How change design of my graph to this shape by data analysis?

i want my graph be like that like dimension and color ?

and i can plot the same plot for 2D like second graph too?

data = load('ST3.txt');
core = reshape(data(:, 3),100,100).';

figure()
surf(real(core),'edgecolor', 'none')
xlabel('x'); ylabel('y'); zlabel('ST1'); title('real ST1');

figure()
surf(imag(core),'edgecolor', 'none')
xlabel('x'); ylabel('y'); zlabel('ST1'); title('imag ST1');

figure()
surf(abs(core),'edgecolor', 'none')
xlabel('x'); ylabel('y'); zlabel('ST1'); title('abs ST1');

Answer 1

[Star Strider]

I am not certain what you are asking.

Choosing a matching colormap is straightforward, and turbo seems to be close to that in your posted image.

With respect to thd 2D plots, the patch documentation offers an approach that I copied and adapted here.

You can see the surface from the top by using the view function.

Examples —

data = load('ST3.txt');
core = reshape(data(:, 3),100,100).';

figure()
surf(real(core),'edgecolor', 'none')
xlabel('x'); ylabel('y'); zlabel('ST1'); title('real ST1');
colormap(turbo)

figure()
surf(imag(core),'edgecolor', 'none')
xlabel('x'); ylabel('y'); zlabel('ST1'); title('imag ST1');

●

figure()
surf(abs(core),'edgecolor', 'none')
xlabel('x'); ylabel('y'); zlabel('ST1'); title('abs ST1');
colormap(turbo)

figure()
surf(abs(core),'edgecolor', 'none')
xlabel('x'); ylabel('y'); zlabel('ST1'); title('abs ST1 (Top View)');
colormap(turbo)
view(0,90)

xv = linspace(0, 1, size(core,1));
Choose_Row = 50;
yv = core(Choose_Row,:);                                    % Choose The Rows Or Column You Want To Plot
yv(end) = NaN;

figure
patch(xv, yv, yv, EdgeColor='interp', LineWidth=2)
grid
colormap(turbo)
xlabel('x')
ylabel('y')
title("Row "+Choose_Row)

.

[salim saeed]

@Star Strider thank for your code can i plot 2D for 3 or 4 ST3.txt and show the effect of all in one plot?and why we don't have contour and why the noies effect not shown in 2D like this

[salim saeed]

@Star Strider if possible i need the range of x-axis becuase the graph is not clear to much i want play with range untill i get a good vision where should i add ?

[Star Strider]

It is difficult to work with your data, particularly in extracting the complex data from the third column of your text files. That is stored in a non-standard notation, and it took a while for me to figure out how best to extract it.

I came up with this to run on MATLAB Online —

% files = dir('*.txt')

files = {"https://www.mathworks.com/matlabcentral/answers/uploaded_files/1821985/ST1.txt"; "https://www.mathworks.com/matlabcentral/answers/uploaded_files/1821986/ST2.txt"; "https://www.mathworks.com/matlabcentral/answers/uploaded_files/1821987/ST3.txt"}

files = 3x1 cell array
    {["https://www.mathworks.com/matlabcentral/answers/uploaded_files/1821985/ST1.txt"]}
    {["https://www.mathworks.com/matlabcentral/answers/uploaded_files/1821986/ST2.txt"]}
    {["https://www.mathworks.com/matlabcentral/answers/uploaded_files/1821987/ST3.txt"]}

for k = 1:numel(files)
    start = strfind(files{k},'ST');
    filec = char(files{k});
    filename = filec(start:numel(char(files{k})))
    file{k} = websave(filename,filec);
end

filename = 'ST1.txt'

filename = 'ST2.txt'

filename = 'ST3.txt'

tic

for k1 = 1:numel(files)
    % filename = files(k).name
    filename = file{k1}
    STT{k1,:} = readtable(filename);
    Var1 = STT{k1}{:,1};
    Var2 = STT{k1}{:,2};
    % disp(ST{k})
    STT{k1}{:,3} = replace(STT{k1}{:,3}, {'.*I','*I'},{'i','i'});
    STT{k1}{:,3} = replace(STT{k1}{:,3}, {'.','-.','+.'},{' .',' -.',' +.'});
    Col3 = cellfun(@(x)sscanf(x,'%f%f'),STT{k1}{:,3}, 'Unif',0);
    ne0 = cellfun(@(x)all((x ~= 0),'all'), Col3, 'Unif',0);
    Col3c = zeros(size(STT{k1},1),1);
    for k2 = 1:numel(Col3)
        if (numel(Col3{k2}) == 2) & ne0{k2} 
            % C3k = Col3{k}
            Col3c(k2) = [1 1i]*Col3{k2};
        elseif (numel(Col3{k2}) == 3) & ne0{k2}
            Col3c(k2) = [1 1 1i]*Col3{k2};
        end
    end
    % filename
    size(STT{k1})
    fsp = filesep;
    sep = strfind(filename,fsp);
    pfx = filename(sep(end)+(1:3))
    Var3 = Col3c;
    STOut = table(Var1,Var2,Var3);
    matfile = string(pfx)+".mat"
    save(matfile, 'STOut')
    toc
    STTT{k1} = STOut;
    disp(STOut)
end

filename = '/users/mss.system.hgtc6/ST1.txt'

ans = 1×2

10201 3

<mw-icon class=""></mw-icon>

<mw-icon class=""></mw-icon>

pfx = 'ST1'

matfile = "ST1.mat"

Elapsed time is 0.373310 seconds.

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    ____    ____    _______________________

