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Colormap in .tikz


plotting two time series with boundsGrouped bar chartSpectrum colormap for multiple curvesColormap with TikzBlurred colormap using matlab2tikz to export Matlab imagesc pictureMatlab2Tikz colorbar / colormap issuespgfplots: percentage in matrix plotSwitch colormap and interior colormapIssue with PGFPLOTS colormapProblem with colormap in tikz













0















I used matlab2tikz to converse .fig into .tikz
hier's the .fig in MATLAB:
.fig
hier's the .tikz after conversion show in TeXstudio:
.tikz
Can anyone pls help me out?



main.tex:



input{Test0}

begin{document}

    mainmatter

    include{Test1}

end{document}


Test0.tex:



documentclass[fontsize=12pt, twoside, paper=a4, ngerman, bibliography=totoc, listof=numbered, headinclude, headsepline, parskip=half, BCOR=15mm, DIV=18]{scrbook}

usepackage{scrhack}

RequirePackage[ngerman]{babel}

RequirePackage[utf8]{inputenc}

usepackage{lmodern}

    bibliographystyle{plain}

usepackage{scrlayer-scrpage}

usepackage{setspace}

onehalfspacing

typearea[current]{last}

renewcommand*{chapterpagestyle}{empty}

pagestyle{scrheadings}

clearscrheadfoot

ihead{headmark}

ohead{pagemark}

usepackage[absolute]{textpos}

setlength{TPHorizModule}{1mm}

setlength{TPVertModule}{1mm}

usepackage{graphicx}

usepackage{psfrag}

usepackage{floatflt}

usepackage{float}

usepackage{rotating} 

usepackage{caption}

usepackage{subcaption}

usepackage[]{amsmath}

usepackage{amstext}

usepackage[locale=DE,loctolang={DE:ngerman},binary-units=true,detect-all]{siunitx} 

DeclareSIUnitcubicCentiMeter{ccm}

usepackage{latexsym}

usepackage[table,xcdraw]{xcolor}

usepackage{tikz,pgfplots}

usepackage{multirow}

usepackage{tabularx}

newcolumntype{L}[1]{>{raggedrightarraybackslash}p{#1}} 

newcolumntype{C}[1]{>{centeringarraybackslash}p{#1}} 

newcolumntype{R}[1]{>{raggedleftarraybackslash}p{#1}}

usepackage{booktabs}

usepackage{enumerate}

usepackage{enumitem}

setlist{noitemsep,topsep=3mm}

usepackage{listings}

usepackage{listingsutf8}

lstset{inputencoding=utf8/latin1}

renewcommand{lstlistingname}{Quellcode}

renewcommand{lstlistlistingname}{lstlistingname verzeichnis}

usepackage{accsupp}

newcommand{noncopynumber}[1]{

    BeginAccSupp{method=escape,ActualText={}}

    #1

    EndAccSupp{}

}

% define colors for code highliting

definecolor{highlightblue}{RGB}{50,50,250}

definecolor{commentgreen}{RGB}{34,139,34}

definecolor{stringred}{RGB}{128, 5, 10}

definecolor{stringpurple}{RGB}{170,55,241}

% define general style

lstdefinestyle{defaultStyle}

{

    basicstyle=small,

    tabsize=2,

    captionpos=b,

    frame=lines,

    breaklines=true,

    keepspaces=true,

    showstringspaces=false,

    % numbering

    numbers=left,

    numberstyle={smallcolor{black}noncopynumber}, % zeilennummern nicht markieren/kopieren

    inputencoding=utf8,

    extendedchars=true,

    literate={ä}{{"a}}1 {ö}{{"o}}1 {ü}{{"u}}1 {Ä}{{"A}}1 {Ö}{{"O}}1 {Ü}{{"U}}1 {ß}{{ss}}1 

}

% define listings code style for matlab

lstdefinestyle{Matlab}{

    style=defaultStyle,

    % language related

    language=Matlab,

    morekeywords={matlab2tikz},

    morekeywords=[2]{1}, keywordstyle=[2]{color{black}},

    identifierstyle=color{black},

    keywordstyle=color{highlightblue},

    commentstyle=color{commentgreen},

    stringstyle=color{stringpurple}

}

% define listings code style for c++

lstdefinestyle{cpp}

{

    style=defaultStyle,

    % language related

    language=C++,

    keywordstyle=color{highlightblue},

    commentstyle=color{commentgreen},

    stringstyle=color{stringred},

    showstringspaces=false

}

% define listings code style for latex

lstdefinestyle{latex}{

    style=defaultStyle,

    tabsize=4,

    basicstyle=ttfamily,

    language=[LaTeX]TeX,

    keywordstyle=color{highlightblue},

    commentstyle=color{gray},

    columns=fullflexible,

    keepspaces=true

}

% define listings code style for vhdl

lstdefinelanguage{VHDL}{

    morekeywords=[1]{

        library,use,all,entity,is,port,in,out,end,architecture,of,

        begin,and,or,Not,downto,ALL

    },

    morekeywords=[2]{

        STD_LOGIC_VECTOR,STD_LOGIC,IEEE,STD_LOGIC_1164,

        NUMERIC_STD,STD_LOGIC_ARITH,STD_LOGIC_UNSIGNED,std_logic_vector,

        std_logic

    },

    morecomment=[l]{--}

}

lstdefinestyle{vhdl}{

    style=defaultStyle,

    language     = VHDL,

    basicstyle   = ttfamily,

    keywordstyle = [1]color{highlightblue}bfseries,

    keywordstyle = [2]color{black}bfseries,

    commentstyle = color{commentgreen}

}

usepackage{longtable}

usepackage[nomain, nonumberlist, acronym, toc, section=chapter]{glossaries}

newglossary[slg]{symbolslist}{sym}{sbl}{Symbolverzeichnis}

renewcommand*{glspostdescription}{}

makeglossaries

usepackage[xindy]{imakeidx}

makeindex

loadglsentries{glossarentries.tex}

usepackage[style=ieee]{biblatex}

usepackage{csquotes}

addbibresource{Literaturverzeichnis.bib}

bibliography{bibfile}

usepackage[hidelinks]{hyperref}

hypersetup{linktocpage=true, colorlinks=true, linkcolor=black, citecolor=black}


Test1.tex:



chapter{Test}

begin{figure}[h]

    centering

    input{Plot.tikz}

end{figure}


Plot.tikz:



definecolor{mycolor1}{rgb}{0.20810,0.16630,0.52920}%

definecolor{mycolor2}{rgb}{0.06293,0.47369,0.85544}%

definecolor{mycolor3}{rgb}{0.06406,0.55699,0.82396}%

definecolor{mycolor4}{rgb}{0.02389,0.62866,0.80376}%

definecolor{mycolor5}{rgb}{0.05897,0.68376,0.72539}%

definecolor{mycolor6}{rgb}{0.21783,0.72504,0.61926}%

definecolor{mycolor7}{rgb}{0.39526,0.74590,0.52444}%

definecolor{mycolor8}{rgb}{0.60985,0.74731,0.43369}%

definecolor{mycolor9}{rgb}{0.75249,0.73840,0.37681}%

definecolor{mycolor10}{rgb}{0.91393,0.72579,0.30628}%

definecolor{mycolor11}{rgb}{0.99904,0.76531,0.21641}%

definecolor{mycolor12}{rgb}{0.96259,0.87051,0.13090}%

definecolor{mycolor13}{rgb}{0.97630,0.98310,0.05380}%

%

begin{tikzpicture}



begin{axis}[%

width=3.527in,

height=3.033in,

at={(0.592in,0.455in)},

scale only axis,

point meta min=0.0,

point meta max=140.0,

colormap={mymap}{[1pt] rgb(0pt)=(0.2081,0.1663,0.5292); rgb(1pt)=(0.211624,0.189781,0.577676); rgb(2pt)=(0.212252,0.213771,0.626971); rgb(3pt)=(0.2081,0.2386,0.677086); rgb(4pt)=(0.195905,0.264457,0.7279); rgb(5pt)=(0.170729,0.291938,0.779248); rgb(6pt)=(0.125271,0.324243,0.830271); rgb(7pt)=(0.0591333,0.359833,0.868333); rgb(8pt)=(0.0116952,0.38751,0.881957); rgb(9pt)=(0.00595714,0.408614,0.882843); rgb(10pt)=(0.0165143,0.4266,0.878633); rgb(11pt)=(0.0328524,0.443043,0.871957); rgb(12pt)=(0.0498143,0.458571,0.864057); rgb(13pt)=(0.0629333,0.47369,0.855438); rgb(14pt)=(0.0722667,0.488667,0.8467); rgb(15pt)=(0.0779429,0.503986,0.838371); rgb(16pt)=(0.0793476,0.520024,0.831181); rgb(17pt)=(0.0749429,0.537543,0.826271); rgb(18pt)=(0.0640571,0.556986,0.823957); rgb(19pt)=(0.0487714,0.577224,0.822829); rgb(20pt)=(0.0343429,0.596581,0.819852); rgb(21pt)=(0.0265,0.6137,0.8135); rgb(22pt)=(0.0238905,0.628662,0.803762); rgb(23pt)=(0.0230905,0.641786,0.791267); rgb(24pt)=(0.0227714,0.653486,0.776757); rgb(25pt)=(0.0266619,0.664195,0.760719); rgb(26pt)=(0.0383714,0.674271,0.743552); rgb(27pt)=(0.0589714,0.683757,0.725386); rgb(28pt)=(0.0843,0.692833,0.706167); rgb(29pt)=(0.113295,0.7015,0.685857); rgb(30pt)=(0.145271,0.709757,0.664629); rgb(31pt)=(0.180133,0.717657,0.642433); rgb(32pt)=(0.217829,0.725043,0.619262); rgb(33pt)=(0.258643,0.731714,0.595429); rgb(34pt)=(0.302171,0.737605,0.571186); rgb(35pt)=(0.348167,0.742433,0.547267); rgb(36pt)=(0.395257,0.7459,0.524443); rgb(37pt)=(0.44201,0.748081,0.503314); rgb(38pt)=(0.487124,0.749062,0.483976); rgb(39pt)=(0.530029,0.749114,0.466114); rgb(40pt)=(0.570857,0.748519,0.44939); rgb(41pt)=(0.609852,0.747314,0.433686); rgb(42pt)=(0.6473,0.7456,0.4188); rgb(43pt)=(0.683419,0.743476,0.404433); rgb(44pt)=(0.71841,0.741133,0.390476); rgb(45pt)=(0.752486,0.7384,0.376814); rgb(46pt)=(0.785843,0.735567,0.363271); rgb(47pt)=(0.818505,0.732733,0.34979); rgb(48pt)=(0.850657,0.7299,0.336029); rgb(49pt)=(0.882433,0.727433,0.3217); rgb(50pt)=(0.913933,0.725786,0.306276); rgb(51pt)=(0.944957,0.726114,0.288643); rgb(52pt)=(0.973895,0.731395,0.266648); rgb(53pt)=(0.993771,0.745457,0.240348); rgb(54pt)=(0.999043,0.765314,0.216414); rgb(55pt)=(0.995533,0.786057,0.196652); rgb(56pt)=(0.988,0.8066,0.179367); rgb(57pt)=(0.978857,0.827143,0.163314); rgb(58pt)=(0.9697,0.848138,0.147452); rgb(59pt)=(0.962586,0.870514,0.1309); rgb(60pt)=(0.958871,0.8949,0.113243); rgb(61pt)=(0.959824,0.921833,0.0948381); rgb(62pt)=(0.9661,0.951443,0.0755333); rgb(63pt)=(0.9763,0.9831,0.0538)},

xmin=0.0,

xmax=16000.0,

xlabel style={font=color{white!15!black}},

xlabel={$n / frac{textrm{1}}{textrm{min}}$},

ymin=-600.0,

ymax=600.0,

ylabel style={font=color{white!15!black}},

ylabel={$M / textrm{Nm}$},

axis background/.style={fill=white},

xmajorgrids,

ymajorgrids,

colorbar

]

addplot[fill=mycolor1, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

0.0 -603.8\

0.0 597.8\

16000.0 597.8\

16000.0 -603.8\

};

addplot[fill=mycolor2, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

0.0 -24.1\

53.3    -24.5\

266.7   -24.5\

533.3   -24.5\

1066.7  -24.7\

1600.0  -24.7\

2133.3  -24.8\

2666.7  -23.7\

3200.0  -23.5\

3733.3  -23.2\

4266.7  -23.2\

4800.0  -23.2\

5333.3  -23.2\

5866.7  -23.2\

6400.0  -23.2\

6933.3  -23.3\

7466.7  -23.3\

8000.0  -23.4\

8533.3  -20.6\

9066.7  -19.9\

9411.1  -22.1\

9600.0  -23.8\

10133.3 -28.1\

10338.8 -29.4\

10666.7 -32.3\

11191.8 -35.5\

11200.0 -35.6\

11733.3 -36.4\

11935.4 -32.9\

11740.4 -25.1\

11733.3 -25.0\

11400.8 -17.4\

11200.0 -15.4\

10666.7 -10.1\

10608.4 -9.5\

10133.3 -5.8\

10035.1 -5.1\

9600.0  -1.6\

9523.7  -1.1\

9409.0  -0.0\

9318.3  1.0\

9066.7  3.9\

9003.9  5.3\

8800.0  10.9\

8533.3  13.7\

8000.0  16.6\

7466.7  16.7\

6933.3  16.9\

6400.0  17.0\

5866.7  21.5\

5333.3  21.6\

4800.0  21.8\

4266.7  22.1\

3733.3  22.4\

3200.0  22.8\

2666.7  24.0\

2133.3  27.6\

1600.0  27.7\

1066.7  27.8\

533.3   27.9\

266.7   27.9\

53.3    27.9\

0.0 28.4\

};

addplot[fill=mycolor3, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

0.0 -59.7\

53.3    -60.2\

266.7   -60.2\

533.3   -60.2\

677.9   -60.3\

1066.7  -60.3\

1600.0  -60.4\

2133.3  -60.4\

2666.7  -60.4\

2804.5  -60.3\

3200.0  -60.2\

3733.3  -58.7\

4266.7  -58.3\

4800.0  -58.1\

5333.3  -57.8\

5707.0  -57.6\

5866.7  -57.6\

6400.0  -57.6\

6933.3  -57.5\

7466.7  -57.4\

7641.0  -57.4\

8000.0  -57.4\

8533.3  -55.8\

9066.7  -53.5\

9600.0  -50.8\

10043.5 -50.9\

10133.3 -50.8\

10666.7 -55.3\

10747.8 -56.0\

11200.0 -60.5\

11313.8 -61.3\

11733.3 -64.9\

11902.7 -65.9\

12266.7 -68.3\

12558.5 -69.6\

12800.0 -70.8\

13304.4 -72.5\

13333.3 -72.6\

13866.7 -73.5\

14400.0 -72.4\

14853.0 -71.1\

14933.3 -70.9\

15466.7 -69.9\

15733.3 -69.5\

15946.7 -67.1\

16000.0 -66.1\

};

addplot[fill=mycolor3, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

16000.0 -64.9\

15946.7 -62.5\

15903.3 -60.2\

15816.0 -54.5\

15740.4 -48.6\

15733.3 -48.2\

15668.5 -42.8\

15566.0 -36.9\

15466.7 -33.8\

15390.1 -31.1\

15132.5 -25.4\

14933.3 -22.2\

14783.6 -19.5\

14400.0 -14.3\

14341.0 -13.4\

13866.7 -8.9\

13667.3 -7.1\

13333.3 -4.1\

13281.5 -3.6\

12994.8 -0.7\

12924.3 -0.0\

12860.1 0.7\

12800.0 1.4\

12620.3 3.5\

12327.7 7.2\

12266.7 8.1\

11787.9 15.2\

11733.3 16.1\

11255.8 24.2\

11200.0 25.1\

10666.7 33.1\

10529.4 34.9\

10133.3 40.5\

9600.0  47.6\

9066.7  45.7\

8689.5  44.2\

8533.3  43.8\

8260.0  47.1\

8000.0  50.5\

7808.5  50.6\

7466.7  50.9\

6933.3  51.3\

6400.0  51.7\

5866.7  55.4\

5547.5  55.4\

5333.3  55.5\

4800.0  55.9\

4266.7  56.3\

3733.3  56.8\

3200.0  59.3\

3078.3  59.6\

2666.7  60.6\

2133.3  63.8\

1600.0  64.7\

1066.7  64.9\

533.3   65.0\

266.7   65.0\

53.3    65.1\

0.0 65.4\

};

addplot[fill=mycolor4, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

16000.0 35.8\

15946.7 36.2\

15794.4 37.5\

15733.3 38.1\

15466.7 40.3\

14933.3 44.9\

14737.9 46.6\

14400.0 49.6\

13866.7 54.5\

13446.6 58.6\

13333.3 59.6\

12800.0 65.0\

12266.7 70.7\

11733.3 76.5\

11713.1 76.8\

11200.0 82.5\

10666.7 88.1\

10133.3 93.2\

9898.4  94.1\

9600.0  95.2\

9127.6  93.4\

9066.7  93.1\

8688.0  88.4\

8533.3  86.3\

8000.0  86.9\

7656.8  90.8\

7466.7  92.8\

6933.3  93.6\

6562.4  94.1\

6400.0  94.4\

5866.7  95.3\

5333.3  95.2\

5331.8  95.2\

4800.0  95.5\

4266.7  95.6\

3733.3  95.7\

3200.0  95.8\

2666.7  95.9\

2133.3  96.0\

1600.0  96.2\

1066.7  96.3\

533.3   96.4\

266.7   96.4\

53.3    96.5\

0.0 97.0\

};

addplot[fill=mycolor4, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

0.0 -99.8\

53.3    -100.4\

266.7   -100.3\

533.3   -100.2\

1066.7  -100.1\

1600.0  -100.0\

2133.3  -99.8\

2666.7  -99.6\

3200.0  -99.5\

3733.3  -99.4\

4266.7  -99.3\

4800.0  -99.1\

5333.3  -98.8\

5425.4  -98.8\

5866.7  -98.8\

6400.0  -98.6\

6823.1  -98.3\

6933.3  -98.3\

7466.7  -98.3\

7819.9  -97.6\

8000.0  -97.2\

8533.3  -94.5\

9066.7  -92.0\

9123.2  -91.9\

9600.0  -91.9\

9926.9  -92.9\

10133.3 -93.9\

10519.5 -96.0\

10666.7 -96.9\

10995.0 -99.9\

11200.0 -101.7\

11444.3 -103.7\

11733.3 -106.3\

11874.3 -107.4\

12242.0 -111.5\

12266.7 -112.1\

12514.8 -116.5\

12644.0 -122.8\

12787.7 -128.7\

12800.0 -129.0\

13048.9 -133.4\

13329.1 -137.5\

13333.3 -137.5\

13673.1 -141.0\

13866.7 -142.6\

14049.3 -143.9\

14400.0 -145.9\

14468.1 -146.2\

14933.3 -146.1\

15133.9 -145.8\

15466.7 -145.1\

15733.3 -144.4\

15946.7 -143.9\

15951.9 -143.9\

16000.0 -143.8\

};

addplot[fill=mycolor5, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

16000.0 85.1\

15946.7 85.5\

15733.3 87.0\

15466.7 88.9\

14933.3 93.1\

14400.0 97.5\

13866.7 102.2\

13333.3 107.3\

12800.0 112.6\

12266.7 118.3\

11733.3 124.3\

11200.0 130.6\

10806.9 135.4\

10666.7 137.0\

10133.3 143.4\

9600.0  149.2\

9262.9  153.0\

9066.7  154.7\

8669.8  155.0\

8533.3  154.7\

8279.9  152.7\

8000.0  149.5\

7937.9  148.6\

7652.2  142.8\

7466.7  139.4\

7118.9  142.3\

6933.3  144.9\

6400.0  147.3\

6311.9  147.3\

5866.7  147.8\

5541.8  147.9\

5333.3  148.1\

4800.0  148.5\

4266.7  148.7\

3733.3  148.8\

3200.0  148.9\

2666.7  149.0\

2133.3  149.1\

1600.0  149.2\

1066.7  149.2\

533.3   149.3\

266.7   149.3\

53.3    149.3\

0.0 149.9\

};

addplot[fill=mycolor5, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

0.0 -150.0\

53.3    -150.6\

266.7   -150.6\

533.3   -150.6\

1066.7  -150.5\

1600.0  -150.5\

2133.3  -150.4\

2666.7  -150.3\

3200.0  -150.3\

3733.3  -150.2\

4266.7  -150.2\

4800.0  -150.1\

5333.3  -150.1\

5866.7  -149.9\

5929.9  -149.8\

6400.0  -150.0\

6722.3  -149.9\

6933.3  -149.9\

7425.9  -148.3\

7466.7  -148.1\

8000.0  -145.9\

8164.1  -145.6\

8533.3  -145.5\

8738.0  -145.9\

9066.7  -146.5\

9237.3  -147.1\

9600.0  -147.9\

9725.6  -148.3\

10133.3 -149.4\

10186.4 -149.8\

10543.4 -153.1\

10666.7 -154.5\

10823.0 -157.4\

11070.7 -162.0\

11200.0 -164.4\

11316.4 -166.5\

11566.1 -170.6\

11733.3 -173.1\

11824.8 -174.4\

12102.5 -177.7\

12266.7 -179.4\

12400.1 -180.6\

12800.0 -180.8\

12854.4 -180.7\

13333.3 -179.8\

13422.9 -179.6\

13866.7 -178.6\

14053.7 -178.1\

14400.0 -177.8\

14626.0 -177.4\

14933.3 -178.4\

15040.1 -178.6\

15360.7 -181.0\

14933.3 -188.9\

14400.0 -198.3\

13866.7 -207.7\

13333.3 -215.9\

12800.0 -226.5\

12706.4 -228.9\

};

