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Plot multi curve in one figure

2 visualizaciones (últimos 30 días)
Tesla
Tesla el 25 de Mayo de 2022
Comentada: Voss el 28 de Mayo de 2022
I am trying to plot many curve in one figure with different color and size.
But when I am trying to do that I got strange error.
Here my code
function [fitresult, gof] = createFits1(x, y)
%% Initialization.
x = [0,0.1, 0.2, 0.3, 0.4, 0.46, 0.55, 0.6];
%y = [0.001, 0.00111499, 0.0011926, 0.0013699, 0.00161633, 0.00192075, 0.00274991, 0.00357156]; % for 100% 0.64
% x = [0,0.1, 0.2, 0.3, 0.4, 0.46, 0.55, 0.6]';
% y = [0.001, 0.001161, 0.00141484, 0.0021995, 0.00408401, 0.00454675, 0.0067192, 0.00987622]'; % 10% 0.54 + 90% 0.99
y = [0.001, 0.00117728, 0.00146081, 0.00215119, 0.00307794, 0.00398234, 0.00619084, 0.00696612];
% Initialize arrays to store fits and goodness-of-fit.
fitresult = cell( 10, 1 );
gof = struct( 'sse', cell( 10, 1 ), ...
'rsquare', [], 'dfe', [], 'adjrsquare', [], 'rmse', [] );
%% Fit: 'Mooney (1951)'.
[xData, yData] = prepareCurveData( x, y );
% Set up fittype and options.
ft = fittype( '0.001*(exp((b*x)/(1-x/a)))', 'independent', 'x', 'dependent', 'y' );
opts = fitoptions( 'Method', 'NonlinearLeastSquares' );
opts.Display = 'Off';
opts.Lower = [0 0];
opts.StartPoint = [1 1];
opts.Upper = [1 100];
% Fit model to data.
[fitresult{1}, gof(1)] = fit( xData, yData, ft, opts );
plot( fitresult{1}, xData, yData );
legend('y vs. x', 'Mooney (1951)', 'Location', 'NorthEast', 'Interpreter', 'none' );
hold on
%% Fit: 'Krieger and Dougherty (1959)'.
[xData, yData] = prepareCurveData( x, y );
% Set up fittype and options.
ft = fittype( '0.001*(1-x/a)^(-b*a)', 'independent', 'x', 'dependent', 'y' );
opts = fitoptions( 'Method', 'NonlinearLeastSquares' );
opts.Display = 'Off';
opts.Lower = [0 0];
opts.StartPoint = [1 1];
opts.Upper = [1 100];
% Fit model to data.
[fitresult{2}, gof(2)] = fit( xData, yData, ft, opts );
plot( fitresult{2} ,xData, yData,'LineWidth',10);
legend('y vs. x', 'Krieger and Dougherty (1959)', 'Location', 'NorthEast', 'Interpreter', 'none' );
hold on
  2 comentarios
Torsten
Torsten el 25 de Mayo de 2022
It would be interesting to know the error message and location.
Tesla
Tesla el 25 de Mayo de 2022
The error is:
Error in cfit/plot (line 50)
outliers = curvefit.ensureLogical( outliers, numel( ydata ) );
Error in testfit (line 45)
plot( fitresult{2} ,xData, yData,'LineWidth',10);
it gone when I remove
'LineWidth',10

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Respuesta aceptada

Voss
Voss el 28 de Mayo de 2022
The function plot from the Curve Fitting Toolbox does not have the same set of options as the function plot from base MATLAB.
To set any property of lines created with Curve Fitting Toolbox plot, you can store the line handle and then set the property after the plot call.
createFits1();
function [fitresult, gof] = createFits1()%x, y)
%% Initialization.
x = [0,0.1, 0.2, 0.3, 0.4, 0.46, 0.55, 0.6];
%y = [0.001, 0.00111499, 0.0011926, 0.0013699, 0.00161633, 0.00192075, 0.00274991, 0.00357156]; % for 100% 0.64
% x = [0,0.1, 0.2, 0.3, 0.4, 0.46, 0.55, 0.6]';
% y = [0.001, 0.001161, 0.00141484, 0.0021995, 0.00408401, 0.00454675, 0.0067192, 0.00987622]'; % 10% 0.54 + 90% 0.99
y = [0.001, 0.00117728, 0.00146081, 0.00215119, 0.00307794, 0.00398234, 0.00619084, 0.00696612];
% Initialize arrays to store fits and goodness-of-fit.
fitresult = cell( 10, 1 );
gof = struct( 'sse', cell( 10, 1 ), ...
'rsquare', [], 'dfe', [], 'adjrsquare', [], 'rmse', [] );
%% Fit: 'Mooney (1951)'.
[xData, yData] = prepareCurveData( x, y );
% Set up fittype and options.
ft = fittype( '0.001*(exp((b*x)/(1-x/a)))', 'independent', 'x', 'dependent', 'y' );
opts = fitoptions( 'Method', 'NonlinearLeastSquares' );
opts.Display = 'Off';
opts.Lower = [0 0];
opts.StartPoint = [1 1];
opts.Upper = [1 100];
% Fit model to data.
[fitresult{1}, gof(1)] = fit( xData, yData, ft, opts );
plot( fitresult{1}, xData, yData );
legend('y vs. x', 'Mooney (1951)', 'Location', 'NorthEast', 'Interpreter', 'none' );
hold on
%% Fit: 'Krieger and Dougherty (1959)'.
[xData, yData] = prepareCurveData( x, y );
% Set up fittype and options.
ft = fittype( '0.001*(1-x/a)^(-b*a)', 'independent', 'x', 'dependent', 'y' );
opts = fitoptions( 'Method', 'NonlinearLeastSquares' );
opts.Display = 'Off';
opts.Lower = [0 0];
opts.StartPoint = [1 1];
opts.Upper = [1 100];
% Fit model to data.
[fitresult{2}, gof(2)] = fit( xData, yData, ft, opts );
h = plot( fitresult{2} ,xData, yData);%,'LineWidth',10);
set(h,'LineWidth',10);
legend('y vs. x', 'Krieger and Dougherty (1959)', 'Location', 'NorthEast', 'Interpreter', 'none' );
hold on
end
  2 comentarios
Tesla
Tesla el 28 de Mayo de 2022
Thank you very much it works!
Voss
Voss el 28 de Mayo de 2022
You're welcome!

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