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     26      45          1.5013+0.36548i   
     26      46          1.5328+0.18296i   
     26      47          1.5421-0.001842i  
     26      48          1.5291-0.18623i   
     26      49          1.4941-0.36752i   
     26      50          1.4375-0.54304i   
     26      51          1.3603-0.71025i   
     26      52          1.2636-0.86671i   
     26      53               0+0i         
     26      54               0+0i         
     26      55        -0.12719+0.24986i   
     26      56        -0.28451+0.3427i    
     26      57        -0.45155+0.41569i   
     26      58        -0.62583+0.46782i   
     26      59        -0.80471+0.49839i   
     26      60        -0.98553+0.50703i   
     26      61         -1.1656+0.49373i   
     26      62         -1.3422+0.45877i   
     26      63         -1.5127+0.40279i   
     26      64         -1.6746+0.32675i   
     26      65         -1.8255+0.23192i   
     26      66         -1.9633+0.11983i   
     26      67        -0.91411-0.9923i    
     26      68        -0.80845-0.85138i   
     26      69        -0.72116-0.69929i   
     26      70        -0.65343-0.53846i   
     26      71        -0.60611-0.3714i    
     26      72        -0.57972-0.20072i   
     26      73        -0.57446-0.029082i  
     26      74        -0.59018+0.14089i   
     26      75        -0.62638+0.30659i   
     26      76        -0.68226+0.46554i   
     26      77        -0.75671+0.61537i   
     26      78        -0.84832+0.75389i   
     26      79        -0.95541+0.87913i   
     26      80         -0.9239+0.98936i   
     26      81          0.2083+0.083117i  
     26      82         0.34976+0.15922i   
     26      83         0.49812+0.21681i   
     26      84         0.65096+0.25535i   
     26      85         0.80581+0.27459i   
     26      86         0.96022+0.27465i   
     26      87          1.1118+0.25593i   
     26      88          1.2583+0.21914i   
     26      89          1.3976+0.16525i   
     26      90          1.5276+0.095505i  
     26      91          1.6466+0.011378i  
     26      92         0.75296+0.91453i   
     26      93         0.84547+0.80679i   
     26      94         0.92303+0.6901i    
     26      95         0.98487+0.5665i    
     26      96          1.0305+0.4381i    
     26      97          1.0596+0.30698i   
     26      98          1.0723+0.17524i   
     26      99          1.0689+0.044912i  
     26     100            1.05-0.082074i  
     26     101          1.0162-0.20389i   
     27       1         0.61335-0.50558i   
     27       2          0.5484-0.57536i   
     27       3         0.47557-0.63685i   
     27       4          0.3959-0.68918i   
     27       5         0.31054-0.73159i   
     27       6         0.22071-0.76348i   
     27       7         0.12772-0.78438i   
     27       8        0.032903-0.794i     
     27       9       -0.062381-0.79219i   
     27      10        -0.15676-0.77899i   
     27      11        -0.24887-0.75458i   
     27      12         -0.3374-0.71932i   
     27      13        -0.42105-0.67371i   
     27      14        -0.49864-0.61842i   
     27      15        -0.56905-0.55424i   
     27      16        -0.63125-0.48209i   
     27      17        -0.68437-0.40302i   
     27      18        -0.72762-0.31816i   
     27      19         -0.7604-0.22875i   
     27      20        -0.78223-0.13606i   
     27      21         -0.7928-0.041432i  
     27      22        -0.79195+0.053767i  
     27      23        -0.77971+0.14817i   
     27      24        -0.75625+0.2404i    
     27      25        -0.72192+0.32915i   
     27      26         -0.6772+0.41314i   
     27      27        -0.62275+0.49114i   
     27      28        -0.55936+0.56204i   
     27      29        -0.48795+0.62482i   
     27      30        -0.40954+0.67858i   
     27      31        -0.32527+0.72253i   
     27      32        -0.23637+0.75606i   
     27      33        -0.14412+0.77868i   
     27      34       -0.049847+0.79007i   
     27      35        0.045075+0.79007i   
     27      36         0.13928+0.77868i   
     27      37          0.2314+0.75609i   
     27      38          0.3201+0.72262i   
     27      39          0.4041+0.67877i   
     27      40          0.4822+0.62518i   
     27      41         0.55325+0.56263i   
     27      42         0.61624+0.49205i   
     27      43         0.67026+0.41446i   
     27      44         0.71453+0.331i     
     27      45         0.74843+0.24289i   
     27      46         0.77147+0.15142i   
     27      47         0.78333+0.057919i  
     27      48         0.78385-0.036235i  
     27      49         0.77305-0.12967i   
     27      50          0.7511-0.22103i   
     27      51         0.71834-0.30897i   
     27      52         0.67529-0.39222i   
     27      53         0.62258-0.46956i   
     27      54         0.56102-0.53987i   
     27      55         0.49153-0.60214i   
     27      56         0.41516-0.65547i   
     27      57         0.33306-0.69911i   
     27      58         0.24646-0.73243i   
     27      59         0.15666-0.75498i   
     27      60        0.064999-0.76646i   
     27      61       -0.027153-0.76676i   
     27      62        -0.11842-0.75591i   
     27      63        -0.20745-0.73413i   
     27      64        -0.29291-0.70179i   
     27      65        -0.37356-0.65945i   
     27      66         -0.4482-0.60779i   
     27      67        -0.51574-0.54765i   
     27      68        -0.57523-0.48i      
     27      69        -0.62581-0.40591i   
     27      70         -0.6668-0.32655i   
     27      71        -0.69764-0.24317i   
     27      72        -0.71796-0.15708i   
     27      73        -0.72754-0.069617i  
     27      74        -0.72635+0.017873i  
     27      75        -0.71453+0.10405i   
     27      76        -0.69237+0.1876i    
     27      77        -0.66034+0.26728i   
     27      78        -0.61906+0.3419i    
     27      79        -0.56929+0.41039i   
     27      80        -0.51193+0.47178i   
     27      81        -0.44797+0.52522i   
     27      82        -0.37852+0.57001i   
     27      83        -0.30473+0.60561i   
     27      84        -0.22784+0.63162i   
     27      85        -0.14909+0.64782i   
     27      86        -0.06973+0.65416i   
     27      87        0.008984+0.65072i   
     27      88        0.085849+0.63776i   
     27      89         0.15971+0.61571i   
     27      90          0.2295+0.5851i    
     27      91         0.29423+0.5466i    
     27      92         0.35302+0.50102i   
     27      93         0.40511+0.44922i   
     27      94         0.44987+0.39217i   
     27      95          0.4868+0.33089i   
     27      96         0.51556+0.26644i   
     27      97         0.53593+0.19989i   
     27      98         0.54784+0.13232i   
     27      99         0.55135+0.064799i  
     27    ...

filename = '/users/mss.system.hgtc6/ST2.txt'

ans = 1×2

10201 3

<mw-icon class=""></mw-icon>

<mw-icon class=""></mw-icon>

pfx = 'ST2'

matfile = "ST2.mat"

Elapsed time is 1.952913 seconds.

    Var1    Var2             Var3          
    ____    ____    _______________________