addplot[fill=mycolor6, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

15507.5 164.5\

15466.7 164.9\

14933.3 170.3\

14400.0 176.1\

13866.7 182.3\

13740.8 183.9\

13333.3 184.5\

13301.8 184.5\

12920.6 184.3\

12800.0 182.5\

12697.1 181.2\

12800.0 173.6\

12822.0 172.2\

13010.0 162.5\

13043.1 155.2\

12800.0 154.8\

12516.7 156.0\

12266.7 158.4\

11733.3 164.2\

11200.0 170.8\

11079.2 172.4\

10666.7 178.1\

10133.3 185.9\

9725.0  192.2\

9600.0  194.0\

9066.7  201.7\

8859.5  204.8\

8533.3  209.5\

8298.2  210.8\

8000.0  211.7\

7926.0  210.9\

7571.6  210.4\

7466.7  210.0\

7242.9  208.8\

6933.3  206.5\

6910.9  206.4\

6485.8  206.6\

6400.0  206.7\

5908.1  210.0\

5866.7  210.1\

5333.3  210.3\

5280.7  210.3\

4800.0  210.5\

4266.7  210.7\

3733.3  210.9\

3200.0  211.1\

2666.7  211.3\

2133.3  211.4\

1600.0  211.6\

1066.7  211.7\

533.3   211.9\

266.7   211.9\

53.3    212.0\

0.0 212.7\

};

addplot[fill=mycolor6, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

0.0 -205.5\

53.3    -206.2\

266.7   -206.1\

533.3   -206.1\

1066.7  -206.0\

1600.0  -205.8\

2133.3  -205.7\

2666.7  -205.6\

3200.0  -205.4\

3733.3  -205.2\

4266.7  -205.1\

4800.0  -205.0\

5333.3  -204.8\

5866.7  -204.8\

5973.5  -204.8\

6400.0  -204.7\

6538.3  -205.8\

6877.3  -211.2\

6933.3  -212.4\

7353.4  -210.2\

7466.7  -209.5\

7868.4  -207.6\

8000.0  -206.8\

8362.4  -205.6\

8533.3  -204.9\

8814.0  -204.4\

9066.7  -203.9\

9228.7  -204.0\

9600.0  -204.1\

9612.0  -204.1\

9925.2  -206.6\

10133.3 -209.2\

10176.1 -210.0\

10399.7 -214.2\

10616.7 -218.1\

10666.7 -218.3\

10926.7 -219.7\

11200.0 -220.1\

11269.3 -220.1\

11576.9 -221.6\

11733.3 -223.1\

11832.0 -224.0\

12016.9 -228.1\

11733.3 -238.7\

11200.0 -255.1\

11047.0 -261.8\

11200.0 -264.5\

11222.8 -265.4\

};

addplot[fill=mycolor7, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

11403.5 237.9\

11200.0 241.2\

10666.7 250.6\

10554.6 252.4\

10175.8 254.6\

10133.3 254.6\

9892.5  254.2\

9600.0  255.0\

9557.4  255.0\

9291.1  254.0\

9066.7  251.9\

9041.1  251.9\

8533.3  260.0\

8516.6  260.3\

8016.2  268.8\

8000.0  269.1\

7532.8  277.9\

7466.7  278.3\

7355.3  272.9\

7321.8  260.8\

7219.3  251.7\

6933.3  251.0\

6905.0  250.9\

6582.0  250.1\

6400.0  249.5\

6072.2  255.6\

5866.7  259.4\

5516.1  259.7\

5333.3  259.9\

4800.0  260.6\

4266.7  261.1\

3733.3  261.7\

3200.0  262.2\

2666.7  262.7\

2133.3  263.2\

1600.0  263.6\

1066.7  264.0\

533.3   266.3\

266.7   266.4\

53.3    266.5\

0.0 267.2\

};

addplot[fill=mycolor7, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

0.0 -252.8\

53.3    -253.6\

266.7   -253.5\

533.3   -253.5\

1066.7  -253.5\

1600.0  -253.4\

2133.3  -253.3\

2666.7  -253.3\

3200.0  -253.2\

3733.3  -253.1\

4266.7  -253.0\

4800.0  -252.9\

5333.3  -252.8\

5582.8  -252.8\

5866.7  -252.8\

6159.2  -253.9\

6400.0  -256.5\

6499.5  -258.8\

6747.5  -265.5\

6933.3  -271.4\

6991.9  -271.1\

7401.7  -268.0\

7466.7  -267.2\

7804.3  -265.6\

8000.0  -265.2\

8160.0  -264.8\

8491.5  -264.6\

8533.3  -264.7\

8785.1  -265.7\

9052.5  -266.9\

9066.7  -266.9\

9346.3  -267.6\

9583.6  -269.6\

9600.0  -277.1\

9607.3  -279.5\

9600.0  -287.4\

9598.7  -290.6\

9600.0  -290.7\

9690.5  -297.9\

9822.6  -303.5\

10116.0 -302.2\

};

addplot[fill=mycolor8, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

8748.7  328.6\

9024.2  305.1\

8715.1  308.1\

8533.3  309.4\

8414.3  310.6\

8071.8  315.1\

8000.0  316.3\

7605.3  327.0\

7466.7  330.8\

7121.1  341.3\

6933.3  345.5\

6822.6  344.6\

6653.6  339.6\

6575.7  328.6\

6602.6  311.5\

6594.8  296.3\

6400.0  293.6\

6334.9  293.5\

5975.1  294.3\

5866.7  295.4\

5412.4  301.2\

5333.3  301.9\

4800.0  302.4\

4266.7  302.8\

3733.3  303.2\

3200.0  303.6\

2666.7  304.0\

2133.3  304.4\

1600.0  304.8\

1066.7  305.1\

533.3   305.4\

266.7   305.6\

53.3    305.7\

0.0 306.5\

};

addplot[fill=mycolor8, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

0.0 -297.2\

53.3    -298.0\

266.7   -298.0\

533.3   -298.0\

1066.7  -298.1\

1600.0  -298.2\

2133.3  -298.3\

2666.7  -298.4\

3200.0  -298.4\

3733.3  -298.5\

4266.7  -298.5\

4800.0  -298.5\

5333.3  -298.6\

5349.8  -298.6\

5866.7  -297.7\

5946.1  -299.0\

6212.2  -306.0\

6400.0  -313.6\

6421.0  -314.3\

6603.9  -322.5\

6753.3  -331.5\

6911.2  -339.2\

6933.3  -340.3\

7164.5  -341.0\

7466.7  -338.4\

7471.6  -338.3\

7890.9  -330.9\

8000.0  -328.9\

8246.9  -326.8\

8491.7  -327.6\

8533.3  -328.4\

8655.3  -332.2\

8798.0  -337.5\

8961.6  -341.2\

9066.7  -345.4\

9095.7  -346.1\

};

addplot[fill=mycolor9, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

7618.1  391.6\

7984.7  356.2\

7696.5  360.9\

7466.7  365.5\

7369.5  367.5\

7024.9  375.9\

6933.3  378.6\

6672.5  384.7\

6400.0  390.6\

6319.4  392.3\

6140.9  387.5\

6033.9  377.2\

5982.1  363.1\

5967.0  346.7\

5866.7  342.2\

5706.4  342.8\

5333.3  347.2\

5168.8  347.2\

4800.0  347.6\

4266.7  347.9\

3733.3  348.2\

3200.0  348.5\

2666.7  348.8\

2133.3  349.1\

1600.0  349.4\

1066.7  349.7\

533.3   349.9\

266.7   350.0\

53.3    350.1\

0.0 351.0\

};

addplot[fill=mycolor9, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

0.0 -343.1\

53.3    -343.9\

266.7   -343.9\

533.3   -343.9\

1066.7  -344.0\

1600.0  -344.0\

2133.3  -344.1\

2666.7  -344.2\

3200.0  -344.2\

3733.3  -344.3\

4266.7  -344.4\

4800.0  -344.5\

5333.3  -344.7\

5707.4  -345.7\

5866.7  -346.5\

5999.0  -352.5\

6154.4  -363.0\

6255.6  -375.7\

6359.1  -387.7\

6400.0  -388.4\

6641.5  -388.1\

6927.2  -386.7\

6933.3  -386.6\

7231.2  -383.2\

7466.7  -381.4\

7503.4  -380.7\

7833.0  -375.7\

8000.0  -375.9\

8054.3  -376.4\

8261.7  -378.3\

8244.0  -392.3\

};

addplot[fill=mycolor10, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

6940.4  440.0\

7220.1  405.4\

6990.4  407.2\

6933.3  408.4\

6693.0  414.0\

6400.0  420.6\

6370.7  421.3\

5985.8  432.0\

5866.7  434.2\

5709.6  432.8\

5571.6  423.2\

5413.2  414.1\

5333.3  410.8\

4856.0  415.0\

4800.0  415.2\

4266.7  415.6\

3733.3  416.0\

3200.0  416.4\

2666.7  416.8\

2133.3  417.1\

1711.4  417.4\

1600.0  417.5\

1066.7  417.8\

533.3   418.2\

266.7   418.3\

53.3    418.4\

0.0 419.4\

};

addplot[fill=mycolor10, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

0.0 -407.7\

53.3    -408.6\

266.7   -408.6\

533.3   -408.6\

1066.7  -408.7\

1600.0  -408.7\

2133.3  -408.8\

2666.7  -408.9\

3200.0  -408.9\

3733.3  -409.0\

4266.7  -409.1\

4800.0  -409.2\

5333.3  -409.2\

5497.4  -411.9\

5767.5  -419.9\

5866.7  -422.2\

5984.8  -427.5\

6289.1  -427.3\

6400.0  -425.7\

6604.9  -424.3\

6885.5  -421.8\

6933.3  -421.3\

7158.9  -418.9\

7415.1  -415.9\

7466.7  -416.4\

7599.5  -418.5\

7466.7  -433.3\

7347.7  -450.8\

};

addplot[fill=mycolor13, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

5024.3  -601.4\

5333.3  -594.9\

5427.1  -592.6\

};

addplot[contour prepared, contour prepared format=matlab, contour/draw color=black] table[row sep=crcr] {%

%

40.0    46.0\

0.0 -59.7\

53.3    -60.2\

266.7   -60.2\

533.3   -60.2\

677.9   -60.3\

1066.7  -60.3\

1600.0  -60.4\

2133.3  -60.4\

2666.7  -60.4\

2804.5  -60.3\

3200.0  -60.2\

3733.3  -58.7\

4266.7  -58.3\

4800.0  -58.1\

5333.3  -57.8\

5707.0  -57.6\

5866.7  -57.6\

6400.0  -57.6\

6933.3  -57.5\

7466.7  -57.4\

7641.0  -57.4\

8000.0  -57.4\

8533.3  -55.8\

9066.7  -53.5\

9600.0  -50.8\

10043.5 -50.9\

10133.3 -50.8\

10666.7 -55.3\

10747.8 -56.0\

11200.0 -60.5\

11313.8 -61.3\

11733.3 -64.9\

11902.7 -65.9\

12266.7 -68.3\

12558.5 -69.6\

12800.0 -70.8\

13304.4 -72.5\

13333.3 -72.6\

13866.7 -73.5\

14400.0 -72.4\

14853.0 -71.1\

14933.3 -70.9\

15466.7 -69.9\

15733.3 -69.5\

15946.7 -67.1\

16000.0 -66.1\

40.0    59.0\

16000.0 -64.9\

15946.7 -62.5\

15903.3 -60.2\

15816.0 -54.5\

15740.4 -48.6\

15733.3 -48.2\

15668.5 -42.8\

15566.0 -36.9\

15466.7 -33.8\

15390.1 -31.1\

15132.5 -25.4\

14933.3 -22.2\

14783.6 -19.5\

14400.0 -14.3\

14341.0 -13.4\

13866.7 -8.9\

13667.3 -7.1\

13333.3 -4.1\

13281.5 -3.6\

12994.8 -0.7\

12924.3 -0.0\

12860.1 0.7\

12800.0 1.4\

12620.3 3.5\

12327.7 7.2\

12266.7 8.1\

11787.9 15.2\

11733.3 16.1\

11255.8 24.2\

11200.0 25.1\

10666.7 33.1\

10529.4 34.9\

10133.3 40.5\

9600.0  47.6\

9066.7  45.7\

8689.5  44.2\

8533.3  43.8\

8260.0  47.1\

8000.0  50.5\

7808.5  50.6\

7466.7  50.9\

6933.3  51.3\

6400.0  51.7\

5866.7  55.4\

5547.5  55.4\

5333.3  55.5\

4800.0  55.9\

4266.7  56.3\

3733.3  56.8\

3200.0  59.3\

3078.3  59.6\

2666.7  60.6\

2133.3  63.8\

1600.0  64.7\

1066.7  64.9\

533.3   65.0\

266.7   65.0\

53.3    65.1\

0.0 65.4\

60.0    44.0\

16000.0 85.1\

15946.7 85.5\

15733.3 87.0\

15466.7 88.9\

14933.3 93.1\

14400.0 97.5\

13866.7 102.2\

13333.3 107.3\

12800.0 112.6\

12266.7 118.3\

11733.3 124.3\

11200.0 130.6\

10806.9 135.4\

10666.7 137.0\

10133.3 143.4\

9600.0  149.2\

9262.9  153.0\

9066.7  154.7\

8669.8  155.0\

8533.3  154.7\

8279.9  152.7\

8000.0  149.5\

7937.9  148.6\

7652.2  142.8\

7466.7  139.4\

7118.9  142.3\

6933.3  144.9\

6400.0  147.3\

6311.9  147.3\

5866.7  147.8\

5541.8  147.9\

5333.3  148.1\

4800.0  148.5\

4266.7  148.7\

3733.3  148.8\

3200.0  148.9\

2666.7  149.0\

2133.3  149.1\

1600.0  149.2\

1066.7  149.2\

533.3   149.3\

266.7   149.3\

53.3    149.3\

0.0 149.9\

60.0    59.0\

0.0 -150.0\

53.3    -150.6\

266.7   -150.6\

533.3   -150.6\

1066.7  -150.5\

1600.0  -150.5\

2133.3  -150.4\

2666.7  -150.3\

3200.0  -150.3\

3733.3  -150.2\

4266.7  -150.2\

4800.0  -150.1\

5333.3  -150.1\

5866.7  -149.9\

5929.9  -149.8\

6400.0  -150.0\

6722.3  -149.9\

6933.3  -149.9\

7425.9  -148.3\

7466.7  -148.1\

8000.0  -145.9\

8164.1  -145.6\

8533.3  -145.5\

8738.0  -145.9\

9066.7  -146.5\

9237.3  -147.1\

9600.0  -147.9\

9725.6  -148.3\

10133.3 -149.4\

10186.4 -149.8\

10543.4 -153.1\

10666.7 -154.5\

10823.0 -157.4\

11070.7 -162.0\

11200.0 -164.4\

11316.4 -166.5\

11566.1 -170.6\

11733.3 -173.1\

11824.8 -174.4\

12102.5 -177.7\

12266.7 -179.4\

12400.1 -180.6\

12800.0 -180.8\

12854.4 -180.7\

13333.3 -179.8\

13422.9 -179.6\

13866.7 -178.6\

14053.7 -178.1\

14400.0 -177.8\

14626.0 -177.4\

14933.3 -178.4\

15040.1 -178.6\

15360.7 -181.0\

14933.3 -188.9\

14400.0 -198.3\

13866.7 -207.7\

13333.3 -215.9\

12800.0 -226.5\

12706.4 -228.9\

80.0    41.0\

11403.5 237.9\

11200.0 241.2\

10666.7 250.6\

10554.6 252.4\

10175.8 254.6\

10133.3 254.6\

9892.5  254.2\

9600.0  255.0\

9557.4  255.0\

9291.1  254.0\

9066.7  251.9\

9041.1  251.9\

8533.3  260.0\

8516.6  260.3\

8016.2  268.8\

8000.0  269.1\

7532.8  277.9\

7466.7  278.3\

7355.3  272.9\

7321.8  260.8\

7219.3  251.7\

6933.3  251.0\

6905.0  250.9\

6582.0  250.1\

6400.0  249.5\

6072.2  255.6\

5866.7  259.4\

5516.1  259.7\

5333.3  259.9\

4800.0  260.6\

4266.7  261.1\

3733.3  261.7\

3200.0  262.2\

2666.7  262.7\

2133.3  263.2\

1600.0  263.6\

1066.7  264.0\

533.3   266.3\

266.7   266.4\

53.3    266.5\

0.0 267.2\

80.0    41.0\

0.0 -252.8\

53.3    -253.6\

266.7   -253.5\

533.3   -253.5\

1066.7  -253.5\

1600.0  -253.4\

2133.3  -253.3\

2666.7  -253.3\

3200.0  -253.2\

3733.3  -253.1\

4266.7  -253.0\

4800.0  -252.9\

5333.3  -252.8\

5582.8  -252.8\

5866.7  -252.8\

6159.2  -253.9\

6400.0  -256.5\

6499.5  -258.8\

6747.5  -265.5\

6933.3  -271.4\

6991.9  -271.1\

7401.7  -268.0\

7466.7  -267.2\

7804.3  -265.6\

8000.0  -265.2\

8160.0  -264.8\

8491.5  -264.6\

8533.3  -264.7\

8785.1  -265.7\

9052.5  -266.9\

9066.7  -266.9\

9346.3  -267.6\

9583.6  -269.6\

9600.0  -277.1\

9607.3  -279.5\

9600.0  -287.4\

9598.7  -290.6\

9600.0  -290.7\

9690.5  -297.9\

9822.6  -303.5\

10116.0 -302.2\

100.0   30.0\

7618.1  391.6\

7984.7  356.2\

7696.5  360.9\

7466.7  365.5\

7369.5  367.5\

7024.9  375.9\

6933.3  378.6\

6672.5  384.7\

6400.0  390.6\

6319.4  392.3\

6140.9  387.5\

6033.9  377.2\

5982.1  363.1\

5967.0  346.7\

5866.7  342.2\

5706.4  342.8\

5333.3  347.2\

5168.8  347.2\

4800.0  347.6\

4266.7  347.9\

3733.3  348.2\

3200.0  348.5\

2666.7  348.8\

2133.3  349.1\

1600.0  349.4\

1066.7  349.7\

533.3   349.9\

266.7   350.0\

53.3    350.1\

0.0 351.0\

100.0   31.0\

0.0 -343.1\

53.3    -343.9\

266.7   -343.9\

533.3   -343.9\

1066.7  -344.0\

1600.0  -344.0\

2133.3  -344.1\

2666.7  -344.2\

3200.0  -344.2\

3733.3  -344.3\

4266.7  -344.4\

4800.0  -344.5\

5333.3  -344.7\

5707.4  -345.7\

5866.7  -346.5\

5999.0  -352.5\

6154.4  -363.0\

6255.6  -375.7\

6359.1  -387.7\

6400.0  -388.4\

6641.5  -388.1\

6927.2  -386.7\

6933.3  -386.6\

7231.2  -383.2\

7466.7  -381.4\

7503.4  -380.7\

7833.0  -375.7\

8000.0  -375.9\

8054.3  -376.4\

8261.7  -378.3\

8244.0  -392.3\

120.0   23.0\

6463.6  478.5\

6484.2  460.9\

6400.0  459.0\

6328.3  457.0\

6057.1  461.2\

5866.7  465.5\

5678.4  471.0\

5349.4  474.9\

5333.3  474.2\

4842.8  474.7\

4800.0  475.2\

4266.7  475.5\

3733.3  475.8\

3200.0  476.0\

2666.7  476.3\

2133.3  476.5\

1600.0  476.8\

1066.7  477.0\

533.3   477.3\

266.7   477.4\

152.3   477.5\

53.3    477.5\

0.0 478.5\

120.0   24.0\

0.0 -466.7\

53.3    -467.6\

266.7   -467.7\

533.3   -467.7\

1066.7  -467.8\

1600.0  -467.9\

2133.3  -468.0\

2666.7  -468.1\

3200.0  -468.2\

3733.3  -468.3\

4266.7  -468.4\

4800.0  -468.5\

5333.3  -468.6\

5496.6  -470.8\

5866.7  -470.1\

5909.1  -469.6\

6258.7  -464.9\

6400.0  -463.2\

6544.5  -462.6\

6774.8  -462.5\

6933.3  -466.8\

6933.5  -466.8\

6933.3  -466.8\

6897.7  -485.7\

140.0   3.0\

5024.3  -601.4\

5333.3  -594.9\

5427.1  -592.6\

};

end{axis}

end{tikzpicture}%





pgfplots matlab2tikz







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  • 1





    Could you please add an example code?

    – JouleV
    19 hours ago











  • Conversion tools like matlab2tikz are never perfect, as you have experienced. When it does not work it might be easier to find a suitable export format in Matlab (pdf or eps or maybe svg) and include it as a graphic (see also mathworks.com/matlabcentral/answers/…).

    – Marijn
    16 hours ago






  • 1





    @JouleV I'm so sorry about that. I just edited and added all of the code.