      1       1               0+0i         
      1       2               0+0i         
      1       3               0+0i         
      1       4               0+0i         
      1       5               0+0i         
      1       6               0+0i         
      1       7               0+0i         
      1       8               0+0i         
      1       9               0+0i         
      1      10               0+0i         
      1      11               0+0i         
      1      12               0+0i         
      1      13               0+0i         
      1      14               0+0i         
      1      15               0+0i         
      1      16               0+0i         
      1      17               0+0i         
      1      18               0+0i         
      1      19               0+0i         
      1      20               0+0i         
      1      21               0+0i         
      1      22               0+0i         
      1      23               0+0i         
      1      24               0+0i         
      1      25               0+0i         
      1      26               0+0i         
      1      27               0+0i         
      1      28               0+0i         
      1      29               0+0i         
      1      30               0+0i         
      1      31               0+0i         
      1      32               0+0i         
      1      33               0+0i         
      1      34               0+0i         
      1      35               0+0i         
      1      36               0+0i         
      1      37               0+0i         
      1      38               0+0i         
      1      39               0+0i         
      1      40               0+0i         
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      1      42               0+0i         
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      1      45               0+0i         
      1      46               0+0i         
      1      47               0+0i         
      1      48               0+0i         
      1      49               0+0i         
      1      50               0+0i         
      1      51               0+0i         
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      1      70               0+0i         
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      1      89               0+0i         
      1      90               0+0i         
      1      91               0+0i         
      1      92               0+0i         
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      1      94               0+0i         
      1      95               0+0i         
      1      96               0+0i         
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      1     100               0+0i         
      1     101               0+0i         
      2       1         0.43244+0.2816i    
      2       2         0.46288+0.22773i   
      2       3         0.48664+0.17062i   
      2       4         0.50337+0.11109i   
      2       5         0.51282+0.050011i  
      2       6         0.51489-0.011735i  
      2       7         0.50952-0.073252i  
      2       8         0.49682-0.13365i   
      2       9         0.47697-0.19205i   
      2      10         0.45026-0.24761i   
      2      11          0.4171-0.29953i   
      2      12         0.37796-0.34705i   
      2      13         0.33343-0.38949i   
      2      14         0.28416-0.42624i   
      2      15         0.23088-0.45677i   
      2      16         0.17436-0.48064i   
      2      17         0.11545-0.49752i   
      2      18        0.054993-0.50717i   
      2      19      -0.0061092-0.50947i   
      2      20       -0.066964-0.50439i   
      2      21        -0.12668-0.49203i   
      2      22        -0.18438-0.47258i   
      2      23        -0.23922-0.44635i   
      2      24        -0.29041-0.41375i   
      2      25        -0.33719-0.37528i   
      2      26        -0.37889-0.33152i   
      2      27        -0.41492-0.28313i   
      2      28        -0.44475-0.23087i   
      2      29        -0.46798-0.17551i   
      2      30        -0.48427-0.1179i    
      2      31        -0.49343-0.0589i    
      2      32        -0.49535+0.00059169i
      2      33        -0.49004+0.059683i  
      2      34        -0.47763+0.11749i   
      2      35        -0.45835+0.17315i   
      2      36        -0.43253+0.22584i   
      2      37        -0.40061+0.27478i   
      2      38        -0.36313+0.31926i   
      2      39         -0.3207+0.35864i   
      2      40          -0.274+0.39237i   
      2      41         -0.2238+0.41999i   
      2      42         -0.1709+0.44114i   
      2      43        -0.11613+0.45556i   
      2      44       -0.060358+0.46311i   
      2      45       -0.004453+0.46375i   
      2      46        0.050721+0.45757i   
      2      47         0.10432+0.44476i   
      2      48         0.15555+0.42561i   
      2      49         0.20365+0.40051i   
      2      50         0.24791+0.36995i   
      2      51         0.28773+0.33449i   
      2      52         0.32257+0.29477i   
      2      53         0.35196+0.25148i   
      2      54         0.37558+0.20537i   
      2      55         0.39316+0.15722i   
      2      56         0.40457+0.1078i    
      2      57         0.40975+0.05791i   
      2      58         0.40878+0.0083395i 
      2      59         0.40181-0.040154i  
      2      60          0.3891-0.086848i  
      2      61         0.37099-0.13107i   
      2      62         0.34789-0.17219i   
      2      63          0.3203-0.20967i   
      2      64         0.28877-0.24303i   
      2      65         0.25388-0.27187i   
      2      66         0.21627-0.29588i   
      2      67          0.1766-0.31484i   
      2      68         0.13554-0.32861i   
      2      69        0.093738-0.33713i   
      2      70         0.05187-0.34045i   
      2      71        0.010568-0.33867i   
      2      72       -0.029561-0.33199i   
      2      73       -0.067948-0.32067i   
      2      74        -0.10407-0.30503i   
      2      75        -0.13747-0.28545i   
      2      76        -0.16773-0.26237i   
      2      77         -0.1945-0.23623i   
      2      78        -0.21751-0.20756i   
      2      79        -0.23654-0.17685i   
      2      80        -0.25145-0.14464i   
      2      81        -0.26217-0.11146i   
      2      82        -0.26868-0.077839i  
      2      83        -0.27104-0.044295i  
      2      84        -0.26937-0.011318i  
      2      85        -0.26384+0.020624i  
      2      86        -0.25467+0.051096i  
      2      87        -0.24213+0.079705i  
      2      88        -0.22653+0.1061i    
      2      89        -0.20822+0.12997i   
      2      90        -0.18756+0.15105i   
      2      91        -0.16495+0.16916i   
      2      92        -0.14078+0.18413i   
      2      93        -0.11549+0.19585i   
      2      94       -0.089469+0.20429i   
      2      95       -0.063136+0.20944i   
      2      96       -0.036887+0.21136i   
      2      97       -0.011102+0.21013i   
      2      98         0.01386+0.2059i    
      2      99        0.037666+0.19884i   
      2     100        0.060014+0.18916i   
      2     101        0.080633+0.17712i   
      3       1         0.45765+0.34951i   
      3       2         0.49605+0.29212i   
      3       3         0.52727+0.23056i   
      3       4         0.55089+0.16572i   
      3       5         0.56654+0.098542i  
      3       6         0.57403+0.029999i  
      3       7         0.57323-0.038917i  
      3       8         0.56417-0.10721i   
      3       9         0.54699-0.17388i   
      3      10         0.52194-0.23798i   
      3      11          0.4894-0.29856i   
      3      12         0.44984-0.35477i   
      3      13         0.40384-0.40577i   
      3      14         0.35209-0.45085i   
      3      15         0.29533-0.48934i   
      3      16         0.23442-0.52071i   
      3      17         0.17023-0.54449i   
      3      18         0.10371-0.56036i   
      3      19        0.035843-0.5681i    
      3      20       -0.032383-0.5676i    
      3      21       -0.099967-0.55891i   
      3      22        -0.16592-0.54214i   
      3      23        -0.22927-0.51759i   
      3      24        -0.28911-0.48561i   
      3      25        -0.34455-0.44671i   
      3      26        -0.39479-0.40149i   
      3      27        -0.43911-0.35062i   
      3      28        -0.47687-0.29487i   
      3      29        -0.50754-0.23511i   
      3      30        -0.53068-0.17222i   
      3      31        -0.54599-0.10716i   
      3      32        -0.55327-0.040909i  
      3      33        -0.55246+0.025539i  
      3      34        -0.54361+0.091186i  
      3      35         -0.5269+0.15505i   
      3      36        -0.50263+0.21619i   
      3      37        -0.47121+0.27369i   
      3      38        -0.43318+0.32671i   
      3      39        -0.38915+0.37449i   
      3      40        -0.33985+0.41633i   
      3      41        -0.28608+0.45167i   
      3      42        -0.22869+0.48001i   
      3      43        -0.16859+0.501i     
      3      44        -0.10674+0.5144i    
      3      45       -0.044104+0.52007i   
      3      46        0.018345+0.51804i   
      3      47        0.079649+0.50842i   
      3      48         0.13888+0.49147i   
      3      49         0.19515+0.46755i   
      3      50         0.24763+0.43715i   
      3      51         0.29558+0.40083i   
      3      52         0.33832+0.35925i   
      3      53         0.37528+0.31315i   
      3      54           0.406+0.26334i   
      3      55         0.43012+0.21064i   
      3      56          0.4474+0.15595i   
      3      57         0.45771+0.10014i   
      3      58         0.46105+0.044117i  
      3      59         0.45752-0.011258i  
      3      60         0.44733-0.065139i  
      3      61         0.43081-0.11673i   
      3      62         0.40836-0.16529i   
      3      63          0.3805-0.21015i   
      3      64         0.34778-0.25071i   
      3      65         0.31085-0.28647i   
      3      66         0.27039-0.31701i   
      3      67         0.22712-0.34201i   
      3      68         0.18178-0.36126i   
      3      69         0.13514-0.37463i   
      3      70        0.087933-0.3821i    
      3      71        0.040903-0.38373i   
      3      72       -0.005242-0.37968i   
      3      73       -0.049833-0.3702i    
      3      74       -0.092246-0.35562i   
      3      75        -0.13191-0.3363i    
      3      76        -0.16833-0.31272i   
      3      77        -0.20106-0.28535i   
      3      78        -0.22973-0.25475i   
      3      79        -0.25407-0.22148i   
      3      80        -0.27384-0.18614i   
      3      81        -0.28893-0.14932i   
      3      82        -0.29928-0.11162i   
      3      83        -0.30489-0.073639i  
      3      84        -0.30585-0.035946i  
      3      85        -0.30233+0.00090976i
      3      86        -0.29453+0.036413i  
      3      87        -0.28272+0.07009i   
      3      88        -0.26724+0.10151i   
      3      89        -0.24844+0.13029i   
      3      90        -0.22672+0.15611i   
      3      91        -0.20252+0.1787i    
      3      92        -0.17627+0.19785i   
      3      93        -0.14845+0.2134i    
      3      94        -0.11952+0.22527i   
      3      95        -0.08994+0.23342i   
      3      96       -0.060176+0.23786i   
      3      97       -0.030668+0.23869i   
      3      98      -0.0018379+0.23601i   
      3      99        0.025919+0.23001i   
      3     100         0.05224+0.22091i   
      3     101        0.076794+0.20894i   
      4       1         0.69175+0.6156i    
      4       2         0.76026+0.52821i   
      4       3         0.81779+0.43327i   
      4       4         0.86349+0.33215i   
      4       5         0.89673+0.22631i   
      4       6         0.91703+0.11729i   
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     26      40        -0.51201-0.56984i   
     26      41        -0.57617-0.50413i   
     26      42        -0.63194-0.43123i   
     26      43        -0.67852-0.35221i   
     26      44        -0.71523-0.26824i   
     26      45        -0.74155-0.18053i   
     26      46        -0.75712-0.090375i  
     26      47        -0.76172+0.00090987i
     26      48        -0.75531+0.09199i   
     26      49        -0.73799+0.18153i   
     26      50        -0.71005+0.26823i   
     26      51        -0.67191+0.35083i   
     26      52        -0.62416+0.42811i   
     26      53        -0.56752+0.49896i   
     26      54        -0.50285+0.56235i   
     26      55        -0.43112+0.61737i   
     26      56        -0.35342+0.66323i   
     26      57         -0.2709+0.69928i   
     26      58        -0.18482+0.72503i   
     26      59       -0.096462+0.74013i   
     26      60      -0.0071478+0.7444i    
     26      61        0.081787+0.73782i   
     26      62         0.16902+0.72056i   
     26      63         0.25324+0.69291i   
     26      64         0.33322+0.65535i   
     26      65         0.40778+0.6085i    
     26      66         0.47582+0.55314i   
     26      67         0.53637+0.49015i   
     26      68         0.58857+0.42054i   
     26      69         0.63168+0.34542i   
     26      70         0.66514+0.26597i   
     26      71         0.68851+0.18345i   
     26      72         0.70154+0.099148i  
     26      73         0.70414+0.014365i  
     26      74         0.69638-0.069591i  
     26      75          0.6785-0.15144i   
     26      76         0.65089-0.22995i   
     26      77         0.61412-0.30396i   
     26      78         0.56887-0.37238i   
     26      79         0.51597-0.43425i   
     26      80         0.45636-0.48869i   
     26      81         0.39106-0.535i     
     26      82         0.32118-0.5726i    
     26      83          0.2479-0.60104i   
     26      84         0.17241-0.62008i   
     26      85        0.095922-0.62958i   
     26      86        0.019647-0.62961i   
     26      87       -0.055237-0.62037i   
     26      88         -0.1276-0.60219i   
     26      89        -0.19638-0.57557i   
     26      90         -0.2606-0.54112i   
     26      91        -0.31937-0.49957i   
     26      92        -0.37192-0.45173i   
     26      93        -0.41762-0.39851i   
     26      94        -0.45593-0.34087i   
     26      95        -0.48647-0.27982i   
     26      96          -0.509-0.2164i    
     26      97         -0.5234-0.15163i   
     26      98        -0.52968-0.086562i  
     26      99          -0.528-0.022184i  
     26     100        -0.51863+0.04054i   
     26     101        -0.50195+0.10071i   
     27       1        -0.41786+0.34444i   
     27       2        -0.37361+0.39198i   
     27       3        -0.32399+0.43387i   
     27       4        -0.26972+0.46952i   
     27       5        -0.21156+0.49842i   
     27       6        -0.15037+0.52014i   
     27       7       -0.087015+0.53438i   
     27       8       -0.022416+0.54093i   
     27       9        0.042499+0.5397i    
     27      10          0.1068+0.53071i   
     27      11         0.16955+0.51408i   
     27      12         0.22986+0.49005i   
     27      13         0.28685+0.45898i   
     27      14         0.33971+0.42131i   
     27      15         0.38768+0.37759i   
     27      16         0.43006+0.32844i   
     27      17         0.46624+0.27457i   
     27      18         0.49571+0.21676i   
     27      19         0.51804+0.15584i   
     27      20         0.53292+0.092693i  
     27      21         0.54012+0.028227i  
     27      22         0.53954-0.03663i   
     27      23          0.5312-0.10094i   
     27      24         0.51522-0.16378i   
     27      25         0.49183-0.22425i   
     27      26         0.46136-0.28146i   
     27      27         0.42427-0.3346i    
     27      28         0.38108-0.38291i   
     27      29         0.33243-0.42568i   
     27      30         0.27901-0.4623i    
     27      31          0.2216-0.49225i   
     27      32         0.16103-0.51509i   
     27      33        0.098184-0.5305i    
     27      34         0.03396-0.53826i   
     27      35       -0.030709-0.53826i   
     27      36       -0.094887-0.5305i    
     27      37        -0.15764-0.51511i   
     27      38        -0.21808-0.49231i   
     27      39        -0.27531-0.46243i   
     27      40        -0.32851-0.42592i   
     27      41        -0.37692-0.38331i   
     27      42        -0.41983-0.33522i   
     27      43        -0.45663-0.28236i   
     27      44         -0.4868-0.2255i    
     27      45        -0.50989-0.16547i   
     27      46        -0.52558-0.10316i   
     27      47        -0.53366-0.039459i  
     27      48        -0.53402+0.024686i  
     27      49        -0.52666+0.088343i  
     27      50        -0.51171+0.15058i   
     27      51        -0.48939+0.21049i   
     27      52        -0.46006+0.26721i   
     27      53        -0.42415+0.3199i    
     27      54        -0.38221+0.3678i    
     27      55        -0.33487+0.41023i   
     27      56        -0.28284+0.44656i   
     27      57        -0.22691+0.47629i   
     27      58        -0.16791+0.49899i   
     27      59        -0.10673+0.51435i   
     27      60       -0.044283+0.52217i   
     27      61        0.018499+0.52238i   
     27      62        0.080678+0.51498i   
     27      63         0.14133+0.50014i   
     27      64         0.19956+0.47812i   
     27      65          0.2545+0.44927i   
     27      66         0.30535+0.41408i   
     27      67         0.35137+0.37311i   
     27      68         0.39189+0.32702i   
     27      69         0.42635+0.27654i   
     27      70         0.45428+0.22247i   
     27      71         0.47529+0.16567i   
     27      72         0.48913+0.10702i   
     27      73         0.49566+0.047429i  
     27      74         0.49485-0.012177i  
     27      75         0.48679-0.070886i  
     27      76          0.4717-0.12781i   
     27      77         0.44987-0.18209i   
     27      78         0.42175-0.23293i   
     27      79         0.38785-0.27959i   
     27      80         0.34877-0.32141i   
     27      81         0.30519-0.35782i   
     27      82         0.25788-0.38833i   
     27      83         0.20761-0.41259i   
     27      84         0.15522-0.43031i   
     27      85         0.10157-0.44135i   
     27      86        0.047506-0.44566i   
     27      87      -0.0061206-0.44332i   
     27      88       -0.058487-0.43449i   
     27      89        -0.10881-0.41947i   
     27      90        -0.15636-0.39861i   
     27      91        -0.20045-0.37239i   
     27      92         -0.2405-0.34133i   
     27      93        -0.27599-0.30605i   
     27      94        -0.30648-0.26718i   
     27      95        -0.33165-0.22543i   
     27      96        -0.35124-0.18152i   
     27      97        -0.36512-0.13618i   
     27      98        -0.37323-0.090146i  
     27      99        -0.37562-0.044146i  
     27    ...