    – cmega
    16 hours ago













  • We still have to guess the rest of the document in order for us to compile it. You do those trying to help you a big favour by turning this into something that can be compiled as is.

    – daleif
    16 hours ago











  • @daleif I added all the 3 .tex-files and the .tikz-file

    – cmega
    15 hours ago
















0















I used matlab2tikz to converse .fig into .tikz
hier's the .fig in MATLAB:
.fig
hier's the .tikz after conversion show in TeXstudio:
.tikz
Can anyone pls help me out?



main.tex:



input{Test0}

begin{document}

    mainmatter

    include{Test1}

end{document}


Test0.tex:



documentclass[fontsize=12pt, twoside, paper=a4, ngerman, bibliography=totoc, listof=numbered, headinclude, headsepline, parskip=half, BCOR=15mm, DIV=18]{scrbook}

usepackage{scrhack}

RequirePackage[ngerman]{babel}

RequirePackage[utf8]{inputenc}

usepackage{lmodern}

    bibliographystyle{plain}

usepackage{scrlayer-scrpage}

usepackage{setspace}

onehalfspacing

typearea[current]{last}

renewcommand*{chapterpagestyle}{empty}

pagestyle{scrheadings}

clearscrheadfoot

ihead{headmark}

ohead{pagemark}

usepackage[absolute]{textpos}

setlength{TPHorizModule}{1mm}

setlength{TPVertModule}{1mm}

usepackage{graphicx}

usepackage{psfrag}

usepackage{floatflt}

usepackage{float}

usepackage{rotating} 

usepackage{caption}

usepackage{subcaption}

usepackage[]{amsmath}

usepackage{amstext}

usepackage[locale=DE,loctolang={DE:ngerman},binary-units=true,detect-all]{siunitx} 

DeclareSIUnitcubicCentiMeter{ccm}

usepackage{latexsym}

usepackage[table,xcdraw]{xcolor}

usepackage{tikz,pgfplots}

usepackage{multirow}

usepackage{tabularx}

newcolumntype{L}[1]{>{raggedrightarraybackslash}p{#1}} 

newcolumntype{C}[1]{>{centeringarraybackslash}p{#1}} 

newcolumntype{R}[1]{>{raggedleftarraybackslash}p{#1}}

usepackage{booktabs}

usepackage{enumerate}

usepackage{enumitem}

setlist{noitemsep,topsep=3mm}

usepackage{listings}

usepackage{listingsutf8}

lstset{inputencoding=utf8/latin1}

renewcommand{lstlistingname}{Quellcode}

renewcommand{lstlistlistingname}{lstlistingname verzeichnis}

usepackage{accsupp}

newcommand{noncopynumber}[1]{

    BeginAccSupp{method=escape,ActualText={}}

    #1

    EndAccSupp{}

}

% define colors for code highliting

definecolor{highlightblue}{RGB}{50,50,250}

definecolor{commentgreen}{RGB}{34,139,34}

definecolor{stringred}{RGB}{128, 5, 10}

definecolor{stringpurple}{RGB}{170,55,241}

% define general style

lstdefinestyle{defaultStyle}

{

    basicstyle=small,

    tabsize=2,

    captionpos=b,

    frame=lines,

    breaklines=true,

    keepspaces=true,

    showstringspaces=false,

    % numbering

    numbers=left,

    numberstyle={smallcolor{black}noncopynumber}, % zeilennummern nicht markieren/kopieren

    inputencoding=utf8,

    extendedchars=true,

    literate={ä}{{"a}}1 {ö}{{"o}}1 {ü}{{"u}}1 {Ä}{{"A}}1 {Ö}{{"O}}1 {Ü}{{"U}}1 {ß}{{ss}}1 

}

% define listings code style for matlab

lstdefinestyle{Matlab}{

    style=defaultStyle,

    % language related

    language=Matlab,

    morekeywords={matlab2tikz},

    morekeywords=[2]{1}, keywordstyle=[2]{color{black}},

    identifierstyle=color{black},

    keywordstyle=color{highlightblue},

    commentstyle=color{commentgreen},

    stringstyle=color{stringpurple}

}

% define listings code style for c++

lstdefinestyle{cpp}

{

    style=defaultStyle,

    % language related

    language=C++,

    keywordstyle=color{highlightblue},

    commentstyle=color{commentgreen},

    stringstyle=color{stringred},

    showstringspaces=false

}

% define listings code style for latex

lstdefinestyle{latex}{

    style=defaultStyle,

    tabsize=4,

    basicstyle=ttfamily,

    language=[LaTeX]TeX,

    keywordstyle=color{highlightblue},

    commentstyle=color{gray},

    columns=fullflexible,

    keepspaces=true

}

% define listings code style for vhdl

lstdefinelanguage{VHDL}{

    morekeywords=[1]{

        library,use,all,entity,is,port,in,out,end,architecture,of,

        begin,and,or,Not,downto,ALL

    },

    morekeywords=[2]{

        STD_LOGIC_VECTOR,STD_LOGIC,IEEE,STD_LOGIC_1164,

        NUMERIC_STD,STD_LOGIC_ARITH,STD_LOGIC_UNSIGNED,std_logic_vector,

        std_logic

    },

    morecomment=[l]{--}

}

lstdefinestyle{vhdl}{

    style=defaultStyle,

    language     = VHDL,

    basicstyle   = ttfamily,

    keywordstyle = [1]color{highlightblue}bfseries,

    keywordstyle = [2]color{black}bfseries,

    commentstyle = color{commentgreen}

}

usepackage{longtable}

usepackage[nomain, nonumberlist, acronym, toc, section=chapter]{glossaries}

newglossary[slg]{symbolslist}{sym}{sbl}{Symbolverzeichnis}

renewcommand*{glspostdescription}{}

makeglossaries

usepackage[xindy]{imakeidx}

makeindex

loadglsentries{glossarentries.tex}

usepackage[style=ieee]{biblatex}

usepackage{csquotes}

addbibresource{Literaturverzeichnis.bib}

bibliography{bibfile}

usepackage[hidelinks]{hyperref}

hypersetup{linktocpage=true, colorlinks=true, linkcolor=black, citecolor=black}


Test1.tex:



chapter{Test}

begin{figure}[h]

    centering

    input{Plot.tikz}

end{figure}


Plot.tikz:



definecolor{mycolor1}{rgb}{0.20810,0.16630,0.52920}%

definecolor{mycolor2}{rgb}{0.06293,0.47369,0.85544}%

definecolor{mycolor3}{rgb}{0.06406,0.55699,0.82396}%

definecolor{mycolor4}{rgb}{0.02389,0.62866,0.80376}%

definecolor{mycolor5}{rgb}{0.05897,0.68376,0.72539}%

definecolor{mycolor6}{rgb}{0.21783,0.72504,0.61926}%

definecolor{mycolor7}{rgb}{0.39526,0.74590,0.52444}%

definecolor{mycolor8}{rgb}{0.60985,0.74731,0.43369}%

definecolor{mycolor9}{rgb}{0.75249,0.73840,0.37681}%

definecolor{mycolor10}{rgb}{0.91393,0.72579,0.30628}%

definecolor{mycolor11}{rgb}{0.99904,0.76531,0.21641}%

definecolor{mycolor12}{rgb}{0.96259,0.87051,0.13090}%

definecolor{mycolor13}{rgb}{0.97630,0.98310,0.05380}%

%

begin{tikzpicture}



begin{axis}[%

width=3.527in,

height=3.033in,

at={(0.592in,0.455in)},

scale only axis,

point meta min=0.0,

point meta max=140.0,

colormap={mymap}{[1pt] rgb(0pt)=(0.2081,0.1663,0.5292); rgb(1pt)=(0.211624,0.189781,0.577676); rgb(2pt)=(0.212252,0.213771,0.626971); rgb(3pt)=(0.2081,0.2386,0.677086); rgb(4pt)=(0.195905,0.264457,0.7279); rgb(5pt)=(0.170729,0.291938,0.779248); rgb(6pt)=(0.125271,0.324243,0.830271); rgb(7pt)=(0.0591333,0.359833,0.868333); rgb(8pt)=(0.0116952,0.38751,0.881957); rgb(9pt)=(0.00595714,0.408614,0.882843); rgb(10pt)=(0.0165143,0.4266,0.878633); rgb(11pt)=(0.0328524,0.443043,0.871957); rgb(12pt)=(0.0498143,0.458571,0.864057); rgb(13pt)=(0.0629333,0.47369,0.855438); rgb(14pt)=(0.0722667,0.488667,0.8467); rgb(15pt)=(0.0779429,0.503986,0.838371); rgb(16pt)=(0.0793476,0.520024,0.831181); rgb(17pt)=(0.0749429,0.537543,0.826271); rgb(18pt)=(0.0640571,0.556986,0.823957); rgb(19pt)=(0.0487714,0.577224,0.822829); rgb(20pt)=(0.0343429,0.596581,0.819852); rgb(21pt)=(0.0265,0.6137,0.8135); rgb(22pt)=(0.0238905,0.628662,0.803762); rgb(23pt)=(0.0230905,0.641786,0.791267); rgb(24pt)=(0.0227714,0.653486,0.776757); rgb(25pt)=(0.0266619,0.664195,0.760719); rgb(26pt)=(0.0383714,0.674271,0.743552); rgb(27pt)=(0.0589714,0.683757,0.725386); rgb(28pt)=(0.0843,0.692833,0.706167); rgb(29pt)=(0.113295,0.7015,0.685857); rgb(30pt)=(0.145271,0.709757,0.664629); rgb(31pt)=(0.180133,0.717657,0.642433); rgb(32pt)=(0.217829,0.725043,0.619262); rgb(33pt)=(0.258643,0.731714,0.595429); rgb(34pt)=(0.302171,0.737605,0.571186); rgb(35pt)=(0.348167,0.742433,0.547267); rgb(36pt)=(0.395257,0.7459,0.524443); rgb(37pt)=(0.44201,0.748081,0.503314); rgb(38pt)=(0.487124,0.749062,0.483976); rgb(39pt)=(0.530029,0.749114,0.466114); rgb(40pt)=(0.570857,0.748519,0.44939); rgb(41pt)=(0.609852,0.747314,0.433686); rgb(42pt)=(0.6473,0.7456,0.4188); rgb(43pt)=(0.683419,0.743476,0.404433); rgb(44pt)=(0.71841,0.741133,0.390476); rgb(45pt)=(0.752486,0.7384,0.376814); rgb(46pt)=(0.785843,0.735567,0.363271); rgb(47pt)=(0.818505,0.732733,0.34979); rgb(48pt)=(0.850657,0.7299,0.336029); rgb(49pt)=(0.882433,0.727433,0.3217); rgb(50pt)=(0.913933,0.725786,0.306276); rgb(51pt)=(0.944957,0.726114,0.288643); rgb(52pt)=(0.973895,0.731395,0.266648); rgb(53pt)=(0.993771,0.745457,0.240348); rgb(54pt)=(0.999043,0.765314,0.216414); rgb(55pt)=(0.995533,0.786057,0.196652); rgb(56pt)=(0.988,0.8066,0.179367); rgb(57pt)=(0.978857,0.827143,0.163314); rgb(58pt)=(0.9697,0.848138,0.147452); rgb(59pt)=(0.962586,0.870514,0.1309); rgb(60pt)=(0.958871,0.8949,0.113243); rgb(61pt)=(0.959824,0.921833,0.0948381); rgb(62pt)=(0.9661,0.951443,0.0755333); rgb(63pt)=(0.9763,0.9831,0.0538)},

xmin=0.0,

xmax=16000.0,

xlabel style={font=color{white!15!black}},

xlabel={$n / frac{textrm{1}}{textrm{min}}$},

ymin=-600.0,

ymax=600.0,

ylabel style={font=color{white!15!black}},

ylabel={$M / textrm{Nm}$},

axis background/.style={fill=white},

xmajorgrids,

ymajorgrids,

colorbar

]

addplot[fill=mycolor1, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

0.0 -603.8\

0.0 597.8\

16000.0 597.8\

16000.0 -603.8\

};

addplot[fill=mycolor2, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

0.0 -24.1\

53.3    -24.5\

266.7   -24.5\

533.3   -24.5\

1066.7  -24.7\

1600.0  -24.7\

2133.3  -24.8\

2666.7  -23.7\

3200.0  -23.5\

3733.3  -23.2\

4266.7  -23.2\

4800.0  -23.2\

5333.3  -23.2\

5866.7  -23.2\

6400.0  -23.2\

6933.3  -23.3\

7466.7  -23.3\

8000.0  -23.4\

8533.3  -20.6\

9066.7  -19.9\

9411.1  -22.1\

9600.0  -23.8\

10133.3 -28.1\

10338.8 -29.4\

10666.7 -32.3\

11191.8 -35.5\

11200.0 -35.6\

11733.3 -36.4\

11935.4 -32.9\

11740.4 -25.1\

11733.3 -25.0\

11400.8 -17.4\

11200.0 -15.4\

10666.7 -10.1\

10608.4 -9.5\

10133.3 -5.8\

10035.1 -5.1\

9600.0  -1.6\

9523.7  -1.1\

9409.0  -0.0\

9318.3  1.0\

9066.7  3.9\

9003.9  5.3\

8800.0  10.9\

8533.3  13.7\

8000.0  16.6\

7466.7  16.7\

6933.3  16.9\

6400.0  17.0\

5866.7  21.5\

5333.3  21.6\

4800.0  21.8\

4266.7  22.1\

3733.3  22.4\

3200.0  22.8\

2666.7  24.0\

2133.3  27.6\

1600.0  27.7\

1066.7  27.8\

533.3   27.9\

266.7   27.9\

53.3    27.9\

0.0 28.4\

};

addplot[fill=mycolor3, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

0.0 -59.7\

53.3    -60.2\

266.7   -60.2\

533.3   -60.2\

677.9   -60.3\

1066.7  -60.3\

1600.0  -60.4\

2133.3  -60.4\

2666.7  -60.4\

2804.5  -60.3\

3200.0  -60.2\

3733.3  -58.7\

4266.7  -58.3\

4800.0  -58.1\

5333.3  -57.8\

5707.0  -57.6\

5866.7  -57.6\

6400.0  -57.6\

6933.3  -57.5\

7466.7  -57.4\

7641.0  -57.4\

8000.0  -57.4\

8533.3  -55.8\

9066.7  -53.5\

9600.0  -50.8\

10043.5 -50.9\

10133.3 -50.8\

10666.7 -55.3\

10747.8 -56.0\

11200.0 -60.5\

11313.8 -61.3\

11733.3 -64.9\

11902.7 -65.9\

12266.7 -68.3\

12558.5 -69.6\

12800.0 -70.8\

13304.4 -72.5\

13333.3 -72.6\

13866.7 -73.5\

14400.0 -72.4\

14853.0 -71.1\

14933.3 -70.9\

15466.7 -69.9\

15733.3 -69.5\

15946.7 -67.1\

16000.0 -66.1\

};

addplot[fill=mycolor3, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

16000.0 -64.9\

15946.7 -62.5\

15903.3 -60.2\

15816.0 -54.5\

15740.4 -48.6\

15733.3 -48.2\

15668.5 -42.8\

15566.0 -36.9\

15466.7 -33.8\

15390.1 -31.1\

15132.5 -25.4\

14933.3 -22.2\

14783.6 -19.5\

14400.0 -14.3\

14341.0 -13.4\

13866.7 -8.9\

13667.3 -7.1\

13333.3 -4.1\

13281.5 -3.6\

12994.8 -0.7\

12924.3 -0.0\

12860.1 0.7\

12800.0 1.4\

12620.3 3.5\

12327.7 7.2\

12266.7 8.1\

11787.9 15.2\

11733.3 16.1\

11255.8 24.2\

11200.0 25.1\

10666.7 33.1\

10529.4 34.9\

10133.3 40.5\

9600.0  47.6\

9066.7  45.7\

8689.5  44.2\

8533.3  43.8\

8260.0  47.1\

8000.0  50.5\

7808.5  50.6\

7466.7  50.9\

6933.3  51.3\

6400.0  51.7\

5866.7  55.4\

5547.5  55.4\

5333.3  55.5\

4800.0  55.9\

4266.7  56.3\

3733.3  56.8\

3200.0  59.3\

3078.3  59.6\

2666.7  60.6\

2133.3  63.8\

1600.0  64.7\

1066.7  64.9\

533.3   65.0\

266.7   65.0\

53.3    65.1\

0.0 65.4\

};

addplot[fill=mycolor4, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

16000.0 35.8\

15946.7 36.2\

15794.4 37.5\

15733.3 38.1\

15466.7 40.3\

14933.3 44.9\

14737.9 46.6\

14400.0 49.6\

13866.7 54.5\

13446.6 58.6\

13333.3 59.6\

12800.0 65.0\

12266.7 70.7\

11733.3 76.5\

11713.1 76.8\

11200.0 82.5\

10666.7 88.1\

10133.3 93.2\

9898.4  94.1\

9600.0  95.2\

9127.6  93.4\

9066.7  93.1\

8688.0  88.4\

8533.3  86.3\

8000.0  86.9\

7656.8  90.8\

7466.7  92.8\

6933.3  93.6\

6562.4  94.1\

6400.0  94.4\

5866.7  95.3\

5333.3  95.2\

5331.8  95.2\

4800.0  95.5\

4266.7  95.6\

3733.3  95.7\

3200.0  95.8\

2666.7  95.9\

2133.3  96.0\

1600.0  96.2\

1066.7  96.3\

533.3   96.4\

266.7   96.4\

53.3    96.5\

0.0 97.0\

};

addplot[fill=mycolor4, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

0.0 -99.8\

53.3    -100.4\

266.7   -100.3\

533.3   -100.2\

1066.7  -100.1\

1600.0  -100.0\

2133.3  -99.8\

2666.7  -99.6\

3200.0  -99.5\

3733.3  -99.4\

4266.7  -99.3\

4800.0  -99.1\

5333.3  -98.8\

5425.4  -98.8\

5866.7  -98.8\

6400.0  -98.6\

6823.1  -98.3\

6933.3  -98.3\

7466.7  -98.3\

7819.9  -97.6\

8000.0  -97.2\

8533.3  -94.5\

9066.7  -92.0\

9123.2  -91.9\

9600.0  -91.9\

9926.9  -92.9\

10133.3 -93.9\

10519.5 -96.0\

10666.7 -96.9\

10995.0 -99.9\

11200.0 -101.7\

11444.3 -103.7\

11733.3 -106.3\

11874.3 -107.4\

12242.0 -111.5\

12266.7 -112.1\

12514.8 -116.5\

12644.0 -122.8\

12787.7 -128.7\

12800.0 -129.0\

13048.9 -133.4\

13329.1 -137.5\

13333.3 -137.5\

13673.1 -141.0\

13866.7 -142.6\

14049.3 -143.9\

14400.0 -145.9\

14468.1 -146.2\

14933.3 -146.1\

15133.9 -145.8\

15466.7 -145.1\

15733.3 -144.4\

15946.7 -143.9\

15951.9 -143.9\

16000.0 -143.8\

};

addplot[fill=mycolor5, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

16000.0 85.1\

15946.7 85.5\

15733.3 87.0\

15466.7 88.9\

14933.3 93.1\

14400.0 97.5\

13866.7 102.2\

13333.3 107.3\

12800.0 112.6\

12266.7 118.3\

11733.3 124.3\

11200.0 130.6\

10806.9 135.4\

10666.7 137.0\

10133.3 143.4\

9600.0  149.2\

9262.9  153.0\

9066.7  154.7\

8669.8  155.0\

8533.3  154.7\

8279.9  152.7\

8000.0  149.5\

7937.9  148.6\

7652.2  142.8\

7466.7  139.4\

7118.9  142.3\

6933.3  144.9\

6400.0  147.3\

6311.9  147.3\

5866.7  147.8\

5541.8  147.9\

5333.3  148.1\

4800.0  148.5\

4266.7  148.7\

3733.3  148.8\

3200.0  148.9\

2666.7  149.0\

2133.3  149.1\

1600.0  149.2\

1066.7  149.2\

533.3   149.3\

266.7   149.3\

53.3    149.3\

0.0 149.9\

};

addplot[fill=mycolor5, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

0.0 -150.0\

53.3    -150.6\

266.7   -150.6\

533.3   -150.6\

1066.7  -150.5\

1600.0  -150.5\

2133.3  -150.4\

2666.7  -150.3\

3200.0  -150.3\

3733.3  -150.2\

4266.7  -150.2\

4800.0  -150.1\

5333.3  -150.1\

5866.7  -149.9\

5929.9  -149.8\

6400.0  -150.0\

6722.3  -149.9\

6933.3  -149.9\

7425.9  -148.3\

7466.7  -148.1\

8000.0  -145.9\

8164.1  -145.6\

8533.3  -145.5\

8738.0  -145.9\

9066.7  -146.5\

9237.3  -147.1\

9600.0  -147.9\

9725.6  -148.3\

10133.3 -149.4\

10186.4 -149.8\

10543.4 -153.1\

10666.7 -154.5\

10823.0 -157.4\

11070.7 -162.0\

11200.0 -164.4\

11316.4 -166.5\

11566.1 -170.6\

11733.3 -173.1\

11824.8 -174.4\

12102.5 -177.7\

12266.7 -179.4\

12400.1 -180.6\

12800.0 -180.8\

12854.4 -180.7\

13333.3 -179.8\

13422.9 -179.6\

13866.7 -178.6\

14053.7 -178.1\

14400.0 -177.8\

14626.0 -177.4\

14933.3 -178.4\

15040.1 -178.6\

15360.7 -181.0\

14933.3 -188.9\

14400.0 -198.3\

13866.7 -207.7\

13333.3 -215.9\

12800.0 -226.5\

12706.4 -228.9\

};