filename = '/users/mss.system.hgtc6/ST3.txt'

ans = 1×2

10201 3

<mw-icon class=""></mw-icon>

<mw-icon class=""></mw-icon>

pfx = 'ST3'

matfile = "ST3.mat"

Elapsed time is 4.476246 seconds.

    Var1    Var2             Var3          
    ____    ____    _______________________

      1       1               0+0i         
      1       2               0+0i         
      1       3               0+0i         
      1       4               0+0i         
      1       5               0+0i         
      1       6               0+0i         
      1       7               0+0i         
      1       8               0+0i         
      1       9               0+0i         
      1      10               0+0i         
      1      11               0+0i         
      1      12               0+0i         
      1      13               0+0i         
      1      14               0+0i         
      1      15               0+0i         
      1      16               0+0i         
      1      17               0+0i         
      1      18               0+0i         
      1      19               0+0i         
      1      20               0+0i         
      1      21               0+0i         
      1      22               0+0i         
      1      23               0+0i         
      1      24               0+0i         
      1      25               0+0i         
      1      26               0+0i         
      1      27               0+0i         
      1      28               0+0i         
      1      29               0+0i         
      1      30               0+0i         
      1      31               0+0i         
      1      32               0+0i         
      1      33               0+0i         
      1      34               0+0i         
      1      35               0+0i         
      1      36               0+0i         
      1      37               0+0i         
      1      38               0+0i         
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      1      40               0+0i         
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      1      45               0+0i         
      1      46               0+0i         
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      1      95               0+0i         
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      1     100               0+0i         
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      2       2          0.0598+0.02942i   
      2       3        0.062869+0.022042i  
      2       4        0.065029+0.014352i  
      2       5        0.066252+0.0064609i 
      2       6        0.066518-0.001516i  
      2       7        0.065825-0.0094634i 
      2       8        0.064184-0.017266i  
      2       9        0.061619-0.024811i  
      2      10        0.058169-0.031989i  
      2      11        0.053885-0.038696i  
      2      12        0.048829-0.044835i  
      2      13        0.043076-0.050318i  
      2      14        0.036711-0.055066i  
      2      15        0.029827-0.05901i   
      2      16        0.022526-0.062094i  
      2      17        0.014914-0.064274i  
      2      18       0.0071045-0.065521i  
      2      19     -0.00078925-0.065818i  
      2      20       -0.008651-0.065162i  
      2      21       -0.016366-0.063565i  
      2      22        -0.02382-0.061052i  
      2      23       -0.030905-0.057664i  
      2      24       -0.037518-0.053453i  
      2      25       -0.043562-0.048482i  
      2      26       -0.048949-0.042828i  
      2      27       -0.053603-0.036578i  
      2      28       -0.057457-0.029826i  
      2      29       -0.060458-0.022674i  
      2      30       -0.062563-0.015231i  
      2      31       -0.063746-0.0076092i 
      2      32           6.936+6.4404e-06i
      2      33       -0.063309+0.0077104i 
      2      34       -0.061705+0.015178i  
      2      35       -0.059214+0.022369i  
      2      36       -0.055878+0.029176i  
      2      37       -0.051755+0.035498i  
      2      38       -0.046913+0.041245i  
      2      39       -0.041431+0.046333i  
      2      40       -0.035399+0.050691i  
      2      41       -0.028913+0.054259i  
      2      42       -0.022078+0.05699i   
      2      43       -0.015003+0.058853i  
      2      44      -0.0077976+0.059828i  
      2      45     -0.00057528+0.059912i  
      2      46       0.0065527+0.059114i  
      2      47        0.013478+0.057458i  
      2      48        0.020096+0.054984i  
      2      49        0.026309+0.051741i  
      2      50        0.032028+0.047793i  
      2      51        0.037172+0.043212i  
      2      52        0.041672+0.038081i  
      2      53         0.04547+0.032489i  
      2      54        0.048521+0.026532i  
      2      55        0.050793+0.020311i  
      2      56        0.052266+0.013926i  
      2      57        0.052936+0.0074813i 
      2      58         0.05281+0.0010774i 
      2      59         0.05191-0.0051875i 
      2      60        0.050268-0.01122i   
      2      61        0.047927-0.016932i  
      2      62        0.044944-0.022245i  
      2      63        0.041379-0.027087i  
      2      64        0.037305-0.031397i  
      2      65        0.032799-0.035123i  
      2      66         0.02794-0.038225i  
      2      67        0.022815-0.040674i  
      2      68         0.01751-0.042453i  
      2      69         0.01211-0.043554i  
      2      70       0.0067011-0.043983i  
      2      71       0.0013653-0.043753i  
      2      72      -0.0038189-0.04289i   
      2      73      -0.0087782-0.041427i  
      2      74       -0.013445-0.039407i  
      2      75        -0.01776-0.036878i  
      2      76       -0.021668-0.033895i  
      2      77       -0.025127-0.030519i  
      2      78         -0.0281-0.026814i  
      2      79       -0.030558-0.022847i  
      2      80       -0.032485-0.018685i  
      2      81       -0.033869-0.014399i  
      2      82       -0.034711-0.010056i  
      2      83       -0.035016-0.0057224i 
      2      84         -0.0348-0.0014621i 
      2      85       -0.034085+0.0026644i 
      2      86       -0.032901+0.0066011i 
      2      87       -0.031281+0.010297i  
      2      88       -0.029266+0.013707i  
      2      89         -0.0269+0.01679i   
      2      90       -0.024231+0.019515i  
      2      91       -0.021309+0.021854i  
      2      92       -0.018188+0.023787i  
      2      93        -0.01492+0.025302i  
      2      94       -0.011558+0.026392i  
      2      95      -0.0081566+0.027058i  
      2      96      -0.0047655+0.027305i  
      2      97      -0.0014343+0.027146i  
      2      98       0.0017905+0.0266i    
      2      99       0.0048661+0.025688i  
      2     100       0.0077531+0.024438i  
      2     101        0.010417+0.022882i  
      3       1        -0.66216-0.5057i    
      3       2        -0.71772-0.42266i   
      3       3         -0.7629-0.33359i   
      3       4        -0.79707-0.23978i   
      3       5        -0.81972-0.14258i   
      3       6        -0.83055-0.043405i  
      3       7         -0.8294+0.056309i  
      3       8        -0.81629+0.15512i   
      3       9        -0.79143+0.25159i   
      3      10        -0.75519+0.34433i   
      3      11         -0.7081+0.43199i   
      3      12        -0.65086+0.51331i   
      3      13        -0.58431+0.58711i   
      3      14        -0.50943+0.65233i   
      3      15        -0.42731+0.70802i   
      3      16        -0.33917+0.7534i    
      3      17         -0.2463+0.78781i   
      3      18        -0.15006+0.81078i   
      3      19        -0.05186+0.82197i   
      3      20        0.046855+0.82126i   
      3      21         0.14464+0.80867i   
      3      22         0.24007+0.78442i   
      3      23         0.33173+0.74889i   
      3      24         0.41831+0.70263i   
      3      25         0.49852+0.64634i   
      3      26         0.57122+0.5809i    
      3      27         0.63534+0.5073i    
      3      28         0.68998+0.42665i   
      3      29         0.73434+0.34017i   
      3      30         0.76783+0.24918i   
      3      31         0.78998+0.15505i   
      3      32         0.80052+0.05919i   
      3      33         0.79934-0.036952i  
      3      34         0.78654-0.13194i   
      3      35         0.76236-0.22434i   
      3      36         0.72724-0.3128i    
      3      37         0.68179-0.39599i   
      3      38         0.62676-0.47271i   
      3      39         0.56306-0.54184i   
      3      40         0.49173-0.60239i   
      3      41         0.41392-0.65351i   
      3      42         0.33088-0.69453i   
      3      43         0.24393-0.7249i    
      3      44         0.15444-0.74427i   
      3      45        0.063814-0.75248i   
      3      46       -0.026543-0.74954i   
      3      47        -0.11524-0.73562i   
      3      48        -0.20094-0.7111i    
      3      49        -0.28236-0.6765i    
      3      50        -0.35829-0.6325i    
      3      51        -0.42766-0.57995i   
      3      52         -0.4895-0.51979i   
      3      53        -0.54299-0.4531i    
      3      54        -0.58744-0.38102i   
      3      55        -0.62234-0.30478i   
      3      56        -0.64734-0.22564i   
      3      57        -0.66226-0.1449i    
      3      58        -0.66709-0.063832i  
      3      59        -0.66197+0.016289i  
      3      60        -0.64724+0.094249i  
      3      61        -0.62333+0.16889i   
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      3      63        -0.55054+0.30406i   
      3      64         -0.5032+0.36275i   
      3      65        -0.44976+0.41448i   
      3      66        -0.39122+0.45868i   
      3      67        -0.32861+0.49485i   
      3      68        -0.26302+0.5227i    
      3      69        -0.19553+0.54205i   
      3      70        -0.12723+0.55285i   
      3      71       -0.059183+0.55521i   
      3      72       0.0075846+0.54936i   
      3      73        0.072103+0.53564i   
      3      74         0.13347+0.51453i   
      3      75         0.19086+0.48659i   
      3      76         0.24355+0.45246i   
      3      77         0.29091+0.41287i   
      3      78          0.3324+0.3686i    
      3      79          0.3676+0.32046i   
      3      80         0.39622+0.26932i   
      3      81         0.41805+0.21605i   
      3      82         0.43302+0.1615i    
      3      83         0.44113+0.10655i   
      3      84         0.44253+0.05201i   
      3      85         0.43743-0.0013163i 
      3      86         0.42615-0.052686i  
      3      87         0.40907-0.10141i   
      3      88         0.38667-0.14687i   
      3      89         0.35946-0.18852i   
      3      90         0.32804-0.22588i   
      3      91         0.29302-0.25856i   
      3      92         0.25505-0.28627i   
      3      93         0.21479-0.30877i   
      3      94         0.17293-0.32594i   
      3      95         0.13013-0.33773i   
      3      96        0.087068-0.34416i   
      3      97        0.044373-0.34535i   
      3      98       0.0026592-0.34148i   
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     25      62           1.329+0.043633i  
     25      63         0.45001+0.99325i   
     25      64         0.56356+0.92875i   
     25      65         0.66802+0.8512i    
     25      66         0.76186+0.76186i   
     25      67         0.84376+0.66218i   
     25      68         0.91256+0.55373i   
     25      69         0.96732+0.43826i   
     25      70          1.0074+0.31758i   
     25      71          1.0322+0.19359i   
     25      72          1.0416+0.068215i  
     25      73          1.0356-0.056601i  
     25      74          1.0145-0.17895i   
     25      75         0.97873-0.29698i   
     25      76         0.92914-0.40892i   
     25      77         0.86664-0.51315i   
     25      78         0.79239-0.60815i   
     25      79         0.70773-0.69261i   
     25      80         0.61414-0.76539i   
     25      81         0.51322-0.82556i   
     25      82         0.40667-0.87242i   
     25      83         0.29625-0.90549i   
     25      84         0.18375-0.92454i   
     25      85        0.070964-0.92956i   
     25      86        -0.04036-0.92077i   
     25      87        -0.14853-0.89861i   
     25      88        -0.25194-0.86375i   
     25      89         -0.3491-0.81702i   
     25      90        -0.43868-0.75945i   
     25      91        -0.51947-0.69218i   
     25      92        -0.59046-0.61653i   
     25      93        -0.65084-0.53387i   
     25      94        -0.69995-0.44568i   
     25      95        -0.73738-0.35346i   
     25      96        -0.76288-0.25874i   
     25      97        -0.77643-0.16305i   
     25      98        -0.77817-0.067865i  
     25      99        -0.76844+0.025375i  
     25     100        -0.74776+0.11531i   
     25     101        -0.71678+0.2007i    
     26       1        -0.77552+0.74358i   
     26       2         -0.6809+0.83105i   
     26       3         -0.5765+0.90656i   
     26       4        -0.46381+0.96902i   
     26       5         0.65554+0.017537i  
     26       6         0.77983+0.051414i  
     26       7         0.90729+0.070163i  
     26       8          1.0361+0.073515i  
     26       9          1.1643+0.061424i  
     26      10          1.2902+0.034064i  
     26      11         0.41186+0.99183i   
     26      12          0.5276+0.93533i   
     26      13         0.63573+0.86539i   
     26      14          0.7347+0.783i     
     26      15         0.82308+0.68936i   
     26      16         0.89961+0.58582i   
     26      17         0.96317+0.47386i   
     26      18          1.0129+0.35512i   
     26      19           1.048+0.23128i   
     26      20           1.068+0.10415i   
     26      21          1.0726-0.024447i  
     26      22          1.0619-0.15266i   
     26      23          1.0358-0.27863i   
     26      24         0.99481-0.40056i   
     26      25         0.93953-0.51667i   
     26      26         0.87075-0.62531i   
     26      27         0.78946-0.7249i    
     26      28         0.69685-0.81401i   
     26      29         0.59424-0.89135i   
     26      30         0.48313-0.95582i   
     26      31        -0.63487+0.0064889i 
     26      32        -0.75806+0.042631i  
     26      33        -0.88466+0.063732i  
     26      34         -1.0128+0.069495i  
     26      35         -1.1407+0.059844i  
     26      36         -1.2665+0.03493i   
     26      37        -0.38825-0.99512i   
     26      38        -0.50433-0.94101i   
     26      39        -0.61302-0.87339i   
     26      40        -0.71275-0.79326i   
     26      41        -0.80207-0.70178i   
     26      42        -0.87971-0.6003i    
     26      43        -0.94454-0.4903i    
     26      44        -0.99564-0.3734i    
     26      45        -0.96772-0.25131i   
     26      46        -0.94604-0.12581i   
     26      47        -0.93964+0.0012666i 
     26      48        -0.94856+0.12806i   
     26      49        -0.97267+0.25271i   
     26      50        -0.98844+0.3734i    
     26      51        -0.93535+0.48837i   
     26      52        -0.86888+0.59596i   
     26      53        -0.79003+0.69458i   
     26      54            -0.7+0.78282i   
     26      55        -0.60015+0.85941i   
     26      56        -0.49198+0.92325i   
     26      57        -0.37712+0.97344i   
     26      58         0.74272+0.0092847i 
     26      59         0.86572+0.030304i  
     26      60         0.99005+0.03625i   
     26      61          1.1139+0.027099i  
     26      62          1.2353+0.0030606i 
     26      63         0.35253+0.96457i   
     26      64         0.46387+0.91229i   
     26      65         0.56765+0.84708i   
     26      66         0.66238+0.77001i   
     26      67         0.74667+0.68232i   
     26      68         0.81932+0.58542i   
     26      69         0.87934+0.48084i   
     26      70         0.92591+0.37025i   
     26      71         0.95845+0.25538i   
     26      72         0.97659+0.13802i   
     26      73         0.98021+0.019997i  
     26      74         0.96941-0.096875i  
     26      75         0.94451-0.21082i   
     26      76         0.90609-0.32011i   
     26      77          0.8549-0.42313i   
     26      78         0.79191-0.51838i   
     26      79         0.71827-0.6045i    
     26      80         0.63528-0.6803i    
     26      81         0.54438-0.74476i   
     26      82         0.44711-0.79709i   
     26      83          0.3451-0.83669i   
     26      84            0.24-0.86319i   
     26      85         0.13353-0.87642i   
     26      86         0.02735-0.87646i   
     26      87       -0.076894-0.86359i   
     26      88        -0.17763-0.83829i   
     26      89        -0.27337-0.80123i   
     26      90        -0.36277-0.75328i   
     26      91        -0.44458-0.69543i   
     26      92        -0.51774-0.62884i   
     26      93        -0.58135-0.55475i   
     26      94        -0.63469-0.47452i   
     26      95         -0.6772-0.38953i   
     26      96        -0.70856-0.30124i   
     26      97         -0.7286-0.21108i   
     26      98        -0.73735-0.1205i    
     26      99        -0.73501-0.030882i  
     26     100        -0.72197+0.056435i  
     26     101        -0.69875+0.1402i    
     27       1        -0.98958+0.83288i   
     27       2        -0.90342+0.94783i   
     27       3         0.21656+0.049132i  
     27       4         0.34781+0.13534i   
     27       5         0.48843+0.20521i   
     27       6          0.6364+0.25774i   
     27       7         0.78959+0.29217i   
     27       8          0.9458+0.30801i   
     27       9          1.1028+0.30503i   
     27      10          1.2582+0.28328i   
     27      11            1.41+0.24307i   
     27      12          1.5558+0.18498i   
     27      13          1.6936+0.10985i   
     27      14          1.8215+0.018765i  
     27      15         0.93743+0.91303i   
     27      16          1.0399+0.79418i   
     27      17          1.1274+0.66392i   
     27      18          1.1987+0.52413i   
     27      19          1.2527+0.37683i   
     27      20          1.2886+0.22414i   
     27      21           1.306+0.068254i  
     27      22          1.3046-0.088574i  
     27      23          1.2845-0.24408i   
     27      24          1.2458-0.39604i   
     27      25          1.1893-0.54224i   
     27      26          1.1156-0.68059i   
     27      27          1.0259-0.80909i   
     27      28         0.92148-0.92589i   
     27      29        -0.19617+0.029315i  
     27      30        -0.32534+0.11787i   
     27      31        -0.46415+0.19028i   
     27      32        -0.61061+0.24551i   
     27      33        -0.76258+0.28277i   
     27      34        -0.91788+0.30154i   
     27      35         -1.0743+0.30154i   
     27      36         -1.2294+0.28278i   
     27      37         -1.3812+0.24556i   
     27      38         -1.5273+0.19043i   
     27      39         -1.6657+0.11819i   
     27      40         -1.7944+0.029901i  
     27      41        -0.91141-0.92686i   
     27      42        -0.98482-0.81059i   
     27      43        -0.89583-0.68277i   
     27      44         -0.8229-0.54528i   
     27      45        -0.76706-0.40013i   
     27      46         -0.7291-0.24944i   
     27      47        -0.70957-0.095414i  
     27      48        -0.70871+0.059693i  
     27      49         -0.7265+0.21362i   
     27      50        -0.76266+0.36412i   
     27      51        -0.81662+0.50899i   
     27      52        -0.88755+0.64613i   
     27      53        -0.97438+0.77354i   
     27      54         -0.9242+0.88937i   
     27      55        -0.80973+0.99195i   
     27      56         0.31607+0.07981i   
     27      57         0.45132+0.15169i   
     27      58         0.59398+0.20658i   
     27      59         0.74192+0.24373i   
     27      60         0.89292+0.26265i   
     27      61          1.0447+0.26314i   
     27      62          1.1951+0.24526i   
     27      63          1.3417+0.20938i   
     27      64          1.4825+0.15612i   
     27      65          1.6154+0.086362i  
     27      66          1.7383+0.001262i  
     27      67         0.84962+0.90219i   
     27      68         0.94762+0.79074i   
     27      69           1.031+0.66869i   
     27      70          1.0985+0.53795i   
     27      71          1.1493+0.4006i    
     27      72          1.1827+0.25878i   
     27      73          1.1985+0.11469i   
     27      74          1.1966-0.029444i  
     27      75          1.1771-0.17141i   
     27      76          1.1406-0.30905i   
     27      77          1.0878-0.44031i   
     27      78          1.0198-0.56324i   
     27      79         0.93784-0.67607i   
     27      80         0.84334-0.77719i   
     27      81         0.73798-0.86523i   
     27      82         0.62356-0.93902i   
     27      83         0.50201-0.99766i   
     27      84        -0.62466+0.040516i  
     27      85         -0.7544+0.06721i   
     27      86        -0.88513+0.07764i   
     27      87         -1.0148+0.071973i  
     27      88         -1.1414+0.050635i  
     27      89         -1.2631+0.0143i    
     27      90        -0.37808-0.96387i   
     27      91        -0.48471-0.90046i   
     27      92        -0.58155-0.82537i   
     27      93        -0.66736-0.74004i   
     27      94         -0.7411-0.64606i   
     27      95        -0.80195-0.54511i   
     27      96        -0.84932-0.43892i   
     27      97        -0.88288-0.32929i   
     27      98         -0.9025-0.21798i   
     27      99        -0.90828-0.10675i   
     27    ...