addplot[fill=mycolor6, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

15507.5 164.5\

15466.7 164.9\

14933.3 170.3\

14400.0 176.1\

13866.7 182.3\

13740.8 183.9\

13333.3 184.5\

13301.8 184.5\

12920.6 184.3\

12800.0 182.5\

12697.1 181.2\

12800.0 173.6\

12822.0 172.2\

13010.0 162.5\

13043.1 155.2\

12800.0 154.8\

12516.7 156.0\

12266.7 158.4\

11733.3 164.2\

11200.0 170.8\

11079.2 172.4\

10666.7 178.1\

10133.3 185.9\

9725.0  192.2\

9600.0  194.0\

9066.7  201.7\

8859.5  204.8\

8533.3  209.5\

8298.2  210.8\

8000.0  211.7\

7926.0  210.9\

7571.6  210.4\

7466.7  210.0\

7242.9  208.8\

6933.3  206.5\

6910.9  206.4\

6485.8  206.6\

6400.0  206.7\

5908.1  210.0\

5866.7  210.1\

5333.3  210.3\

5280.7  210.3\

4800.0  210.5\

4266.7  210.7\

3733.3  210.9\

3200.0  211.1\

2666.7  211.3\

2133.3  211.4\

1600.0  211.6\

1066.7  211.7\

533.3   211.9\

266.7   211.9\

53.3    212.0\

0.0 212.7\

};

addplot[fill=mycolor6, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

0.0 -205.5\

53.3    -206.2\

266.7   -206.1\

533.3   -206.1\

1066.7  -206.0\

1600.0  -205.8\

2133.3  -205.7\

2666.7  -205.6\

3200.0  -205.4\

3733.3  -205.2\

4266.7  -205.1\

4800.0  -205.0\

5333.3  -204.8\

5866.7  -204.8\

5973.5  -204.8\

6400.0  -204.7\

6538.3  -205.8\

6877.3  -211.2\

6933.3  -212.4\

7353.4  -210.2\

7466.7  -209.5\

7868.4  -207.6\

8000.0  -206.8\

8362.4  -205.6\

8533.3  -204.9\

8814.0  -204.4\

9066.7  -203.9\

9228.7  -204.0\

9600.0  -204.1\

9612.0  -204.1\

9925.2  -206.6\

10133.3 -209.2\

10176.1 -210.0\

10399.7 -214.2\

10616.7 -218.1\

10666.7 -218.3\

10926.7 -219.7\

11200.0 -220.1\

11269.3 -220.1\

11576.9 -221.6\

11733.3 -223.1\

11832.0 -224.0\

12016.9 -228.1\

11733.3 -238.7\

11200.0 -255.1\

11047.0 -261.8\

11200.0 -264.5\

11222.8 -265.4\

};

addplot[fill=mycolor7, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

11403.5 237.9\

11200.0 241.2\

10666.7 250.6\

10554.6 252.4\

10175.8 254.6\

10133.3 254.6\

9892.5  254.2\

9600.0  255.0\

9557.4  255.0\

9291.1  254.0\

9066.7  251.9\

9041.1  251.9\

8533.3  260.0\

8516.6  260.3\

8016.2  268.8\

8000.0  269.1\

7532.8  277.9\

7466.7  278.3\

7355.3  272.9\

7321.8  260.8\

7219.3  251.7\

6933.3  251.0\

6905.0  250.9\

6582.0  250.1\

6400.0  249.5\

6072.2  255.6\

5866.7  259.4\

5516.1  259.7\

5333.3  259.9\

4800.0  260.6\

4266.7  261.1\

3733.3  261.7\

3200.0  262.2\

2666.7  262.7\

2133.3  263.2\

1600.0  263.6\

1066.7  264.0\

533.3   266.3\

266.7   266.4\

53.3    266.5\

0.0 267.2\

};

addplot[fill=mycolor7, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

0.0 -252.8\

53.3    -253.6\

266.7   -253.5\

533.3   -253.5\

1066.7  -253.5\

1600.0  -253.4\

2133.3  -253.3\

2666.7  -253.3\

3200.0  -253.2\

3733.3  -253.1\

4266.7  -253.0\

4800.0  -252.9\

5333.3  -252.8\

5582.8  -252.8\

5866.7  -252.8\

6159.2  -253.9\

6400.0  -256.5\

6499.5  -258.8\

6747.5  -265.5\

6933.3  -271.4\

6991.9  -271.1\

7401.7  -268.0\

7466.7  -267.2\

7804.3  -265.6\

8000.0  -265.2\

8160.0  -264.8\

8491.5  -264.6\

8533.3  -264.7\

8785.1  -265.7\

9052.5  -266.9\

9066.7  -266.9\

9346.3  -267.6\

9583.6  -269.6\

9600.0  -277.1\

9607.3  -279.5\

9600.0  -287.4\

9598.7  -290.6\

9600.0  -290.7\

9690.5  -297.9\

9822.6  -303.5\

10116.0 -302.2\

};

addplot[fill=mycolor8, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

8748.7  328.6\

9024.2  305.1\

8715.1  308.1\

8533.3  309.4\

8414.3  310.6\

8071.8  315.1\

8000.0  316.3\

7605.3  327.0\

7466.7  330.8\

7121.1  341.3\

6933.3  345.5\

6822.6  344.6\

6653.6  339.6\

6575.7  328.6\

6602.6  311.5\

6594.8  296.3\

6400.0  293.6\

6334.9  293.5\

5975.1  294.3\

5866.7  295.4\

5412.4  301.2\

5333.3  301.9\

4800.0  302.4\

4266.7  302.8\

3733.3  303.2\

3200.0  303.6\

2666.7  304.0\

2133.3  304.4\

1600.0  304.8\

1066.7  305.1\

533.3   305.4\

266.7   305.6\

53.3    305.7\

0.0 306.5\

};

addplot[fill=mycolor8, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

0.0 -297.2\

53.3    -298.0\

266.7   -298.0\

533.3   -298.0\

1066.7  -298.1\

1600.0  -298.2\

2133.3  -298.3\

2666.7  -298.4\

3200.0  -298.4\

3733.3  -298.5\

4266.7  -298.5\

4800.0  -298.5\

5333.3  -298.6\

5349.8  -298.6\

5866.7  -297.7\

5946.1  -299.0\

6212.2  -306.0\

6400.0  -313.6\

6421.0  -314.3\

6603.9  -322.5\

6753.3  -331.5\

6911.2  -339.2\

6933.3  -340.3\

7164.5  -341.0\

7466.7  -338.4\

7471.6  -338.3\

7890.9  -330.9\

8000.0  -328.9\

8246.9  -326.8\

8491.7  -327.6\

8533.3  -328.4\

8655.3  -332.2\

8798.0  -337.5\

8961.6  -341.2\

9066.7  -345.4\

9095.7  -346.1\

};

addplot[fill=mycolor9, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

7618.1  391.6\

7984.7  356.2\

7696.5  360.9\

7466.7  365.5\

7369.5  367.5\

7024.9  375.9\

6933.3  378.6\

6672.5  384.7\

6400.0  390.6\

6319.4  392.3\

6140.9  387.5\

6033.9  377.2\

5982.1  363.1\

5967.0  346.7\

5866.7  342.2\

5706.4  342.8\

5333.3  347.2\

5168.8  347.2\

4800.0  347.6\

4266.7  347.9\

3733.3  348.2\

3200.0  348.5\

2666.7  348.8\

2133.3  349.1\

1600.0  349.4\

1066.7  349.7\

533.3   349.9\

266.7   350.0\

53.3    350.1\

0.0 351.0\

};

addplot[fill=mycolor9, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

0.0 -343.1\

53.3    -343.9\

266.7   -343.9\

533.3   -343.9\

1066.7  -344.0\

1600.0  -344.0\

2133.3  -344.1\

2666.7  -344.2\

3200.0  -344.2\

3733.3  -344.3\

4266.7  -344.4\

4800.0  -344.5\

5333.3  -344.7\

5707.4  -345.7\

5866.7  -346.5\

5999.0  -352.5\

6154.4  -363.0\

6255.6  -375.7\

6359.1  -387.7\

6400.0  -388.4\

6641.5  -388.1\

6927.2  -386.7\

6933.3  -386.6\

7231.2  -383.2\

7466.7  -381.4\

7503.4  -380.7\

7833.0  -375.7\

8000.0  -375.9\

8054.3  -376.4\

8261.7  -378.3\

8244.0  -392.3\

};

addplot[fill=mycolor10, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

6940.4  440.0\

7220.1  405.4\

6990.4  407.2\

6933.3  408.4\

6693.0  414.0\

6400.0  420.6\

6370.7  421.3\

5985.8  432.0\

5866.7  434.2\

5709.6  432.8\

5571.6  423.2\

5413.2  414.1\

5333.3  410.8\

4856.0  415.0\

4800.0  415.2\

4266.7  415.6\

3733.3  416.0\

3200.0  416.4\

2666.7  416.8\

2133.3  417.1\

1711.4  417.4\

1600.0  417.5\

1066.7  417.8\

533.3   418.2\

266.7   418.3\

53.3    418.4\

0.0 419.4\

};

addplot[fill=mycolor10, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

0.0 -407.7\

53.3    -408.6\

266.7   -408.6\

533.3   -408.6\

1066.7  -408.7\

1600.0  -408.7\

2133.3  -408.8\

2666.7  -408.9\

3200.0  -408.9\

3733.3  -409.0\

4266.7  -409.1\

4800.0  -409.2\

5333.3  -409.2\

5497.4  -411.9\

5767.5  -419.9\

5866.7  -422.2\

5984.8  -427.5\

6289.1  -427.3\

6400.0  -425.7\

6604.9  -424.3\

6885.5  -421.8\

6933.3  -421.3\

7158.9  -418.9\

7415.1  -415.9\

7466.7  -416.4\

7599.5  -418.5\

7466.7  -433.3\

7347.7  -450.8\

};

addplot[fill=mycolor13, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

5024.3  -601.4\

5333.3  -594.9\

5427.1  -592.6\

};

addplot[contour prepared, contour prepared format=matlab, contour/draw color=black] table[row sep=crcr] {%

%

40.0    46.0\

0.0 -59.7\

53.3    -60.2\

266.7   -60.2\

533.3   -60.2\

677.9   -60.3\

1066.7  -60.3\

1600.0  -60.4\

2133.3  -60.4\

2666.7  -60.4\

2804.5  -60.3\

3200.0  -60.2\

3733.3  -58.7\

4266.7  -58.3\

4800.0  -58.1\

5333.3  -57.8\

5707.0  -57.6\

5866.7  -57.6\

6400.0  -57.6\

6933.3  -57.5\

7466.7  -57.4\

7641.0  -57.4\

8000.0  -57.4\

8533.3  -55.8\

9066.7  -53.5\

9600.0  -50.8\

10043.5 -50.9\

10133.3 -50.8\

10666.7 -55.3\

10747.8 -56.0\

11200.0 -60.5\

11313.8 -61.3\

11733.3 -64.9\

11902.7 -65.9\

12266.7 -68.3\

12558.5 -69.6\

12800.0 -70.8\

13304.4 -72.5\

13333.3 -72.6\

13866.7 -73.5\

14400.0 -72.4\

14853.0 -71.1\

14933.3 -70.9\

15466.7 -69.9\

15733.3 -69.5\

15946.7 -67.1\

16000.0 -66.1\

40.0    59.0\

16000.0 -64.9\

15946.7 -62.5\

15903.3 -60.2\

15816.0 -54.5\

15740.4 -48.6\

15733.3 -48.2\

15668.5 -42.8\

15566.0 -36.9\

15466.7 -33.8\

15390.1 -31.1\

15132.5 -25.4\

14933.3 -22.2\

14783.6 -19.5\

14400.0 -14.3\

14341.0 -13.4\

13866.7 -8.9\

13667.3 -7.1\

13333.3 -4.1\

13281.5 -3.6\

12994.8 -0.7\

12924.3 -0.0\

12860.1 0.7\

12800.0 1.4\

12620.3 3.5\

12327.7 7.2\

12266.7 8.1\

11787.9 15.2\

11733.3 16.1\

11255.8 24.2\

11200.0 25.1\

10666.7 33.1\

10529.4 34.9\

10133.3 40.5\

9600.0  47.6\

9066.7  45.7\

8689.5  44.2\

8533.3  43.8\

8260.0  47.1\

8000.0  50.5\

7808.5  50.6\

7466.7  50.9\

6933.3  51.3\

6400.0  51.7\

5866.7  55.4\

5547.5  55.4\

5333.3  55.5\

4800.0  55.9\

4266.7  56.3\

3733.3  56.8\

3200.0  59.3\

3078.3  59.6\

2666.7  60.6\

2133.3  63.8\

1600.0  64.7\

1066.7  64.9\

533.3   65.0\

266.7   65.0\

53.3    65.1\

0.0 65.4\

60.0    44.0\

16000.0 85.1\

15946.7 85.5\

15733.3 87.0\

15466.7 88.9\

14933.3 93.1\

14400.0 97.5\

13866.7 102.2\

13333.3 107.3\

12800.0 112.6\

12266.7 118.3\

11733.3 124.3\

11200.0 130.6\

10806.9 135.4\

10666.7 137.0\

10133.3 143.4\

9600.0  149.2\

9262.9  153.0\

9066.7  154.7\

8669.8  155.0\

8533.3  154.7\

8279.9  152.7\

8000.0  149.5\

7937.9  148.6\

7652.2  142.8\

7466.7  139.4\

7118.9  142.3\

6933.3  144.9\

6400.0  147.3\

6311.9  147.3\

5866.7  147.8\

5541.8  147.9\

5333.3  148.1\

4800.0  148.5\

4266.7  148.7\

3733.3  148.8\

3200.0  148.9\

2666.7  149.0\

2133.3  149.1\

1600.0  149.2\

1066.7  149.2\

533.3   149.3\

266.7   149.3\

53.3    149.3\

0.0 149.9\

60.0    59.0\

0.0 -150.0\

53.3    -150.6\

266.7   -150.6\

533.3   -150.6\

1066.7  -150.5\

1600.0  -150.5\

2133.3  -150.4\

2666.7  -150.3\

3200.0  -150.3\

3733.3  -150.2\

4266.7  -150.2\

4800.0  -150.1\

5333.3  -150.1\

5866.7  -149.9\

5929.9  -149.8\

6400.0  -150.0\

6722.3  -149.9\

6933.3  -149.9\

7425.9  -148.3\

7466.7  -148.1\

8000.0  -145.9\

8164.1  -145.6\

8533.3  -145.5\

8738.0  -145.9\

9066.7  -146.5\

9237.3  -147.1\

9600.0  -147.9\

9725.6  -148.3\

10133.3 -149.4\

10186.4 -149.8\

10543.4 -153.1\

10666.7 -154.5\

10823.0 -157.4\

11070.7 -162.0\

11200.0 -164.4\

11316.4 -166.5\

11566.1 -170.6\

11733.3 -173.1\

11824.8 -174.4\

12102.5 -177.7\

12266.7 -179.4\

12400.1 -180.6\

12800.0 -180.8\

12854.4 -180.7\

13333.3 -179.8\

13422.9 -179.6\

13866.7 -178.6\

14053.7 -178.1\

14400.0 -177.8\

14626.0 -177.4\

14933.3 -178.4\

15040.1 -178.6\

15360.7 -181.0\

14933.3 -188.9\

14400.0 -198.3\

13866.7 -207.7\

13333.3 -215.9\

12800.0 -226.5\

12706.4 -228.9\

80.0    41.0\

11403.5 237.9\

11200.0 241.2\

10666.7 250.6\

10554.6 252.4\

10175.8 254.6\

10133.3 254.6\

9892.5  254.2\

9600.0  255.0\

9557.4  255.0\

9291.1  254.0\

9066.7  251.9\

9041.1  251.9\

8533.3  260.0\

8516.6  260.3\

8016.2  268.8\

8000.0  269.1\

7532.8  277.9\

7466.7  278.3\

7355.3  272.9\

7321.8  260.8\

7219.3  251.7\

6933.3  251.0\

6905.0  250.9\

6582.0  250.1\

6400.0  249.5\

6072.2  255.6\

5866.7  259.4\

5516.1  259.7\

5333.3  259.9\

4800.0  260.6\

4266.7  261.1\

3733.3  261.7\

3200.0  262.2\

2666.7  262.7\

2133.3  263.2\

1600.0  263.6\

1066.7  264.0\

533.3   266.3\

266.7   266.4\

53.3    266.5\

0.0 267.2\

80.0    41.0\

0.0 -252.8\

53.3    -253.6\

266.7   -253.5\

533.3   -253.5\

1066.7  -253.5\

1600.0  -253.4\

2133.3  -253.3\

2666.7  -253.3\

3200.0  -253.2\

3733.3  -253.1\

4266.7  -253.0\

4800.0  -252.9\

5333.3  -252.8\

5582.8  -252.8\

5866.7  -252.8\

6159.2  -253.9\

6400.0  -256.5\

6499.5  -258.8\

6747.5  -265.5\

6933.3  -271.4\

6991.9  -271.1\

7401.7  -268.0\

7466.7  -267.2\

7804.3  -265.6\

8000.0  -265.2\

8160.0  -264.8\

8491.5  -264.6\

8533.3  -264.7\

8785.1  -265.7\

9052.5  -266.9\

9066.7  -266.9\

9346.3  -267.6\

9583.6  -269.6\

9600.0  -277.1\

9607.3  -279.5\

9600.0  -287.4\

9598.7  -290.6\

9600.0  -290.7\

9690.5  -297.9\

9822.6  -303.5\

10116.0 -302.2\

100.0   30.0\

7618.1  391.6\

7984.7  356.2\

7696.5  360.9\

7466.7  365.5\

7369.5  367.5\

7024.9  375.9\

6933.3  378.6\

6672.5  384.7\

6400.0  390.6\

6319.4  392.3\

6140.9  387.5\

6033.9  377.2\

5982.1  363.1\

5967.0  346.7\

5866.7  342.2\

5706.4  342.8\

5333.3  347.2\

5168.8  347.2\

4800.0  347.6\

4266.7  347.9\

3733.3  348.2\

3200.0  348.5\

2666.7  348.8\

2133.3  349.1\

1600.0  349.4\

1066.7  349.7\

533.3   349.9\

266.7   350.0\

53.3    350.1\

0.0 351.0\

100.0   31.0\

0.0 -343.1\

53.3    -343.9\

266.7   -343.9\

533.3   -343.9\

1066.7  -344.0\

1600.0  -344.0\

2133.3  -344.1\

2666.7  -344.2\

3200.0  -344.2\

3733.3  -344.3\

4266.7  -344.4\

4800.0  -344.5\

5333.3  -344.7\

5707.4  -345.7\

5866.7  -346.5\

5999.0  -352.5\

6154.4  -363.0\

6255.6  -375.7\

6359.1  -387.7\

6400.0  -388.4\

6641.5  -388.1\

6927.2  -386.7\

6933.3  -386.6\

7231.2  -383.2\

7466.7  -381.4\

7503.4  -380.7\

7833.0  -375.7\

8000.0  -375.9\

8054.3  -376.4\

8261.7  -378.3\

8244.0  -392.3\

120.0   23.0\

6463.6  478.5\

6484.2  460.9\

6400.0  459.0\

6328.3  457.0\

6057.1  461.2\

5866.7  465.5\

5678.4  471.0\

5349.4  474.9\

5333.3  474.2\

4842.8  474.7\

4800.0  475.2\

4266.7  475.5\

3733.3  475.8\

3200.0  476.0\

2666.7  476.3\

2133.3  476.5\

1600.0  476.8\

1066.7  477.0\

533.3   477.3\

266.7   477.4\

152.3   477.5\

53.3    477.5\

0.0 478.5\

120.0   24.0\

0.0 -466.7\

53.3    -467.6\

266.7   -467.7\

533.3   -467.7\

1066.7  -467.8\

1600.0  -467.9\

2133.3  -468.0\

2666.7  -468.1\

3200.0  -468.2\

3733.3  -468.3\

4266.7  -468.4\

4800.0  -468.5\

5333.3  -468.6\

5496.6  -470.8\

5866.7  -470.1\

5909.1  -469.6\

6258.7  -464.9\

6400.0  -463.2\

6544.5  -462.6\

6774.8  -462.5\

6933.3  -466.8\

6933.5  -466.8\

6933.3  -466.8\

6897.7  -485.7\

140.0   3.0\

5024.3  -601.4\

5333.3  -594.9\

5427.1  -592.6\

};

end{axis}

end{tikzpicture}%





pgfplots matlab2tikz







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  • 1





    Could you please add an example code?

    – JouleV
    19 hours ago











  • Conversion tools like matlab2tikz are never perfect, as you have experienced. When it does not work it might be easier to find a suitable export format in Matlab (pdf or eps or maybe svg) and include it as a graphic (see also mathworks.com/matlabcentral/answers/…).

    – Marijn
    16 hours ago






  • 1





    @JouleV I'm so sorry about that. I just edited and added all of the code.