This actually works and produces appropriate results (the output matches the input files).

Note that using load will not properly load your data, since it ignores the imaginary part of the complex data. This code reads it correctly.

It has taken me most of the day to figure out how to read your file. I’m stopping here for the time being. I will return to see if I can produce the plots you want tomorrow. End of my day here.

I used websave because I ran this offline. You can use dir with:

files = dir('*.txt')

and then in the loop:

filename = files(k).name

to import each one. I use readtable here because otherwise the imaginary part of the complex data in the third column is not imported.

EDIT — (26 Dec 2024 at 03:27)

I decided to finish this up tonight.

for k = 1:numel(STTT)
    [U1,idx1] = unique(STTT{k}{:,1});
    didx1 = diff(idx1);
    [x1,x2] = bounds(didx1)
    X{k} = reshape(STTT{k}{:,1},x1,[]);
    Y{k} = reshape(STTT{k}{:,2},x1,[]);
    Z{k} = reshape(STTT{k}{:,3},x1,[]);
end

x1 = 101

x2 = 101

x1 = 101

x2 = 101

x1 = 101

x2 = 101

for k = 1:numel(Z)
    figure
    surfc(X{k}, Y{k}, abs(Z{k}))
    grid on
    colormap(turbo)
    colorbar
    xlabel('x')
    ylabel('y')
    zlabel('|z|')
    title("ST"+k+" Surface & Contour Plot")
    
    figure
    surf(X{k}, Y{k}, abs(Z{k}), EdgeColor='interp')
    grid on
    colormap(turbo)
    colorbar
    view(0,90)
    axis('tight')
    xlabel('x')
    ylabel('y')
    zlabel('|z|')
    title("ST"+k+" Surface Plot (Top View)")
    
    figure
    surf(X{k}, Y{k}, abs(Z{k}), EdgeColor='interp')
    grid on
    colormap(turbo)
    colorbar
    view(90,0)
    axis('tight')
    xlabel('x')
    ylabel('y')
    zlabel('|z|')
    title("ST"+k+" Surface Plot (Y Side View)")
    
    figure
    surf(X{k}, Y{k}, abs(Z{k}), EdgeColor='interp')
    grid on
    colormap(turbo)
    colorbar
    view(180,0)
    axis('tight')
    xlabel('x')
    ylabel('y')
    zlabel('|z|')
    title("ST"+k+" Surface Plot (X Side View)")
    
    figure
    hp11 = plot(X{k}, real(Z{k}), '-r', DisplayName='Re');
    hold on
    hp12 = plot(X{k}, imag(Z{k}), '-b', DisplayName='Im');
    hp13 = plot(X{k}, abs(Z{k}), '-k', DisplayName='|Z|');
    hold off
    grid on
    xlabel('x')
    zlabel('z')
    title("ST"+k+" 2D X-Z Plot")
    legend([hp11(1) hp12(1) hp13(1)], Location='best')
    
    figure
    hp21 = plot(Y{k}, real(Z{k}), '-r', DisplayName='Re');
    hold on
    hp22 = plot(Y{k}, imag(Z{k}), '-b', DisplayName='Im');
    hp23 = plot(Y{k}, abs(Z{k}), '-k', DisplayName='|Z|');
    hold off
    grid on
    xlabel('y')
    zlabel('z')
    title("ST"+k+" 2D Y-Z Plot")
    legend([hp21(1) hp22(1) hp23(1)], Location='best')
end

This is the best I can do with these.

I did not do the colour gradient 2D line, because I do not know what row or column of ‘Z’ you want to plot. You can easily adapt that code to the row or column you want to plot.

.

[salim saeed]

@Star Strider if you watcch this maybe figure out

the shape of graph is same but without noise

the left graph and your graph in right are same so he use matlab too, and he must use data too, becuase winer process i don't know how work i have program maybe help i will put here too

% Parameters
n = 1;
A = 1;                % Amplitude
B = 1;                % Width parameter of soliton
v = 1;                % Velocity of soliton
alpha = 1;            % Nonlinearity parameter
beta = 0.1;           % Dispersion parameter
gamma = 0.05;         % Noise intensity for multiplicative noise

% Grid for xi and time
xi = linspace(-20, 20, 2000);   % Spatial range in transformed coordinates
t = linspace(-20, 20, 2000);       % Time range
dt = t(2) - t(1);              % Time step

% Generate Wiener process (increments) for time
W = cumsum(sqrt(dt) * randn(size(t))); % Wiener process for each time step
W = gamma * W; % Scale Wiener process by gamma

% Define initial soliton profile (deterministic solution)
u_deterministic = abs(((tanh(0.192e3 ./ 0.35e2 .* t' + xi) - 0.1e1) .^ (0.1e1 ./ 0.4e1)) .* exp(i * (-0.3e1 .* xi - 0.8e1 * t' + (3 .* W' ))));
% Ensure u_deterministic has the correct dimensions (time x space)
if size(u_deterministic, 1) ~= length(t) || size(u_deterministic, 2) ~= length(xi)
    error('Mismatch in dimensions of u_deterministic. Check calculations.');
end

% Initialize storage for the stochastic solution
u_stochastic = zeros(length(t), length(xi));
noise=zeros(size(u_stochastic));
% Time evolution
for n = 1:length(t)
    % Apply the Wiener noise factor at time step n
    noise_factor = 1 + W(n);
    noise(n,:)=noise_factor;
    
    % Update solution with multiplicative noise
    u_stochastic(n, :) = u_deterministic(n, :) * noise_factor;
end

% Plot the 3D surface of the stochastic Kudryashov soliton
figure;
surfc(xi, t, u_deterministic, 'EdgeColor', 'none');
title('Deterministic (Wiener Process)');
xlabel('Transformed Space (\xi)');
ylabel('Time (t)');
zlabel('Amplitude (u)');
colormap jet;

figure
surfc(xi, t, noise, 'EdgeColor', 'none');
title('Multiplicative Noise (Wiener Process)');
xlabel('Transformed Space (\xi)');
ylabel('Time (t)');
zlabel('Amplitude (u)');
colormap jet;

figure
surfc(xi, t, u_stochastic, 'EdgeColor', 'none');
title('Stochastic (Wiener Process)');
xlabel('Transformed Space (\xi)');
ylabel('Time (t)');
zlabel('Amplitude (u)');
colormap jet;

figure
surfc(xi, t, u_stochastic, 'EdgeColor', 'none');
title('Stochastic (Wiener Process)');
xlabel('Transformed Space (\xi)');
ylabel('Time (t)');
zlabel('Amplitude (u)');
colormap jet;
xlim([0 20])
ylim([-5 1])
zlim([-1 2])

[Star Strider]

How does this relate to the ‘ST’ files you proviided? They appear to be entirely unrelated.

Also, none of the ‘ST’ files you provided when plotted look remotely like the plots you describe in your last Comment.

What exactly are you doing?

[salim saeed]

@Star Strider they are totally related, maybe ask this how? i plot this function Q3 and other function like this

i solved this problem with maple it depend of function solution also you can change for (sinh or tanh) is depend on what solution we get at maple, i give the parameter number it is arbitrary except W(t) and x&t are range so W(t) is wiener process make a matrix and my friend which is expert at maple combined them and we got ploted the function and all noise is apear at there but for publishing paper is not suitable becuase of that i want to plot in matlab as in picture

this is maple progress which information of matrix i export to get plot but i don't know why is not like the graph of paper How he get that plot with effect of noise i am looking for that

[Star Strider]

I cannot run your Maple code (I probably should get Maple again) even if was in a form that I could copy and paste. (I cannot run images of code.)

My question is simply: how does that relate to the data in the files you posted? Are you attenpting to do some sort of transformation of the file data to create the synthesised data? If so, what is that transformation?

I still do not understand what you want to do with the data in the files, especially with respect to the Maple or MATLAB code. (All I did was to read them and plot the results, with various views of the plotted surfaces.)

[salim saeed]

@Star Strider undrestanding is not easy but i am beliave that if you undrestand you can plot this is best shap i will upload code of maple here also if you watch my function contain W(t) function which is wainer process (brawnian motion) in stochastic is random variable which for make a function have a niose , in a lot of paper of solving NPDE have this W(t) so i have to plot the function which contain random variable if you watch STX matrix in picture you will see TX_Wfree *~ T_W which is combine function with W(t) function and make effect is shown up

code of maple:

restart;

currentdir(kernelopts(':-homedir')):

randomize():

local gamma:

T3 := (B[1]*(tanh(2*n^2*(delta^2 - psi)*k*t/((k*n - 1)*(k*n + 1)) + x) - 1))^(1/(2*n))*exp((-k*x + psi*t + delta*W(t) - delta^2*t)*I);

/ 1 \

|---|

\2 n/

/ / / 2 / 2 \ \ \\

| | |2 n \delta - psi/ k t | || / /

T3 := |B[1] |tanh|----------------------- + x| - 1|| exp\I \

\ \ \ (k n - 1) (k n + 1) / //

2 \\

-k x + psi t + delta W(t) - delta t//

params := {B[1]=1, n=2, delta=0.5, psi=1, k=3 }:

insert numerical values

solnum :=subs(params, T3):

N := 100:

use Finance in:

Wiener := WienerProcess():

P := PathPlot(Wiener(t), t = 0..10, timesteps = N, replications = 1):

end use:

W__points := plottools:-getdata(P)[1, -1];

t_grid := convert(W__points[..,1], list):

x_grid := [seq(-2..2, 4/N)]:

T3_Wfree := eval(T3, {W(t)=0, op(params)});

TX_Wfree := Matrix((N+1)$2, (it, ix) -> evalf(eval(T3_Wfree, {t=t_grid[it], x=x_grid[ix]}))):

T_W := Matrix((N+1)$2, (it, ix) -> W__points[it, 2]):

STX := TX_Wfree *~ T_W;

plots:-matrixplot(Re~(STX));plots:-matrixplot(abs~(STX));plots:-matrixplot(Im~(STX))

MatlabFile := "ST3.txt";

ExportMatrix(MatlabFile, STX, target = MATLAB, format = rectangular, mode = ascii, format = entries);

427884

currentdir();

[Star Strider]

I am sorry, however I still do not understand what you want to do. I now get the impression that this involves some sort of partial differential equation, however the relation of that and the posted files is still completely unclear.

So far, none of this makes any sense to me. I do not understand how the posted files figure into what you want to do.

You will need to explain what you want to do clearly, completely, and concisely, as well as how the posted files figure into it. I understand that putting complicated mathematical concepts into words can be difficult, however you need to take the time to do that.

.