    – cmega
    16 hours ago













  • We still have to guess the rest of the document in order for us to compile it. You do those trying to help you a big favour by turning this into something that can be compiled as is.

    – daleif
    16 hours ago











  • @daleif I added all the 3 .tex-files and the .tikz-file

    – cmega
    15 hours ago














0












0








0








I used matlab2tikz to converse .fig into .tikz
hier's the .fig in MATLAB:
.fig
hier's the .tikz after conversion show in TeXstudio:
.tikz
Can anyone pls help me out?



main.tex:



input{Test0}

begin{document}

    mainmatter

    include{Test1}

end{document}


Test0.tex:



documentclass[fontsize=12pt, twoside, paper=a4, ngerman, bibliography=totoc, listof=numbered, headinclude, headsepline, parskip=half, BCOR=15mm, DIV=18]{scrbook}

usepackage{scrhack}

RequirePackage[ngerman]{babel}

RequirePackage[utf8]{inputenc}

usepackage{lmodern}

    bibliographystyle{plain}

usepackage{scrlayer-scrpage}

usepackage{setspace}

onehalfspacing

typearea[current]{last}

renewcommand*{chapterpagestyle}{empty}

pagestyle{scrheadings}

clearscrheadfoot

ihead{headmark}

ohead{pagemark}

usepackage[absolute]{textpos}

setlength{TPHorizModule}{1mm}

setlength{TPVertModule}{1mm}

usepackage{graphicx}

usepackage{psfrag}

usepackage{floatflt}

usepackage{float}

usepackage{rotating} 

usepackage{caption}

usepackage{subcaption}

usepackage[]{amsmath}

usepackage{amstext}

usepackage[locale=DE,loctolang={DE:ngerman},binary-units=true,detect-all]{siunitx} 

DeclareSIUnitcubicCentiMeter{ccm}

usepackage{latexsym}

usepackage[table,xcdraw]{xcolor}

usepackage{tikz,pgfplots}

usepackage{multirow}

usepackage{tabularx}

newcolumntype{L}[1]{>{raggedrightarraybackslash}p{#1}} 

newcolumntype{C}[1]{>{centeringarraybackslash}p{#1}} 

newcolumntype{R}[1]{>{raggedleftarraybackslash}p{#1}}

usepackage{booktabs}

usepackage{enumerate}

usepackage{enumitem}

setlist{noitemsep,topsep=3mm}

usepackage{listings}

usepackage{listingsutf8}

lstset{inputencoding=utf8/latin1}

renewcommand{lstlistingname}{Quellcode}

renewcommand{lstlistlistingname}{lstlistingname verzeichnis}

usepackage{accsupp}

newcommand{noncopynumber}[1]{

    BeginAccSupp{method=escape,ActualText={}}

    #1

    EndAccSupp{}

}

% define colors for code highliting

definecolor{highlightblue}{RGB}{50,50,250}

definecolor{commentgreen}{RGB}{34,139,34}

definecolor{stringred}{RGB}{128, 5, 10}

definecolor{stringpurple}{RGB}{170,55,241}

% define general style

lstdefinestyle{defaultStyle}

{

    basicstyle=small,

    tabsize=2,

    captionpos=b,

    frame=lines,

    breaklines=true,

    keepspaces=true,

    showstringspaces=false,

    % numbering

    numbers=left,

    numberstyle={smallcolor{black}noncopynumber}, % zeilennummern nicht markieren/kopieren

    inputencoding=utf8,

    extendedchars=true,

    literate={ä}{{"a}}1 {ö}{{"o}}1 {ü}{{"u}}1 {Ä}{{"A}}1 {Ö}{{"O}}1 {Ü}{{"U}}1 {ß}{{ss}}1 

}

% define listings code style for matlab

lstdefinestyle{Matlab}{

    style=defaultStyle,

    % language related

    language=Matlab,

    morekeywords={matlab2tikz},

    morekeywords=[2]{1}, keywordstyle=[2]{color{black}},

    identifierstyle=color{black},

    keywordstyle=color{highlightblue},

    commentstyle=color{commentgreen},

    stringstyle=color{stringpurple}

}

% define listings code style for c++

lstdefinestyle{cpp}

{

    style=defaultStyle,

    % language related

    language=C++,

    keywordstyle=color{highlightblue},

    commentstyle=color{commentgreen},

    stringstyle=color{stringred},

    showstringspaces=false

}

% define listings code style for latex

lstdefinestyle{latex}{

    style=defaultStyle,

    tabsize=4,

    basicstyle=ttfamily,

    language=[LaTeX]TeX,

    keywordstyle=color{highlightblue},

    commentstyle=color{gray},

    columns=fullflexible,

    keepspaces=true

}

% define listings code style for vhdl

lstdefinelanguage{VHDL}{

    morekeywords=[1]{

        library,use,all,entity,is,port,in,out,end,architecture,of,

        begin,and,or,Not,downto,ALL

    },

    morekeywords=[2]{

        STD_LOGIC_VECTOR,STD_LOGIC,IEEE,STD_LOGIC_1164,

        NUMERIC_STD,STD_LOGIC_ARITH,STD_LOGIC_UNSIGNED,std_logic_vector,

        std_logic

    },

    morecomment=[l]{--}

}

lstdefinestyle{vhdl}{

    style=defaultStyle,

    language     = VHDL,

    basicstyle   = ttfamily,

    keywordstyle = [1]color{highlightblue}bfseries,

    keywordstyle = [2]color{black}bfseries,

    commentstyle = color{commentgreen}

}

usepackage{longtable}

usepackage[nomain, nonumberlist, acronym, toc, section=chapter]{glossaries}

newglossary[slg]{symbolslist}{sym}{sbl}{Symbolverzeichnis}

renewcommand*{glspostdescription}{}

makeglossaries

usepackage[xindy]{imakeidx}

makeindex

loadglsentries{glossarentries.tex}

usepackage[style=ieee]{biblatex}

usepackage{csquotes}

addbibresource{Literaturverzeichnis.bib}

bibliography{bibfile}

usepackage[hidelinks]{hyperref}

hypersetup{linktocpage=true, colorlinks=true, linkcolor=black, citecolor=black}


Test1.tex:



chapter{Test}

begin{figure}[h]

    centering

    input{Plot.tikz}

end{figure}


Plot.tikz:



definecolor{mycolor1}{rgb}{0.20810,0.16630,0.52920}%

definecolor{mycolor2}{rgb}{0.06293,0.47369,0.85544}%

definecolor{mycolor3}{rgb}{0.06406,0.55699,0.82396}%

definecolor{mycolor4}{rgb}{0.02389,0.62866,0.80376}%

definecolor{mycolor5}{rgb}{0.05897,0.68376,0.72539}%

definecolor{mycolor6}{rgb}{0.21783,0.72504,0.61926}%

definecolor{mycolor7}{rgb}{0.39526,0.74590,0.52444}%

definecolor{mycolor8}{rgb}{0.60985,0.74731,0.43369}%

definecolor{mycolor9}{rgb}{0.75249,0.73840,0.37681}%

definecolor{mycolor10}{rgb}{0.91393,0.72579,0.30628}%

definecolor{mycolor11}{rgb}{0.99904,0.76531,0.21641}%

definecolor{mycolor12}{rgb}{0.96259,0.87051,0.13090}%

definecolor{mycolor13}{rgb}{0.97630,0.98310,0.05380}%

%

begin{tikzpicture}



begin{axis}[%

width=3.527in,

height=3.033in,

at={(0.592in,0.455in)},

scale only axis,

point meta min=0.0,

point meta max=140.0,

colormap={mymap}{[1pt] rgb(0pt)=(0.2081,0.1663,0.5292); rgb(1pt)=(0.211624,0.189781,0.577676); rgb(2pt)=(0.212252,0.213771,0.626971); rgb(3pt)=(0.2081,0.2386,0.677086); rgb(4pt)=(0.195905,0.264457,0.7279); rgb(5pt)=(0.170729,0.291938,0.779248); rgb(6pt)=(0.125271,0.324243,0.830271); rgb(7pt)=(0.0591333,0.359833,0.868333); rgb(8pt)=(0.0116952,0.38751,0.881957); rgb(9pt)=(0.00595714,0.408614,0.882843); rgb(10pt)=(0.0165143,0.4266,0.878633); rgb(11pt)=(0.0328524,0.443043,0.871957); rgb(12pt)=(0.0498143,0.458571,0.864057); rgb(13pt)=(0.0629333,0.47369,0.855438); rgb(14pt)=(0.0722667,0.488667,0.8467); rgb(15pt)=(0.0779429,0.503986,0.838371); rgb(16pt)=(0.0793476,0.520024,0.831181); rgb(17pt)=(0.0749429,0.537543,0.826271); rgb(18pt)=(0.0640571,0.556986,0.823957); rgb(19pt)=(0.0487714,0.577224,0.822829); rgb(20pt)=(0.0343429,0.596581,0.819852); rgb(21pt)=(0.0265,0.6137,0.8135); rgb(22pt)=(0.0238905,0.628662,0.803762); rgb(23pt)=(0.0230905,0.641786,0.791267); rgb(24pt)=(0.0227714,0.653486,0.776757); rgb(25pt)=(0.0266619,0.664195,0.760719); rgb(26pt)=(0.0383714,0.674271,0.743552); rgb(27pt)=(0.0589714,0.683757,0.725386); rgb(28pt)=(0.0843,0.692833,0.706167); rgb(29pt)=(0.113295,0.7015,0.685857); rgb(30pt)=(0.145271,0.709757,0.664629); rgb(31pt)=(0.180133,0.717657,0.642433); rgb(32pt)=(0.217829,0.725043,0.619262); rgb(33pt)=(0.258643,0.731714,0.595429); rgb(34pt)=(0.302171,0.737605,0.571186); rgb(35pt)=(0.348167,0.742433,0.547267); rgb(36pt)=(0.395257,0.7459,0.524443); rgb(37pt)=(0.44201,0.748081,0.503314); rgb(38pt)=(0.487124,0.749062,0.483976); rgb(39pt)=(0.530029,0.749114,0.466114); rgb(40pt)=(0.570857,0.748519,0.44939); rgb(41pt)=(0.609852,0.747314,0.433686); rgb(42pt)=(0.6473,0.7456,0.4188); rgb(43pt)=(0.683419,0.743476,0.404433); rgb(44pt)=(0.71841,0.741133,0.390476); rgb(45pt)=(0.752486,0.7384,0.376814); rgb(46pt)=(0.785843,0.735567,0.363271); rgb(47pt)=(0.818505,0.732733,0.34979); rgb(48pt)=(0.850657,0.7299,0.336029); rgb(49pt)=(0.882433,0.727433,0.3217); rgb(50pt)=(0.913933,0.725786,0.306276); rgb(51pt)=(0.944957,0.726114,0.288643); rgb(52pt)=(0.973895,0.731395,0.266648); rgb(53pt)=(0.993771,0.745457,0.240348); rgb(54pt)=(0.999043,0.765314,0.216414); rgb(55pt)=(0.995533,0.786057,0.196652); rgb(56pt)=(0.988,0.8066,0.179367); rgb(57pt)=(0.978857,0.827143,0.163314); rgb(58pt)=(0.9697,0.848138,0.147452); rgb(59pt)=(0.962586,0.870514,0.1309); rgb(60pt)=(0.958871,0.8949,0.113243); rgb(61pt)=(0.959824,0.921833,0.0948381); rgb(62pt)=(0.9661,0.951443,0.0755333); rgb(63pt)=(0.9763,0.9831,0.0538)},

xmin=0.0,

xmax=16000.0,

xlabel style={font=color{white!15!black}},

xlabel={$n / frac{textrm{1}}{textrm{min}}$},

ymin=-600.0,

ymax=600.0,

ylabel style={font=color{white!15!black}},

ylabel={$M / textrm{Nm}$},

axis background/.style={fill=white},

xmajorgrids,

ymajorgrids,

colorbar

]

addplot[fill=mycolor1, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

0.0 -603.8\

0.0 597.8\

16000.0 597.8\

16000.0 -603.8\

};

addplot[fill=mycolor2, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

0.0 -24.1\

53.3    -24.5\

266.7   -24.5\

533.3   -24.5\

1066.7  -24.7\

1600.0  -24.7\

2133.3  -24.8\

2666.7  -23.7\

3200.0  -23.5\

3733.3  -23.2\

4266.7  -23.2\

4800.0  -23.2\

5333.3  -23.2\

5866.7  -23.2\

6400.0  -23.2\

6933.3  -23.3\

7466.7  -23.3\

8000.0  -23.4\

8533.3  -20.6\

9066.7  -19.9\

9411.1  -22.1\

9600.0  -23.8\

10133.3 -28.1\

10338.8 -29.4\

10666.7 -32.3\

11191.8 -35.5\

11200.0 -35.6\

11733.3 -36.4\

11935.4 -32.9\

11740.4 -25.1\

11733.3 -25.0\

11400.8 -17.4\

11200.0 -15.4\

10666.7 -10.1\

10608.4 -9.5\

10133.3 -5.8\

10035.1 -5.1\

9600.0  -1.6\

9523.7  -1.1\

9409.0  -0.0\

9318.3  1.0\

9066.7  3.9\

9003.9  5.3\

8800.0  10.9\

8533.3  13.7\

8000.0  16.6\

7466.7  16.7\

6933.3  16.9\

6400.0  17.0\

5866.7  21.5\

5333.3  21.6\

4800.0  21.8\

4266.7  22.1\

3733.3  22.4\

3200.0  22.8\

2666.7  24.0\

2133.3  27.6\

1600.0  27.7\

1066.7  27.8\

533.3   27.9\

266.7   27.9\

53.3    27.9\

0.0 28.4\

};

addplot[fill=mycolor3, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

0.0 -59.7\

53.3    -60.2\

266.7   -60.2\

533.3   -60.2\

677.9   -60.3\

1066.7  -60.3\

1600.0  -60.4\

2133.3  -60.4\

2666.7  -60.4\

2804.5  -60.3\

3200.0  -60.2\

3733.3  -58.7\

4266.7  -58.3\

4800.0  -58.1\

5333.3  -57.8\

5707.0  -57.6\

5866.7  -57.6\

6400.0  -57.6\

6933.3  -57.5\

7466.7  -57.4\

7641.0  -57.4\

8000.0  -57.4\

8533.3  -55.8\

9066.7  -53.5\

9600.0  -50.8\

10043.5 -50.9\

10133.3 -50.8\

10666.7 -55.3\

10747.8 -56.0\

11200.0 -60.5\

11313.8 -61.3\

11733.3 -64.9\

11902.7 -65.9\

12266.7 -68.3\

12558.5 -69.6\

12800.0 -70.8\

13304.4 -72.5\

13333.3 -72.6\

13866.7 -73.5\

14400.0 -72.4\

14853.0 -71.1\

14933.3 -70.9\

15466.7 -69.9\

15733.3 -69.5\

15946.7 -67.1\

16000.0 -66.1\

};

addplot[fill=mycolor3, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

16000.0 -64.9\

15946.7 -62.5\

15903.3 -60.2\

15816.0 -54.5\

15740.4 -48.6\

15733.3 -48.2\

15668.5 -42.8\

15566.0 -36.9\

15466.7 -33.8\

15390.1 -31.1\

15132.5 -25.4\

14933.3 -22.2\

14783.6 -19.5\

14400.0 -14.3\

14341.0 -13.4\

13866.7 -8.9\

13667.3 -7.1\

13333.3 -4.1\

13281.5 -3.6\

12994.8 -0.7\

12924.3 -0.0\

12860.1 0.7\

12800.0 1.4\

12620.3 3.5\

12327.7 7.2\

12266.7 8.1\

11787.9 15.2\

11733.3 16.1\

11255.8 24.2\

11200.0 25.1\

10666.7 33.1\

10529.4 34.9\

10133.3 40.5\

9600.0  47.6\

9066.7  45.7\

8689.5  44.2\

8533.3  43.8\

8260.0  47.1\

8000.0  50.5\

7808.5  50.6\

7466.7  50.9\

6933.3  51.3\

6400.0  51.7\

5866.7  55.4\

5547.5  55.4\

5333.3  55.5\

4800.0  55.9\

4266.7  56.3\

3733.3  56.8\

3200.0  59.3\

3078.3  59.6\

2666.7  60.6\

2133.3  63.8\

1600.0  64.7\

1066.7  64.9\

533.3   65.0\

266.7   65.0\

53.3    65.1\

0.0 65.4\

};

addplot[fill=mycolor4, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

16000.0 35.8\

15946.7 36.2\

15794.4 37.5\

15733.3 38.1\

15466.7 40.3\

14933.3 44.9\

14737.9 46.6\

14400.0 49.6\

13866.7 54.5\

13446.6 58.6\

13333.3 59.6\

12800.0 65.0\

12266.7 70.7\

11733.3 76.5\

11713.1 76.8\

11200.0 82.5\

10666.7 88.1\

10133.3 93.2\

9898.4  94.1\

9600.0  95.2\

9127.6  93.4\

9066.7  93.1\

8688.0  88.4\

8533.3  86.3\

8000.0  86.9\

7656.8  90.8\

7466.7  92.8\

6933.3  93.6\

6562.4  94.1\

6400.0  94.4\

5866.7  95.3\

5333.3  95.2\

5331.8  95.2\

4800.0  95.5\

4266.7  95.6\

3733.3  95.7\

3200.0  95.8\

2666.7  95.9\

2133.3  96.0\

1600.0  96.2\

1066.7  96.3\

533.3   96.4\

266.7   96.4\

53.3    96.5\

0.0 97.0\

};

addplot[fill=mycolor4, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

0.0 -99.8\

53.3    -100.4\

266.7   -100.3\

533.3   -100.2\

1066.7  -100.1\

1600.0  -100.0\

2133.3  -99.8\

2666.7  -99.6\

3200.0  -99.5\

3733.3  -99.4\

4266.7  -99.3\

4800.0  -99.1\

5333.3  -98.8\

5425.4  -98.8\

5866.7  -98.8\

6400.0  -98.6\

6823.1  -98.3\

6933.3  -98.3\

7466.7  -98.3\

7819.9  -97.6\

8000.0  -97.2\

8533.3  -94.5\

9066.7  -92.0\

9123.2  -91.9\

9600.0  -91.9\

9926.9  -92.9\

10133.3 -93.9\

10519.5 -96.0\

10666.7 -96.9\

10995.0 -99.9\

11200.0 -101.7\

11444.3 -103.7\

11733.3 -106.3\

11874.3 -107.4\

12242.0 -111.5\

12266.7 -112.1\

12514.8 -116.5\

12644.0 -122.8\

12787.7 -128.7\

12800.0 -129.0\

13048.9 -133.4\

13329.1 -137.5\

13333.3 -137.5\

13673.1 -141.0\

13866.7 -142.6\

14049.3 -143.9\

14400.0 -145.9\

14468.1 -146.2\

14933.3 -146.1\

15133.9 -145.8\

15466.7 -145.1\

15733.3 -144.4\

15946.7 -143.9\

15951.9 -143.9\

16000.0 -143.8\

};

addplot[fill=mycolor5, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

16000.0 85.1\

15946.7 85.5\

15733.3 87.0\

15466.7 88.9\

14933.3 93.1\

14400.0 97.5\

13866.7 102.2\

13333.3 107.3\

12800.0 112.6\

12266.7 118.3\

11733.3 124.3\

11200.0 130.6\

10806.9 135.4\

10666.7 137.0\

10133.3 143.4\

9600.0  149.2\

9262.9  153.0\

9066.7  154.7\

8669.8  155.0\

8533.3  154.7\

8279.9  152.7\

8000.0  149.5\

7937.9  148.6\

7652.2  142.8\

7466.7  139.4\

7118.9  142.3\

6933.3  144.9\

6400.0  147.3\

6311.9  147.3\

5866.7  147.8\

5541.8  147.9\

5333.3  148.1\

4800.0  148.5\

4266.7  148.7\

3733.3  148.8\

3200.0  148.9\

2666.7  149.0\

2133.3  149.1\

1600.0  149.2\

1066.7  149.2\

533.3   149.3\

266.7   149.3\

53.3    149.3\

0.0 149.9\

};

addplot[fill=mycolor5, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

0.0 -150.0\

53.3    -150.6\

266.7   -150.6\

533.3   -150.6\

1066.7  -150.5\

1600.0  -150.5\

2133.3  -150.4\

2666.7  -150.3\

3200.0  -150.3\

3733.3  -150.2\

4266.7  -150.2\

4800.0  -150.1\

5333.3  -150.1\

5866.7  -149.9\

5929.9  -149.8\

6400.0  -150.0\

6722.3  -149.9\

6933.3  -149.9\

7425.9  -148.3\

7466.7  -148.1\

8000.0  -145.9\

8164.1  -145.6\

8533.3  -145.5\

8738.0  -145.9\

9066.7  -146.5\

9237.3  -147.1\

9600.0  -147.9\

9725.6  -148.3\

10133.3 -149.4\

10186.4 -149.8\

10543.4 -153.1\

10666.7 -154.5\

10823.0 -157.4\

11070.7 -162.0\

11200.0 -164.4\

11316.4 -166.5\

11566.1 -170.6\

11733.3 -173.1\

11824.8 -174.4\

12102.5 -177.7\

12266.7 -179.4\

12400.1 -180.6\

12800.0 -180.8\

12854.4 -180.7\

13333.3 -179.8\

13422.9 -179.6\

13866.7 -178.6\

14053.7 -178.1\

14400.0 -177.8\

14626.0 -177.4\

14933.3 -178.4\

15040.1 -178.6\

15360.7 -181.0\

14933.3 -188.9\

14400.0 -198.3\

13866.7 -207.7\

13333.3 -215.9\

12800.0 -226.5\

12706.4 -228.9\

};

addplot[fill=mycolor6, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

15507.5 164.5\

15466.7 164.9\

14933.3 170.3\

14400.0 176.1\

13866.7 182.3\

13740.8 183.9\

13333.3 184.5\

13301.8 184.5\

12920.6 184.3\

12800.0 182.5\

12697.1 181.2\

12800.0 173.6\

12822.0 172.2\

13010.0 162.5\

13043.1 155.2\

12800.0 154.8\

12516.7 156.0\

12266.7 158.4\

11733.3 164.2\

11200.0 170.8\

11079.2 172.4\

10666.7 178.1\

10133.3 185.9\

9725.0  192.2\

9600.0  194.0\

9066.7  201.7\

8859.5  204.8\

8533.3  209.5\

8298.2  210.8\

8000.0  211.7\

7926.0  210.9\

7571.6  210.4\

7466.7  210.0\

7242.9  208.8\

6933.3  206.5\

6910.9  206.4\

6485.8  206.6\

6400.0  206.7\

5908.1  210.0\

5866.7  210.1\

5333.3  210.3\

5280.7  210.3\

4800.0  210.5\

4266.7  210.7\

3733.3  210.9\

3200.0  211.1\

2666.7  211.3\

2133.3  211.4\

1600.0  211.6\

1066.7  211.7\

533.3   211.9\

266.7   211.9\

53.3    212.0\

0.0 212.7\

};

addplot[fill=mycolor6, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

0.0 -205.5\

53.3    -206.2\

266.7   -206.1\

533.3   -206.1\

1066.7  -206.0\

1600.0  -205.8\

2133.3  -205.7\

2666.7  -205.6\

3200.0  -205.4\

3733.3  -205.2\

4266.7  -205.1\

4800.0  -205.0\

5333.3  -204.8\

5866.7  -204.8\

5973.5  -204.8\

6400.0  -204.7\

6538.3  -205.8\

6877.3  -211.2\

6933.3  -212.4\

7353.4  -210.2\

7466.7  -209.5\

7868.4  -207.6\

8000.0  -206.8\

8362.4  -205.6\

8533.3  -204.9\

8814.0  -204.4\

9066.7  -203.9\

9228.7  -204.0\

9600.0  -204.1\

9612.0  -204.1\

9925.2  -206.6\

10133.3 -209.2\

10176.1 -210.0\

10399.7 -214.2\

10616.7 -218.1\

10666.7 -218.3\

10926.7 -219.7\

11200.0 -220.1\

11269.3 -220.1\

11576.9 -221.6\

11733.3 -223.1\

11832.0 -224.0\

12016.9 -228.1\

11733.3 -238.7\

11200.0 -255.1\

11047.0 -261.8\

11200.0 -264.5\

11222.8 -265.4\

};

addplot[fill=mycolor7, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

11403.5 237.9\

11200.0 241.2\

10666.7 250.6\

10554.6 252.4\

10175.8 254.6\

10133.3 254.6\

9892.5  254.2\

9600.0  255.0\

9557.4  255.0\

9291.1  254.0\

9066.7  251.9\

9041.1  251.9\

8533.3  260.0\

8516.6  260.3\

8016.2  268.8\

8000.0  269.1\

7532.8  277.9\

7466.7  278.3\

7355.3  272.9\

7321.8  260.8\

7219.3  251.7\

6933.3  251.0\

6905.0  250.9\

6582.0  250.1\

6400.0  249.5\

6072.2  255.6\

5866.7  259.4\

5516.1  259.7\

5333.3  259.9\

4800.0  260.6\

4266.7  261.1\

3733.3  261.7\

3200.0  262.2\

2666.7  262.7\

2133.3  263.2\

1600.0  263.6\

1066.7  264.0\

533.3   266.3\

266.7   266.4\

53.3    266.5\

0.0 267.2\

};

addplot[fill=mycolor7, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

0.0 -252.8\

53.3    -253.6\

266.7   -253.5\

533.3   -253.5\

1066.7  -253.5\

1600.0  -253.4\

2133.3  -253.3\

2666.7  -253.3\

3200.0  -253.2\

3733.3  -253.1\

4266.7  -253.0\

4800.0  -252.9\

5333.3  -252.8\

5582.8  -252.8\

5866.7  -252.8\

6159.2  -253.9\

6400.0  -256.5\

6499.5  -258.8\

6747.5  -265.5\

6933.3  -271.4\

6991.9  -271.1\

7401.7  -268.0\

7466.7  -267.2\

7804.3  -265.6\

8000.0  -265.2\

8160.0  -264.8\

8491.5  -264.6\

8533.3  -264.7\

8785.1  -265.7\

9052.5  -266.9\

9066.7  -266.9\

9346.3  -267.6\

9583.6  -269.6\

9600.0  -277.1\

9607.3  -279.5\

9600.0  -287.4\

9598.7  -290.6\

9600.0  -290.7\

9690.5  -297.9\

9822.6  -303.5\

10116.0 -302.2\

};

addplot[fill=mycolor8, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

8748.7  328.6\

9024.2  305.1\

8715.1  308.1\

8533.3  309.4\

8414.3  310.6\

8071.8  315.1\

8000.0  316.3\

7605.3  327.0\

7466.7  330.8\

7121.1  341.3\

6933.3  345.5\

6822.6  344.6\

6653.6  339.6\

6575.7  328.6\

6602.6  311.5\

6594.8  296.3\

6400.0  293.6\

6334.9  293.5\

5975.1  294.3\

5866.7  295.4\

5412.4  301.2\

5333.3  301.9\

4800.0  302.4\

4266.7  302.8\

3733.3  303.2\

3200.0  303.6\

2666.7  304.0\

2133.3  304.4\

1600.0  304.8\

1066.7  305.1\

533.3   305.4\

266.7   305.6\

53.3    305.7\

0.0 306.5\

};

addplot[fill=mycolor8, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

0.0 -297.2\

53.3    -298.0\

266.7   -298.0\

533.3   -298.0\

1066.7  -298.1\

1600.0  -298.2\

2133.3  -298.3\

2666.7  -298.4\

3200.0  -298.4\

3733.3  -298.5\

4266.7  -298.5\

4800.0  -298.5\

5333.3  -298.6\

5349.8  -298.6\

5866.7  -297.7\

5946.1  -299.0\

6212.2  -306.0\

6400.0  -313.6\

6421.0  -314.3\

6603.9  -322.5\

6753.3  -331.5\

6911.2  -339.2\

6933.3  -340.3\

7164.5  -341.0\

7466.7  -338.4\

7471.6  -338.3\

7890.9  -330.9\

8000.0  -328.9\

8246.9  -326.8\

8491.7  -327.6\

8533.3  -328.4\

8655.3  -332.2\

8798.0  -337.5\

8961.6  -341.2\

9066.7  -345.4\

9095.7  -346.1\

};

addplot[fill=mycolor9, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

7618.1  391.6\

7984.7  356.2\

7696.5  360.9\

7466.7  365.5\

7369.5  367.5\

7024.9  375.9\

6933.3  378.6\

6672.5  384.7\

6400.0  390.6\

6319.4  392.3\

6140.9  387.5\

6033.9  377.2\

5982.1  363.1\

5967.0  346.7\

5866.7  342.2\

5706.4  342.8\

5333.3  347.2\

5168.8  347.2\

4800.0  347.6\

4266.7  347.9\

3733.3  348.2\

3200.0  348.5\

2666.7  348.8\

2133.3  349.1\

1600.0  349.4\

1066.7  349.7\

533.3   349.9\

266.7   350.0\

53.3    350.1\

0.0 351.0\

};

addplot[fill=mycolor9, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

0.0 -343.1\

53.3    -343.9\

266.7   -343.9\

533.3   -343.9\

1066.7  -344.0\

1600.0  -344.0\

2133.3  -344.1\

2666.7  -344.2\

3200.0  -344.2\

3733.3  -344.3\

4266.7  -344.4\

4800.0  -344.5\

5333.3  -344.7\

5707.4  -345.7\

5866.7  -346.5\

5999.0  -352.5\

6154.4  -363.0\

6255.6  -375.7\

6359.1  -387.7\

6400.0  -388.4\

6641.5  -388.1\

6927.2  -386.7\

6933.3  -386.6\

7231.2  -383.2\

7466.7  -381.4\

7503.4  -380.7\

7833.0  -375.7\

8000.0  -375.9\

8054.3  -376.4\

8261.7  -378.3\

8244.0  -392.3\

};

addplot[fill=mycolor10, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

6940.4  440.0\

7220.1  405.4\

6990.4  407.2\

6933.3  408.4\

6693.0  414.0\

6400.0  420.6\

6370.7  421.3\

5985.8  432.0\

5866.7  434.2\

5709.6  432.8\

5571.6  423.2\

5413.2  414.1\

5333.3  410.8\

4856.0  415.0\

4800.0  415.2\

4266.7  415.6\

3733.3  416.0\

3200.0  416.4\

2666.7  416.8\

2133.3  417.1\

1711.4  417.4\

1600.0  417.5\

1066.7  417.8\

533.3   418.2\

266.7   418.3\

53.3    418.4\

0.0 419.4\

};

addplot[fill=mycolor10, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

0.0 -407.7\

53.3    -408.6\

266.7   -408.6\

533.3   -408.6\

1066.7  -408.7\

1600.0  -408.7\

2133.3  -408.8\

2666.7  -408.9\

3200.0  -408.9\

3733.3  -409.0\

4266.7  -409.1\

4800.0  -409.2\

5333.3  -409.2\

5497.4  -411.9\

5767.5  -419.9\

5866.7  -422.2\

5984.8  -427.5\

6289.1  -427.3\

6400.0  -425.7\

6604.9  -424.3\

6885.5  -421.8\

6933.3  -421.3\

7158.9  -418.9\

7415.1  -415.9\

7466.7  -416.4\

7599.5  -418.5\

7466.7  -433.3\

7347.7  -450.8\

};

addplot[fill=mycolor13, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

5024.3  -601.4\

5333.3  -594.9\

5427.1  -592.6\

};

addplot[contour prepared, contour prepared format=matlab, contour/draw color=black] table[row sep=crcr] {%

%

40.0    46.0\

0.0 -59.7\

53.3    -60.2\

266.7   -60.2\

533.3   -60.2\

677.9   -60.3\

1066.7  -60.3\

1600.0  -60.4\

2133.3  -60.4\

2666.7  -60.4\

2804.5  -60.3\

3200.0  -60.2\

3733.3  -58.7\

4266.7  -58.3\

4800.0  -58.1\

5333.3  -57.8\

5707.0  -57.6\

5866.7  -57.6\

6400.0  -57.6\

6933.3  -57.5\

7466.7  -57.4\

7641.0  -57.4\

8000.0  -57.4\

8533.3  -55.8\

9066.7  -53.5\

9600.0  -50.8\

10043.5 -50.9\

10133.3 -50.8\

10666.7 -55.3\

10747.8 -56.0\

11200.0 -60.5\

11313.8 -61.3\

11733.3 -64.9\

11902.7 -65.9\

12266.7 -68.3\

12558.5 -69.6\

12800.0 -70.8\

13304.4 -72.5\

13333.3 -72.6\

13866.7 -73.5\

14400.0 -72.4\

14853.0 -71.1\

14933.3 -70.9\

15466.7 -69.9\

15733.3 -69.5\

15946.7 -67.1\

16000.0 -66.1\

40.0    59.0\

16000.0 -64.9\

15946.7 -62.5\

15903.3 -60.2\

15816.0 -54.5\

15740.4 -48.6\

15733.3 -48.2\

15668.5 -42.8\

15566.0 -36.9\

15466.7 -33.8\

15390.1 -31.1\

15132.5 -25.4\

14933.3 -22.2\

14783.6 -19.5\

14400.0 -14.3\

14341.0 -13.4\

13866.7 -8.9\

13667.3 -7.1\

13333.3 -4.1\

13281.5 -3.6\

12994.8 -0.7\

12924.3 -0.0\

12860.1 0.7\

12800.0 1.4\

12620.3 3.5\

12327.7 7.2\

12266.7 8.1\

11787.9 15.2\

11733.3 16.1\

11255.8 24.2\

11200.0 25.1\

10666.7 33.1\

10529.4 34.9\

10133.3 40.5\

9600.0  47.6\

9066.7  45.7\

8689.5  44.2\

8533.3  43.8\

8260.0  47.1\

8000.0  50.5\

7808.5  50.6\

7466.7  50.9\

6933.3  51.3\

6400.0  51.7\

5866.7  55.4\

5547.5  55.4\

5333.3  55.5\

4800.0  55.9\

4266.7  56.3\

3733.3  56.8\

3200.0  59.3\

3078.3  59.6\

2666.7  60.6\

2133.3  63.8\

1600.0  64.7\

1066.7  64.9\

533.3   65.0\

266.7   65.0\

53.3    65.1\

0.0 65.4\

60.0    44.0\

16000.0 85.1\

15946.7 85.5\

15733.3 87.0\

15466.7 88.9\

14933.3 93.1\

14400.0 97.5\

13866.7 102.2\

13333.3 107.3\

12800.0 112.6\

12266.7 118.3\

11733.3 124.3\

11200.0 130.6\

10806.9 135.4\

10666.7 137.0\

10133.3 143.4\

9600.0  149.2\

9262.9  153.0\

9066.7  154.7\

8669.8  155.0\

8533.3  154.7\

8279.9  152.7\

8000.0  149.5\

7937.9  148.6\

7652.2  142.8\

7466.7  139.4\

7118.9  142.3\

6933.3  144.9\

6400.0  147.3\

6311.9  147.3\

5866.7  147.8\

5541.8  147.9\

5333.3  148.1\

4800.0  148.5\

4266.7  148.7\

3733.3  148.8\

3200.0  148.9\

2666.7  149.0\

2133.3  149.1\

1600.0  149.2\

1066.7  149.2\

533.3   149.3\

266.7   149.3\

53.3    149.3\

0.0 149.9\

60.0    59.0\

0.0 -150.0\

53.3    -150.6\

266.7   -150.6\

533.3   -150.6\

1066.7  -150.5\

1600.0  -150.5\

2133.3  -150.4\

2666.7  -150.3\

3200.0  -150.3\

3733.3  -150.2\

4266.7  -150.2\

4800.0  -150.1\

5333.3  -150.1\

5866.7  -149.9\

5929.9  -149.8\

6400.0  -150.0\

6722.3  -149.9\

6933.3  -149.9\

7425.9  -148.3\

7466.7  -148.1\

8000.0  -145.9\

8164.1  -145.6\

8533.3  -145.5\

8738.0  -145.9\

9066.7  -146.5\

9237.3  -147.1\

9600.0  -147.9\

9725.6  -148.3\

10133.3 -149.4\

10186.4 -149.8\

10543.4 -153.1\

10666.7 -154.5\

10823.0 -157.4\

11070.7 -162.0\

11200.0 -164.4\

11316.4 -166.5\

11566.1 -170.6\

11733.3 -173.1\

11824.8 -174.4\

12102.5 -177.7\

12266.7 -179.4\

12400.1 -180.6\

12800.0 -180.8\

12854.4 -180.7\

13333.3 -179.8\

13422.9 -179.6\

13866.7 -178.6\

14053.7 -178.1\

14400.0 -177.8\

14626.0 -177.4\

14933.3 -178.4\

15040.1 -178.6\

15360.7 -181.0\

14933.3 -188.9\

14400.0 -198.3\

13866.7 -207.7\

13333.3 -215.9\

12800.0 -226.5\

12706.4 -228.9\

80.0    41.0\

11403.5 237.9\

11200.0 241.2\

10666.7 250.6\

10554.6 252.4\

10175.8 254.6\

10133.3 254.6\

9892.5  254.2\

9600.0  255.0\

9557.4  255.0\

9291.1  254.0\

9066.7  251.9\

9041.1  251.9\

8533.3  260.0\

8516.6  260.3\

8016.2  268.8\

8000.0  269.1\

7532.8  277.9\

7466.7  278.3\

7355.3  272.9\

7321.8  260.8\

7219.3  251.7\

6933.3  251.0\

6905.0  250.9\

6582.0  250.1\

6400.0  249.5\

6072.2  255.6\

5866.7  259.4\

5516.1  259.7\

5333.3  259.9\

4800.0  260.6\

4266.7  261.1\

3733.3  261.7\

3200.0  262.2\

2666.7  262.7\

2133.3  263.2\

1600.0  263.6\

1066.7  264.0\

533.3   266.3\

266.7   266.4\

53.3    266.5\

0.0 267.2\

80.0    41.0\

0.0 -252.8\

53.3    -253.6\

266.7   -253.5\

533.3   -253.5\

1066.7  -253.5\

1600.0  -253.4\

2133.3  -253.3\

2666.7  -253.3\

3200.0  -253.2\

3733.3  -253.1\

4266.7  -253.0\

4800.0  -252.9\

5333.3  -252.8\

5582.8  -252.8\

5866.7  -252.8\

6159.2  -253.9\

6400.0  -256.5\

6499.5  -258.8\

6747.5  -265.5\

6933.3  -271.4\

6991.9  -271.1\

7401.7  -268.0\

7466.7  -267.2\

7804.3  -265.6\

8000.0  -265.2\

8160.0  -264.8\

8491.5  -264.6\

8533.3  -264.7\

8785.1  -265.7\

9052.5  -266.9\

9066.7  -266.9\

9346.3  -267.6\

9583.6  -269.6\

9600.0  -277.1\

9607.3  -279.5\

9600.0  -287.4\

9598.7  -290.6\

9600.0  -290.7\

9690.5  -297.9\

9822.6  -303.5\

10116.0 -302.2\

100.0   30.0\

7618.1  391.6\

7984.7  356.2\

7696.5  360.9\

7466.7  365.5\

7369.5  367.5\

7024.9  375.9\

6933.3  378.6\

6672.5  384.7\

6400.0  390.6\

6319.4  392.3\

6140.9  387.5\

6033.9  377.2\

5982.1  363.1\

5967.0  346.7\

5866.7  342.2\

5706.4  342.8\

5333.3  347.2\

5168.8  347.2\

4800.0  347.6\

4266.7  347.9\

3733.3  348.2\

3200.0  348.5\

2666.7  348.8\

2133.3  349.1\

1600.0  349.4\

1066.7  349.7\

533.3   349.9\

266.7   350.0\

53.3    350.1\

0.0 351.0\

100.0   31.0\

0.0 -343.1\

53.3    -343.9\

266.7   -343.9\

533.3   -343.9\

1066.7  -344.0\

1600.0  -344.0\

2133.3  -344.1\

2666.7  -344.2\

3200.0  -344.2\

3733.3  -344.3\

4266.7  -344.4\

4800.0  -344.5\

5333.3  -344.7\

5707.4  -345.7\

5866.7  -346.5\

5999.0  -352.5\

6154.4  -363.0\

6255.6  -375.7\

6359.1  -387.7\

6400.0  -388.4\

6641.5  -388.1\

6927.2  -386.7\

6933.3  -386.6\

7231.2  -383.2\

7466.7  -381.4\

7503.4  -380.7\

7833.0  -375.7\

8000.0  -375.9\

8054.3  -376.4\

8261.7  -378.3\

8244.0  -392.3\

120.0   23.0\

6463.6  478.5\

6484.2  460.9\

6400.0  459.0\

6328.3  457.0\

6057.1  461.2\

5866.7  465.5\

5678.4  471.0\

5349.4  474.9\

5333.3  474.2\

4842.8  474.7\

4800.0  475.2\

4266.7  475.5\

3733.3  475.8\

3200.0  476.0\

2666.7  476.3\

2133.3  476.5\

1600.0  476.8\

1066.7  477.0\

533.3   477.3\

266.7   477.4\

152.3   477.5\

53.3    477.5\

0.0 478.5\

120.0   24.0\

0.0 -466.7\

53.3    -467.6\

266.7   -467.7\

533.3   -467.7\

1066.7  -467.8\

1600.0  -467.9\

2133.3  -468.0\

2666.7  -468.1\

3200.0  -468.2\

3733.3  -468.3\

4266.7  -468.4\

4800.0  -468.5\

5333.3  -468.6\

5496.6  -470.8\

5866.7  -470.1\

5909.1  -469.6\

6258.7  -464.9\

6400.0  -463.2\

6544.5  -462.6\

6774.8  -462.5\

6933.3  -466.8\

6933.5  -466.8\

6933.3  -466.8\

6897.7  -485.7\

140.0   3.0\

5024.3  -601.4\

5333.3  -594.9\

5427.1  -592.6\

};

end{axis}

end{tikzpicture}%





pgfplots matlab2tikz







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I used matlab2tikz to converse .fig into .tikz
hier's the .fig in MATLAB:
.fig
hier's the .tikz after conversion show in TeXstudio:
.tikz
Can anyone pls help me out?



main.tex:



input{Test0}

begin{document}

    mainmatter

    include{Test1}

end{document}


Test0.tex:



documentclass[fontsize=12pt, twoside, paper=a4, ngerman, bibliography=totoc, listof=numbered, headinclude, headsepline, parskip=half, BCOR=15mm, DIV=18]{scrbook}

usepackage{scrhack}

RequirePackage[ngerman]{babel}

RequirePackage[utf8]{inputenc}

usepackage{lmodern}

    bibliographystyle{plain}

usepackage{scrlayer-scrpage}

usepackage{setspace}

onehalfspacing

typearea[current]{last}

renewcommand*{chapterpagestyle}{empty}

pagestyle{scrheadings}

clearscrheadfoot

ihead{headmark}

ohead{pagemark}

usepackage[absolute]{textpos}

setlength{TPHorizModule}{1mm}

setlength{TPVertModule}{1mm}

usepackage{graphicx}

usepackage{psfrag}

usepackage{floatflt}

usepackage{float}

usepackage{rotating} 

usepackage{caption}

usepackage{subcaption}

usepackage[]{amsmath}

usepackage{amstext}

usepackage[locale=DE,loctolang={DE:ngerman},binary-units=true,detect-all]{siunitx} 

DeclareSIUnitcubicCentiMeter{ccm}

usepackage{latexsym}

usepackage[table,xcdraw]{xcolor}

usepackage{tikz,pgfplots}

usepackage{multirow}

usepackage{tabularx}

newcolumntype{L}[1]{>{raggedrightarraybackslash}p{#1}} 

newcolumntype{C}[1]{>{centeringarraybackslash}p{#1}} 

newcolumntype{R}[1]{>{raggedleftarraybackslash}p{#1}}

usepackage{booktabs}

usepackage{enumerate}

usepackage{enumitem}

setlist{noitemsep,topsep=3mm}

usepackage{listings}

usepackage{listingsutf8}

lstset{inputencoding=utf8/latin1}

renewcommand{lstlistingname}{Quellcode}

renewcommand{lstlistlistingname}{lstlistingname verzeichnis}

usepackage{accsupp}

newcommand{noncopynumber}[1]{

    BeginAccSupp{method=escape,ActualText={}}

    #1

    EndAccSupp{}

}

% define colors for code highliting

definecolor{highlightblue}{RGB}{50,50,250}

definecolor{commentgreen}{RGB}{34,139,34}

definecolor{stringred}{RGB}{128, 5, 10}

definecolor{stringpurple}{RGB}{170,55,241}

% define general style

lstdefinestyle{defaultStyle}

{

    basicstyle=small,

    tabsize=2,

    captionpos=b,

    frame=lines,

    breaklines=true,

    keepspaces=true,

    showstringspaces=false,

    % numbering

    numbers=left,

    numberstyle={smallcolor{black}noncopynumber}, % zeilennummern nicht markieren/kopieren

    inputencoding=utf8,

    extendedchars=true,

    literate={ä}{{"a}}1 {ö}{{"o}}1 {ü}{{"u}}1 {Ä}{{"A}}1 {Ö}{{"O}}1 {Ü}{{"U}}1 {ß}{{ss}}1 

}

% define listings code style for matlab

lstdefinestyle{Matlab}{

    style=defaultStyle,

    % language related

    language=Matlab,

    morekeywords={matlab2tikz},

    morekeywords=[2]{1}, keywordstyle=[2]{color{black}},

    identifierstyle=color{black},

    keywordstyle=color{highlightblue},

    commentstyle=color{commentgreen},

    stringstyle=color{stringpurple}

}

% define listings code style for c++

lstdefinestyle{cpp}

{

    style=defaultStyle,

    % language related

    language=C++,

    keywordstyle=color{highlightblue},

    commentstyle=color{commentgreen},

    stringstyle=color{stringred},

    showstringspaces=false

}

% define listings code style for latex

lstdefinestyle{latex}{

    style=defaultStyle,

    tabsize=4,

    basicstyle=ttfamily,

    language=[LaTeX]TeX,

    keywordstyle=color{highlightblue},

    commentstyle=color{gray},

    columns=fullflexible,

    keepspaces=true

}

% define listings code style for vhdl

lstdefinelanguage{VHDL}{

    morekeywords=[1]{

        library,use,all,entity,is,port,in,out,end,architecture,of,

        begin,and,or,Not,downto,ALL

    },

    morekeywords=[2]{

        STD_LOGIC_VECTOR,STD_LOGIC,IEEE,STD_LOGIC_1164,

        NUMERIC_STD,STD_LOGIC_ARITH,STD_LOGIC_UNSIGNED,std_logic_vector,

        std_logic

    },

    morecomment=[l]{--}

}

lstdefinestyle{vhdl}{

    style=defaultStyle,

    language     = VHDL,

    basicstyle   = ttfamily,

    keywordstyle = [1]color{highlightblue}bfseries,

    keywordstyle = [2]color{black}bfseries,

    commentstyle = color{commentgreen}

}

usepackage{longtable}

usepackage[nomain, nonumberlist, acronym, toc, section=chapter]{glossaries}

newglossary[slg]{symbolslist}{sym}{sbl}{Symbolverzeichnis}

renewcommand*{glspostdescription}{}

makeglossaries

usepackage[xindy]{imakeidx}

makeindex

loadglsentries{glossarentries.tex}

usepackage[style=ieee]{biblatex}

usepackage{csquotes}

addbibresource{Literaturverzeichnis.bib}

bibliography{bibfile}

usepackage[hidelinks]{hyperref}

hypersetup{linktocpage=true, colorlinks=true, linkcolor=black, citecolor=black}


Test1.tex:



chapter{Test}

begin{figure}[h]

    centering

    input{Plot.tikz}

end{figure}


Plot.tikz:



definecolor{mycolor1}{rgb}{0.20810,0.16630,0.52920}%

definecolor{mycolor2}{rgb}{0.06293,0.47369,0.85544}%

definecolor{mycolor3}{rgb}{0.06406,0.55699,0.82396}%

definecolor{mycolor4}{rgb}{0.02389,0.62866,0.80376}%

definecolor{mycolor5}{rgb}{0.05897,0.68376,0.72539}%

definecolor{mycolor6}{rgb}{0.21783,0.72504,0.61926}%

definecolor{mycolor7}{rgb}{0.39526,0.74590,0.52444}%

definecolor{mycolor8}{rgb}{0.60985,0.74731,0.43369}%

definecolor{mycolor9}{rgb}{0.75249,0.73840,0.37681}%

definecolor{mycolor10}{rgb}{0.91393,0.72579,0.30628}%

definecolor{mycolor11}{rgb}{0.99904,0.76531,0.21641}%

definecolor{mycolor12}{rgb}{0.96259,0.87051,0.13090}%

definecolor{mycolor13}{rgb}{0.97630,0.98310,0.05380}%

%

begin{tikzpicture}



begin{axis}[%

width=3.527in,

height=3.033in,

at={(0.592in,0.455in)},

scale only axis,

point meta min=0.0,

point meta max=140.0,

colormap={mymap}{[1pt] rgb(0pt)=(0.2081,0.1663,0.5292); rgb(1pt)=(0.211624,0.189781,0.577676); rgb(2pt)=(0.212252,0.213771,0.626971); rgb(3pt)=(0.2081,0.2386,0.677086); rgb(4pt)=(0.195905,0.264457,0.7279); rgb(5pt)=(0.170729,0.291938,0.779248); rgb(6pt)=(0.125271,0.324243,0.830271); rgb(7pt)=(0.0591333,0.359833,0.868333); rgb(8pt)=(0.0116952,0.38751,0.881957); rgb(9pt)=(0.00595714,0.408614,0.882843); rgb(10pt)=(0.0165143,0.4266,0.878633); rgb(11pt)=(0.0328524,0.443043,0.871957); rgb(12pt)=(0.0498143,0.458571,0.864057); rgb(13pt)=(0.0629333,0.47369,0.855438); rgb(14pt)=(0.0722667,0.488667,0.8467); rgb(15pt)=(0.0779429,0.503986,0.838371); rgb(16pt)=(0.0793476,0.520024,0.831181); rgb(17pt)=(0.0749429,0.537543,0.826271); rgb(18pt)=(0.0640571,0.556986,0.823957); rgb(19pt)=(0.0487714,0.577224,0.822829); rgb(20pt)=(0.0343429,0.596581,0.819852); rgb(21pt)=(0.0265,0.6137,0.8135); rgb(22pt)=(0.0238905,0.628662,0.803762); rgb(23pt)=(0.0230905,0.641786,0.791267); rgb(24pt)=(0.0227714,0.653486,0.776757); rgb(25pt)=(0.0266619,0.664195,0.760719); rgb(26pt)=(0.0383714,0.674271,0.743552); rgb(27pt)=(0.0589714,0.683757,0.725386); rgb(28pt)=(0.0843,0.692833,0.706167); rgb(29pt)=(0.113295,0.7015,0.685857); rgb(30pt)=(0.145271,0.709757,0.664629); rgb(31pt)=(0.180133,0.717657,0.642433); rgb(32pt)=(0.217829,0.725043,0.619262); rgb(33pt)=(0.258643,0.731714,0.595429); rgb(34pt)=(0.302171,0.737605,0.571186); rgb(35pt)=(0.348167,0.742433,0.547267); rgb(36pt)=(0.395257,0.7459,0.524443); rgb(37pt)=(0.44201,0.748081,0.503314); rgb(38pt)=(0.487124,0.749062,0.483976); rgb(39pt)=(0.530029,0.749114,0.466114); rgb(40pt)=(0.570857,0.748519,0.44939); rgb(41pt)=(0.609852,0.747314,0.433686); rgb(42pt)=(0.6473,0.7456,0.4188); rgb(43pt)=(0.683419,0.743476,0.404433); rgb(44pt)=(0.71841,0.741133,0.390476); rgb(45pt)=(0.752486,0.7384,0.376814); rgb(46pt)=(0.785843,0.735567,0.363271); rgb(47pt)=(0.818505,0.732733,0.34979); rgb(48pt)=(0.850657,0.7299,0.336029); rgb(49pt)=(0.882433,0.727433,0.3217); rgb(50pt)=(0.913933,0.725786,0.306276); rgb(51pt)=(0.944957,0.726114,0.288643); rgb(52pt)=(0.973895,0.731395,0.266648); rgb(53pt)=(0.993771,0.745457,0.240348); rgb(54pt)=(0.999043,0.765314,0.216414); rgb(55pt)=(0.995533,0.786057,0.196652); rgb(56pt)=(0.988,0.8066,0.179367); rgb(57pt)=(0.978857,0.827143,0.163314); rgb(58pt)=(0.9697,0.848138,0.147452); rgb(59pt)=(0.962586,0.870514,0.1309); rgb(60pt)=(0.958871,0.8949,0.113243); rgb(61pt)=(0.959824,0.921833,0.0948381); rgb(62pt)=(0.9661,0.951443,0.0755333); rgb(63pt)=(0.9763,0.9831,0.0538)},

xmin=0.0,

xmax=16000.0,

xlabel style={font=color{white!15!black}},

xlabel={$n / frac{textrm{1}}{textrm{min}}$},

ymin=-600.0,

ymax=600.0,

ylabel style={font=color{white!15!black}},

ylabel={$M / textrm{Nm}$},

axis background/.style={fill=white},

xmajorgrids,

ymajorgrids,

colorbar

]

addplot[fill=mycolor1, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

0.0 -603.8\

0.0 597.8\

16000.0 597.8\

16000.0 -603.8\

};

addplot[fill=mycolor2, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

0.0 -24.1\

53.3    -24.5\

266.7   -24.5\

533.3   -24.5\

1066.7  -24.7\

1600.0  -24.7\

2133.3  -24.8\

2666.7  -23.7\

3200.0  -23.5\

3733.3  -23.2\

4266.7  -23.2\

4800.0  -23.2\

5333.3  -23.2\

5866.7  -23.2\

6400.0  -23.2\

6933.3  -23.3\

7466.7  -23.3\

8000.0  -23.4\

8533.3  -20.6\

9066.7  -19.9\

9411.1  -22.1\

9600.0  -23.8\

10133.3 -28.1\

10338.8 -29.4\

10666.7 -32.3\

11191.8 -35.5\

11200.0 -35.6\

11733.3 -36.4\

11935.4 -32.9\

11740.4 -25.1\

11733.3 -25.0\

11400.8 -17.4\

11200.0 -15.4\

10666.7 -10.1\

10608.4 -9.5\

10133.3 -5.8\

10035.1 -5.1\

9600.0  -1.6\

9523.7  -1.1\

9409.0  -0.0\

9318.3  1.0\

9066.7  3.9\

9003.9  5.3\

8800.0  10.9\

8533.3  13.7\

8000.0  16.6\

7466.7  16.7\

6933.3  16.9\

6400.0  17.0\

5866.7  21.5\

5333.3  21.6\

4800.0  21.8\

4266.7  22.1\

3733.3  22.4\

3200.0  22.8\

2666.7  24.0\

2133.3  27.6\

1600.0  27.7\

1066.7  27.8\

533.3   27.9\

266.7   27.9\

53.3    27.9\

0.0 28.4\

};

addplot[fill=mycolor3, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

0.0 -59.7\

53.3    -60.2\

266.7   -60.2\

533.3   -60.2\

677.9   -60.3\

1066.7  -60.3\

1600.0  -60.4\

2133.3  -60.4\

2666.7  -60.4\

2804.5  -60.3\

3200.0  -60.2\

3733.3  -58.7\

4266.7  -58.3\

4800.0  -58.1\

5333.3  -57.8\

5707.0  -57.6\

5866.7  -57.6\

6400.0  -57.6\

6933.3  -57.5\

7466.7  -57.4\

7641.0  -57.4\

8000.0  -57.4\

8533.3  -55.8\

9066.7  -53.5\

9600.0  -50.8\

10043.5 -50.9\

10133.3 -50.8\

10666.7 -55.3\

10747.8 -56.0\

11200.0 -60.5\

11313.8 -61.3\

11733.3 -64.9\

11902.7 -65.9\

12266.7 -68.3\

12558.5 -69.6\

12800.0 -70.8\

13304.4 -72.5\

13333.3 -72.6\

13866.7 -73.5\

14400.0 -72.4\

14853.0 -71.1\

14933.3 -70.9\

15466.7 -69.9\

15733.3 -69.5\

15946.7 -67.1\

16000.0 -66.1\

};

addplot[fill=mycolor3, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

16000.0 -64.9\

15946.7 -62.5\

15903.3 -60.2\

15816.0 -54.5\

15740.4 -48.6\

15733.3 -48.2\

15668.5 -42.8\

15566.0 -36.9\

15466.7 -33.8\

15390.1 -31.1\

15132.5 -25.4\

14933.3 -22.2\

14783.6 -19.5\

14400.0 -14.3\

14341.0 -13.4\

13866.7 -8.9\

13667.3 -7.1\

13333.3 -4.1\

13281.5 -3.6\

12994.8 -0.7\

12924.3 -0.0\

12860.1 0.7\

12800.0 1.4\

12620.3 3.5\

12327.7 7.2\

12266.7 8.1\

11787.9 15.2\

11733.3 16.1\

11255.8 24.2\

11200.0 25.1\

10666.7 33.1\

10529.4 34.9\

10133.3 40.5\

9600.0  47.6\

9066.7  45.7\

8689.5  44.2\

8533.3  43.8\

8260.0  47.1\

8000.0  50.5\

7808.5  50.6\

7466.7  50.9\

6933.3  51.3\

6400.0  51.7\

5866.7  55.4\

5547.5  55.4\

5333.3  55.5\

4800.0  55.9\

4266.7  56.3\

3733.3  56.8\

3200.0  59.3\

3078.3  59.6\

2666.7  60.6\

2133.3  63.8\

1600.0  64.7\

1066.7  64.9\

533.3   65.0\

266.7   65.0\

53.3    65.1\

0.0 65.4\

};

addplot[fill=mycolor4, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

16000.0 35.8\

15946.7 36.2\

15794.4 37.5\

15733.3 38.1\

15466.7 40.3\

14933.3 44.9\

14737.9 46.6\

14400.0 49.6\

13866.7 54.5\

13446.6 58.6\

13333.3 59.6\

12800.0 65.0\

12266.7 70.7\

11733.3 76.5\

11713.1 76.8\

11200.0 82.5\

10666.7 88.1\

10133.3 93.2\

9898.4  94.1\

9600.0  95.2\

9127.6  93.4\

9066.7  93.1\

8688.0  88.4\

8533.3  86.3\

8000.0  86.9\

7656.8  90.8\

7466.7  92.8\

6933.3  93.6\

6562.4  94.1\

6400.0  94.4\

5866.7  95.3\

5333.3  95.2\

5331.8  95.2\

4800.0  95.5\

4266.7  95.6\

3733.3  95.7\

3200.0  95.8\

2666.7  95.9\

2133.3  96.0\

1600.0  96.2\

1066.7  96.3\

533.3   96.4\

266.7   96.4\

53.3    96.5\

0.0 97.0\

};

addplot[fill=mycolor4, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

0.0 -99.8\

53.3    -100.4\

266.7   -100.3\

533.3   -100.2\

1066.7  -100.1\

1600.0  -100.0\

2133.3  -99.8\

2666.7  -99.6\

3200.0  -99.5\

3733.3  -99.4\

4266.7  -99.3\

4800.0  -99.1\

5333.3  -98.8\

5425.4  -98.8\

5866.7  -98.8\

6400.0  -98.6\

6823.1  -98.3\

6933.3  -98.3\

7466.7  -98.3\

7819.9  -97.6\

8000.0  -97.2\

8533.3  -94.5\

9066.7  -92.0\

9123.2  -91.9\

9600.0  -91.9\

9926.9  -92.9\

10133.3 -93.9\

10519.5 -96.0\

10666.7 -96.9\

10995.0 -99.9\

11200.0 -101.7\

11444.3 -103.7\

11733.3 -106.3\

11874.3 -107.4\

12242.0 -111.5\

12266.7 -112.1\

12514.8 -116.5\

12644.0 -122.8\

12787.7 -128.7\

12800.0 -129.0\

13048.9 -133.4\

13329.1 -137.5\

13333.3 -137.5\

13673.1 -141.0\

13866.7 -142.6\

14049.3 -143.9\

14400.0 -145.9\

14468.1 -146.2\

14933.3 -146.1\

15133.9 -145.8\

15466.7 -145.1\

15733.3 -144.4\

15946.7 -143.9\

15951.9 -143.9\

16000.0 -143.8\

};

addplot[fill=mycolor5, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

16000.0 85.1\

15946.7 85.5\

15733.3 87.0\

15466.7 88.9\

14933.3 93.1\

14400.0 97.5\

13866.7 102.2\

13333.3 107.3\

12800.0 112.6\

12266.7 118.3\

11733.3 124.3\

11200.0 130.6\

10806.9 135.4\

10666.7 137.0\

10133.3 143.4\

9600.0  149.2\

9262.9  153.0\

9066.7  154.7\

8669.8  155.0\

8533.3  154.7\

8279.9  152.7\

8000.0  149.5\

7937.9  148.6\

7652.2  142.8\

7466.7  139.4\

7118.9  142.3\

6933.3  144.9\

6400.0  147.3\

6311.9  147.3\

5866.7  147.8\

5541.8  147.9\

5333.3  148.1\

4800.0  148.5\

4266.7  148.7\

3733.3  148.8\

3200.0  148.9\

2666.7  149.0\

2133.3  149.1\

1600.0  149.2\

1066.7  149.2\

533.3   149.3\

266.7   149.3\

53.3    149.3\

0.0 149.9\

};

addplot[fill=mycolor5, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

0.0 -150.0\

53.3    -150.6\

266.7   -150.6\

533.3   -150.6\

1066.7  -150.5\

1600.0  -150.5\

2133.3  -150.4\

2666.7  -150.3\

3200.0  -150.3\

3733.3  -150.2\

4266.7  -150.2\

4800.0  -150.1\

5333.3  -150.1\

5866.7  -149.9\

5929.9  -149.8\

6400.0  -150.0\

6722.3  -149.9\

6933.3  -149.9\

7425.9  -148.3\

7466.7  -148.1\

8000.0  -145.9\

8164.1  -145.6\

8533.3  -145.5\

8738.0  -145.9\

9066.7  -146.5\

9237.3  -147.1\

9600.0  -147.9\

9725.6  -148.3\

10133.3 -149.4\

10186.4 -149.8\

10543.4 -153.1\

10666.7 -154.5\

10823.0 -157.4\

11070.7 -162.0\

11200.0 -164.4\

11316.4 -166.5\

11566.1 -170.6\

11733.3 -173.1\

11824.8 -174.4\

12102.5 -177.7\

12266.7 -179.4\

12400.1 -180.6\

12800.0 -180.8\

12854.4 -180.7\

13333.3 -179.8\

13422.9 -179.6\

13866.7 -178.6\

14053.7 -178.1\

14400.0 -177.8\

14626.0 -177.4\

14933.3 -178.4\

15040.1 -178.6\

15360.7 -181.0\

14933.3 -188.9\

14400.0 -198.3\

13866.7 -207.7\

13333.3 -215.9\

12800.0 -226.5\

12706.4 -228.9\

};

addplot[fill=mycolor6, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

15507.5 164.5\

15466.7 164.9\

14933.3 170.3\

14400.0 176.1\

13866.7 182.3\

13740.8 183.9\

13333.3 184.5\

13301.8 184.5\

12920.6 184.3\

12800.0 182.5\

12697.1 181.2\

12800.0 173.6\

12822.0 172.2\

13010.0 162.5\

13043.1 155.2\

12800.0 154.8\

12516.7 156.0\

12266.7 158.4\

11733.3 164.2\

11200.0 170.8\

11079.2 172.4\

10666.7 178.1\

10133.3 185.9\

9725.0  192.2\

9600.0  194.0\

9066.7  201.7\

8859.5  204.8\

8533.3  209.5\

8298.2  210.8\

8000.0  211.7\

7926.0  210.9\

7571.6  210.4\

7466.7  210.0\

7242.9  208.8\

6933.3  206.5\

6910.9  206.4\

6485.8  206.6\

6400.0  206.7\

5908.1  210.0\

5866.7  210.1\

5333.3  210.3\

5280.7  210.3\

4800.0  210.5\

4266.7  210.7\

3733.3  210.9\

3200.0  211.1\

2666.7  211.3\

2133.3  211.4\

1600.0  211.6\

1066.7  211.7\

533.3   211.9\

266.7   211.9\

53.3    212.0\

0.0 212.7\

};

addplot[fill=mycolor6, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

0.0 -205.5\

53.3    -206.2\

266.7   -206.1\

533.3   -206.1\

1066.7  -206.0\

1600.0  -205.8\

2133.3  -205.7\

2666.7  -205.6\

3200.0  -205.4\

3733.3  -205.2\

4266.7  -205.1\

4800.0  -205.0\

5333.3  -204.8\

5866.7  -204.8\

5973.5  -204.8\

6400.0  -204.7\

6538.3  -205.8\

6877.3  -211.2\

6933.3  -212.4\

7353.4  -210.2\

7466.7  -209.5\

7868.4  -207.6\

8000.0  -206.8\

8362.4  -205.6\

8533.3  -204.9\

8814.0  -204.4\

9066.7  -203.9\

9228.7  -204.0\

9600.0  -204.1\

9612.0  -204.1\

9925.2  -206.6\

10133.3 -209.2\

10176.1 -210.0\

10399.7 -214.2\

10616.7 -218.1\

10666.7 -218.3\

10926.7 -219.7\

11200.0 -220.1\

11269.3 -220.1\

11576.9 -221.6\

11733.3 -223.1\

11832.0 -224.0\

12016.9 -228.1\

11733.3 -238.7\

11200.0 -255.1\

11047.0 -261.8\

11200.0 -264.5\

11222.8 -265.4\

};

addplot[fill=mycolor7, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

11403.5 237.9\

11200.0 241.2\

10666.7 250.6\

10554.6 252.4\

10175.8 254.6\

10133.3 254.6\

9892.5  254.2\

9600.0  255.0\

9557.4  255.0\

9291.1  254.0\

9066.7  251.9\

9041.1  251.9\

8533.3  260.0\

8516.6  260.3\

8016.2  268.8\

8000.0  269.1\

7532.8  277.9\

7466.7  278.3\

7355.3  272.9\

7321.8  260.8\

7219.3  251.7\

6933.3  251.0\

6905.0  250.9\

6582.0  250.1\

6400.0  249.5\

6072.2  255.6\

5866.7  259.4\

5516.1  259.7\

5333.3  259.9\

4800.0  260.6\

4266.7  261.1\

3733.3  261.7\

3200.0  262.2\

2666.7  262.7\

2133.3  263.2\

1600.0  263.6\

1066.7  264.0\

533.3   266.3\

266.7   266.4\

53.3    266.5\

0.0 267.2\

};

addplot[fill=mycolor7, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

0.0 -252.8\

53.3    -253.6\

266.7   -253.5\

533.3   -253.5\

1066.7  -253.5\

1600.0  -253.4\

2133.3  -253.3\

2666.7  -253.3\

3200.0  -253.2\

3733.3  -253.1\

4266.7  -253.0\

4800.0  -252.9\

5333.3  -252.8\

5582.8  -252.8\

5866.7  -252.8\

6159.2  -253.9\

6400.0  -256.5\

6499.5  -258.8\

6747.5  -265.5\

6933.3  -271.4\

6991.9  -271.1\

7401.7  -268.0\

7466.7  -267.2\

7804.3  -265.6\

8000.0  -265.2\

8160.0  -264.8\

8491.5  -264.6\

8533.3  -264.7\

8785.1  -265.7\

9052.5  -266.9\

9066.7  -266.9\

9346.3  -267.6\

9583.6  -269.6\

9600.0  -277.1\

9607.3  -279.5\

9600.0  -287.4\

9598.7  -290.6\

9600.0  -290.7\

9690.5  -297.9\

9822.6  -303.5\

10116.0 -302.2\

};

addplot[fill=mycolor8, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

8748.7  328.6\

9024.2  305.1\

8715.1  308.1\

8533.3  309.4\

8414.3  310.6\

8071.8  315.1\

8000.0  316.3\

7605.3  327.0\

7466.7  330.8\

7121.1  341.3\

6933.3  345.5\

6822.6  344.6\

6653.6  339.6\

6575.7  328.6\

6602.6  311.5\

6594.8  296.3\

6400.0  293.6\

6334.9  293.5\

5975.1  294.3\

5866.7  295.4\

5412.4  301.2\

5333.3  301.9\

4800.0  302.4\

4266.7  302.8\

3733.3  303.2\

3200.0  303.6\

2666.7  304.0\

2133.3  304.4\

1600.0  304.8\

1066.7  305.1\

533.3   305.4\

266.7   305.6\

53.3    305.7\

0.0 306.5\

};

addplot[fill=mycolor8, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

0.0 -297.2\

53.3    -298.0\

266.7   -298.0\

533.3   -298.0\

1066.7  -298.1\

1600.0  -298.2\

2133.3  -298.3\

2666.7  -298.4\

3200.0  -298.4\

3733.3  -298.5\

4266.7  -298.5\

4800.0  -298.5\

5333.3  -298.6\

5349.8  -298.6\

5866.7  -297.7\

5946.1  -299.0\

6212.2  -306.0\

6400.0  -313.6\

6421.0  -314.3\

6603.9  -322.5\

6753.3  -331.5\

6911.2  -339.2\

6933.3  -340.3\

7164.5  -341.0\

7466.7  -338.4\

7471.6  -338.3\

7890.9  -330.9\

8000.0  -328.9\

8246.9  -326.8\

8491.7  -327.6\

8533.3  -328.4\

8655.3  -332.2\

8798.0  -337.5\

8961.6  -341.2\

9066.7  -345.4\

9095.7  -346.1\

};

addplot[fill=mycolor9, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

7618.1  391.6\

7984.7  356.2\

7696.5  360.9\

7466.7  365.5\

7369.5  367.5\

7024.9  375.9\

6933.3  378.6\

6672.5  384.7\

6400.0  390.6\

6319.4  392.3\

6140.9  387.5\

6033.9  377.2\

5982.1  363.1\

5967.0  346.7\

5866.7  342.2\

5706.4  342.8\

5333.3  347.2\

5168.8  347.2\

4800.0  347.6\

4266.7  347.9\

3733.3  348.2\

3200.0  348.5\

2666.7  348.8\

2133.3  349.1\

1600.0  349.4\

1066.7  349.7\

533.3   349.9\

266.7   350.0\

53.3    350.1\

0.0 351.0\

};

addplot[fill=mycolor9, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

0.0 -343.1\

53.3    -343.9\

266.7   -343.9\

533.3   -343.9\

1066.7  -344.0\

1600.0  -344.0\

2133.3  -344.1\

2666.7  -344.2\

3200.0  -344.2\

3733.3  -344.3\

4266.7  -344.4\

4800.0  -344.5\

5333.3  -344.7\

5707.4  -345.7\

5866.7  -346.5\

5999.0  -352.5\

6154.4  -363.0\

6255.6  -375.7\

6359.1  -387.7\

6400.0  -388.4\

6641.5  -388.1\

6927.2  -386.7\

6933.3  -386.6\

7231.2  -383.2\

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7503.4  -380.7\

7833.0  -375.7\

8000.0  -375.9\

8054.3  -376.4\

8261.7  -378.3\

8244.0  -392.3\

};

addplot[fill=mycolor10, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

6940.4  440.0\

7220.1  405.4\

6990.4  407.2\

6933.3  408.4\

6693.0  414.0\

6400.0  420.6\

6370.7  421.3\

5985.8  432.0\

5866.7  434.2\

5709.6  432.8\

5571.6  423.2\

5413.2  414.1\

5333.3  410.8\

4856.0  415.0\

4800.0  415.2\

4266.7  415.6\

3733.3  416.0\

3200.0  416.4\

2666.7  416.8\

2133.3  417.1\

1711.4  417.4\

1600.0  417.5\

1066.7  417.8\

533.3   418.2\

266.7   418.3\

53.3    418.4\

0.0 419.4\

};

addplot[fill=mycolor10, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

0.0 -407.7\

53.3    -408.6\

266.7   -408.6\

533.3   -408.6\

1066.7  -408.7\

1600.0  -408.7\

2133.3  -408.8\

2666.7  -408.9\

3200.0  -408.9\

3733.3  -409.0\

4266.7  -409.1\

4800.0  -409.2\

5333.3  -409.2\

5497.4  -411.9\

5767.5  -419.9\

5866.7  -422.2\

5984.8  -427.5\

6289.1  -427.3\

6400.0  -425.7\

6604.9  -424.3\

6885.5  -421.8\

6933.3  -421.3\

7158.9  -418.9\

7415.1  -415.9\

7466.7  -416.4\

7599.5  -418.5\

7466.7  -433.3\

7347.7  -450.8\

};

addplot[fill=mycolor13, draw=black, draw=none, forget plot] table[row sep=crcr] {%

%

x   y\

5024.3  -601.4\

5333.3  -594.9\

5427.1  -592.6\

};

addplot[contour prepared, contour prepared format=matlab, contour/draw color=black] table[row sep=crcr] {%

%

40.0    46.0\

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1600.0  -60.4\

2133.3  -60.4\

2666.7  -60.4\

2804.5  -60.3\

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40.0    59.0\

16000.0 -64.9\

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11787.9 15.2\

11733.3 16.1\

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11200.0 25.1\

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10529.4 34.9\

10133.3 40.5\

9600.0  47.6\

9066.7  45.7\

8689.5  44.2\

8533.3  43.8\

8260.0  47.1\

8000.0  50.5\

7808.5  50.6\

7466.7  50.9\

6933.3  51.3\

6400.0  51.7\

5866.7  55.4\

5547.5  55.4\

5333.3  55.5\

4800.0  55.9\

4266.7  56.3\

3733.3  56.8\

3200.0  59.3\

3078.3  59.6\

2666.7  60.6\

2133.3  63.8\

1600.0  64.7\

1066.7  64.9\

533.3   65.0\

266.7   65.0\

53.3    65.1\

0.0 65.4\

60.0    44.0\

16000.0 85.1\

15946.7 85.5\

15733.3 87.0\

15466.7 88.9\

14933.3 93.1\

14400.0 97.5\

13866.7 102.2\

13333.3 107.3\

12800.0 112.6\

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11733.3 124.3\

11200.0 130.6\

10806.9 135.4\

10666.7 137.0\

10133.3 143.4\

9600.0  149.2\

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9066.7  154.7\

8669.8  155.0\

8533.3  154.7\

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8000.0  149.5\

7937.9  148.6\

7652.2  142.8\

7466.7  139.4\

7118.9  142.3\

6933.3  144.9\

6400.0  147.3\

6311.9  147.3\

5866.7  147.8\

5541.8  147.9\

5333.3  148.1\

4800.0  148.5\

4266.7  148.7\

3733.3  148.8\

3200.0  148.9\

2666.7  149.0\

2133.3  149.1\

1600.0  149.2\

1066.7  149.2\

533.3   149.3\

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0.0 149.9\

60.0    59.0\

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266.7   -150.6\

533.3   -150.6\

1066.7  -150.5\

1600.0  -150.5\

2133.3  -150.4\

2666.7  -150.3\

3200.0  -150.3\

3733.3  -150.2\

4266.7  -150.2\

4800.0  -150.1\

5333.3  -150.1\

5866.7  -149.9\

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6400.0  -150.0\

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8000.0  -145.9\

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8533.3  -145.5\

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9066.7  -146.5\

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9725.6  -148.3\

10133.3 -149.4\

10186.4 -149.8\

10543.4 -153.1\

10666.7 -154.5\

10823.0 -157.4\

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11200.0 -164.4\

11316.4 -166.5\

11566.1 -170.6\

11733.3 -173.1\

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12102.5 -177.7\

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12400.1 -180.6\

12800.0 -180.8\

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13333.3 -179.8\

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13866.7 -178.6\

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13866.7 -207.7\

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12800.0 -226.5\

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80.0    41.0\

11403.5 237.9\

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10666.7 250.6\

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10175.8 254.6\

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8000.0  269.1\

7532.8  277.9\

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7321.8  260.8\

7219.3  251.7\

6933.3  251.0\

6905.0  250.9\

6582.0  250.1\

6400.0  249.5\

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4800.0  260.6\

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3733.3  261.7\

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1600.0  263.6\

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0.0 267.2\

80.0    41.0\

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533.3   -253.5\

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1600.0  -253.4\

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3200.0  -253.2\

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4800.0  -252.9\

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9583.6  -269.6\

9600.0  -277.1\

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9600.0  -287.4\

9598.7  -290.6\

9600.0  -290.7\

9690.5  -297.9\

9822.6  -303.5\

10116.0 -302.2\

100.0   30.0\

7618.1  391.6\

7984.7  356.2\

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7466.7  365.5\

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7024.9  375.9\

6933.3  378.6\

6672.5  384.7\

6400.0  390.6\

6319.4  392.3\

6140.9  387.5\

6033.9  377.2\

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5706.4  342.8\

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4800.0  347.6\

4266.7  347.9\

3733.3  348.2\

3200.0  348.5\

2666.7  348.8\

2133.3  349.1\

1600.0  349.4\

1066.7  349.7\

533.3   349.9\

266.7   350.0\

53.3    350.1\

0.0 351.0\

100.0   31.0\

0.0 -343.1\

53.3    -343.9\

266.7   -343.9\

533.3   -343.9\

1066.7  -344.0\

1600.0  -344.0\

2133.3  -344.1\

2666.7  -344.2\

3200.0  -344.2\

3733.3  -344.3\

4266.7  -344.4\

4800.0  -344.5\

5333.3  -344.7\

5707.4  -345.7\

5866.7  -346.5\

5999.0  -352.5\

6154.4  -363.0\

6255.6  -375.7\

6359.1  -387.7\

6400.0  -388.4\

6641.5  -388.1\

6927.2  -386.7\

6933.3  -386.6\

7231.2  -383.2\

7466.7  -381.4\

7503.4  -380.7\

7833.0  -375.7\

8000.0  -375.9\

8054.3  -376.4\

8261.7  -378.3\

8244.0  -392.3\

120.0   23.0\

6463.6  478.5\

6484.2  460.9\

6400.0  459.0\

6328.3  457.0\

6057.1  461.2\

5866.7  465.5\

5678.4  471.0\

5349.4  474.9\

5333.3  474.2\

4842.8  474.7\

4800.0  475.2\

4266.7  475.5\

3733.3  475.8\

3200.0  476.0\

2666.7  476.3\

2133.3  476.5\

1600.0  476.8\

1066.7  477.0\

533.3   477.3\

266.7   477.4\

152.3   477.5\

53.3    477.5\

0.0 478.5\

120.0   24.0\

0.0 -466.7\

53.3    -467.6\

266.7   -467.7\

533.3   -467.7\

1066.7  -467.8\

1600.0  -467.9\

2133.3  -468.0\

2666.7  -468.1\

3200.0  -468.2\

3733.3  -468.3\

4266.7  -468.4\

4800.0  -468.5\

5333.3  -468.6\

5496.6  -470.8\

5866.7  -470.1\

5909.1  -469.6\

6258.7  -464.9\

6400.0  -463.2\

6544.5  -462.6\

6774.8  -462.5\

6933.3  -466.8\

6933.5  -466.8\

6933.3  -466.8\

6897.7  -485.7\

140.0   3.0\

5024.3  -601.4\

5333.3  -594.9\

5427.1  -592.6\

};

end{axis}

end{tikzpicture}%





pgfplots matlab2tikz




pgfplots matlab2tikz






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edited 15 hours ago







cmega













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asked 19 hours ago









cmegacmega

11




11




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cmega is a new contributor to this site. Take care in asking for clarification, commenting, and answering.
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  • 1





    Could you please add an example code?

    – JouleV
    19 hours ago











  • Conversion tools like matlab2tikz are never perfect, as you have experienced. When it does not work it might be easier to find a suitable export format in Matlab (pdf or eps or maybe svg) and include it as a graphic (see also mathworks.com/matlabcentral/answers/…).

    – Marijn
    16 hours ago






  • 1





    @JouleV I'm so sorry about that. I just edited and added all of the code.

    – cmega
    16 hours ago













  • We still have to guess the rest of the document in order for us to compile it. You do those trying to help you a big favour by turning this into something that can be compiled as is.

    – daleif
    16 hours ago











  • @daleif I added all the 3 .tex-files and the .tikz-file

    – cmega
    15 hours ago














  • 1





    Could you please add an example code?

    – JouleV
    19 hours ago











  • Conversion tools like matlab2tikz are never perfect, as you have experienced. When it does not work it might be easier to find a suitable export format in Matlab (pdf or eps or maybe svg) and include it as a graphic (see also mathworks.com/matlabcentral/answers/…).

    – Marijn
    16 hours ago






  • 1





    @JouleV I'm so sorry about that. I just edited and added all of the code.

    – cmega
    16 hours ago













  • We still have to guess the rest of the document in order for us to compile it. You do those trying to help you a big favour by turning this into something that can be compiled as is.

    – daleif
    16 hours ago











  • @daleif I added all the 3 .tex-files and the .tikz-file

    – cmega
    15 hours ago








1




1





Could you please add an example code?

– JouleV
19 hours ago





Could you please add an example code?

– JouleV
19 hours ago













Conversion tools like matlab2tikz are never perfect, as you have experienced. When it does not work it might be easier to find a suitable export format in Matlab (pdf or eps or maybe svg) and include it as a graphic (see also mathworks.com/matlabcentral/answers/…).

– Marijn
16 hours ago





Conversion tools like matlab2tikz are never perfect, as you have experienced. When it does not work it might be easier to find a suitable export format in Matlab (pdf or eps or maybe svg) and include it as a graphic (see also mathworks.com/matlabcentral/answers/…).

– Marijn
16 hours ago




1




1





@JouleV I'm so sorry about that. I just edited and added all of the code.

– cmega
16 hours ago







@JouleV I'm so sorry about that. I just edited and added all of the code.

– cmega
16 hours ago















We still have to guess the rest of the document in order for us to compile it. You do those trying to help you a big favour by turning this into something that can be compiled as is.

– daleif
16 hours ago





We still have to guess the rest of the document in order for us to compile it. You do those trying to help you a big favour by turning this into something that can be compiled as is.

– daleif
16 hours ago













@daleif I added all the 3 .tex-files and the .tikz-file

– cmega
15 hours ago





@daleif I added all the 3 .tex-files and the .tikz-file

– cmega
15 hours ago










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Szczyty w Niemczech paśmieSmreczanyn.p.m.Ochrza Schneeberg Państwo   Niemcy Położenie Bawaria Pasmo Fichtelgebirge Wysokość 1 051 m n.p.m. Położenie na mapie Bawarii Schneeberg Położenie na mapie Niemiec Schneeberg 50°03′N   11°51′E / 50,050000   11,850000 Multimedia w Wikimedia Commons Schneeberg – szczyt w paśmie Smreczany o wysokości 1051 m n.p.m., na zboczach którego znajdują się źródła rzeki Ochrza. Bibliografia | Rainer H. Schmeisser: Der Schneeberg, Beiträge zur Geschichts- und Landeskunde des Fichtelgebirges Nr. 1, Regensburg 1979 This page is only for reference, If you need detailed information, please check here
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Hans Bellmer Spis treści Życiorys | Upamiętnienie | Przypisy | Bibliografia | Linki zewnętrzne |...

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Ludzie związani z III Liceum Ogólnokształcącym im. Adama Mickiewicza w KatowicachNiemieccy rzeźbiarzeNiemieccy malarze współcześniNiemieccy graficyLudzie urodzeni w KatowicachUrodzeni w 1902Zmarli w 1975 13 marca1902Katowicach23 lutego1975Paryżumalarzrzeźbiarzgrafikul. A. Mickiewiczaul. T. KościuszkiWyższej Szkole TechnicznejinstalacjiPaula EluardaBerlinie„tableaux vivants”NiemczechnazistówzdegenerowanąBerlinsurrealistówII wojnie światowejCamp des MillesAix-en-ProvenceParyżuUnicę ZürnPère-Lachaiseul. T. KościuszkiDział Grafiki im. Pawła Stellera Muzeum Historii Katowic2008Muzeum Historii KatowicNatalia KruszynaBerlinie Tablica pamiątkowa z 2008 roku na domu, w którym mieszkał artysta przy ul. T. Kościuszki 47 w Katowicach (2017) Grób Bellmera na cmentarzu Père-Lachaise Tablica pamiątkowa przy Ehrenfelsstraße 8a w Berlinie Budynek, w którym mieszkał artysta przy ul. T. Kościuszki 47 w Katowicach (2017) Hans Bellmer (ur. 13 marca 1902 w Katowicach [1] , zm. 23 lut
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