How to plot contour plot of a function?

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Athira T Das
Athira T Das 2022 年 8 月 8 日
コメント済み: Star Strider 2022 年 8 月 8 日
I have a function I and need to plot this function as a contour plot, like
Anyone please help, where x and y ranges from -0.1 to 0.1
clc; clear all; close all;
syms x y
lambda = 1060*10^-9;
M =1;
z=100;
k=2*pi/lambda;
b=0.1;
wo=0.02;
delta=(1i*k)/(2*z);
A = ((k.^2)-(4.*z.^2.*delta));
B = ((1i.*k.*b)./(2.*z.*wo.*delta));
C = ((b.^2)./(4.*wo.^2.*delta));
f1=(k/(2*z)).^2;
f2=(1/(2.*1i.*sqrt(delta))).^M;
f3=exp((A.*x.^2)+(B.*x)+C);
f4=exp((A.*y.^2)+(B.*y)+C);
I=f1.*f2.*f3.*f4
I = 
  1 件のコメント
Star Strider
Star Strider 2022 年 8 月 8 日
I am not certain what the problem is, however even with a relatively high mesh density, there is no detail that would suggest something similar to the posted image.
syms x y
lambda = 1060E-9;
M =1;
z=100;
k=2*pi/lambda;
b=0.1;
wo=0.02;
delta=(1i*k)/(2*z);
A = ((k.^2)-(4.*z.^2.*delta));
B = ((1i.*k.*b)./(2.*z.*wo.*delta));
C = ((b.^2)./(4.*wo.^2.*delta));
f1=(k/(2*z)).^2;
f2=(1/(2.*1i.*sqrt(delta))).^M;
f3=exp((A.*x.^2)+(B.*x)+C);
f4=exp((A.*y.^2)+(B.*y)+C);
I(x,y)=f1.*f2.*f3.*f4 % Create 'I' As A Funciton Of '(x,y)'
I(x, y) = 
figure
fcontour(real(I), [-1 1 -1 1]*5E-6, 'Fill','on', 'MeshDensity',150)
colormap(turbo)
axis('equal')
figure
fsurf(real(I), [-1 1 -1 1]*5E-6, 'MeshDensity',150)
colormap(turbo)
% axis('equal')
.

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回答 (1 件)

Cris LaPierre
Cris LaPierre 2022 年 8 月 8 日
編集済み: Cris LaPierre 2022 年 8 月 8 日
I would use meshgrid to create the arrays x and y, and then use those to calculate I without symbolic variables.
However, in doing so, I is inf everywhere except (0,0). You may want to double check your equations.
[x,y] = meshgrid(linspace(-0.1,0.1,21));
lambda = 1060*10^-9;
M =1;
z=100;
k=2*pi/lambda;
b=0.1;
wo=0.02;
delta=(1i*k)/(2*z);
A = ((k.^2)-(4.*z.^2.*delta));
B = ((1i.*k.*b)./(2.*z.*wo.*delta));
C = ((b.^2)./(4.*wo.^2.*delta));
f1=(k/(2*z)).^2;
f2=(1/(2.*1i.*sqrt(delta))).^M;
f3=exp((A.*x.^2)+(B.*x)+C);
f4=exp((A.*y.^2)+(B.*y)+C);
I=f1.*f2.*f3.*f4
I =
1.0e+06 * Inf - Infi -Inf + Infi Inf + Infi Inf - Infi Inf - Infi Inf + Infi -Inf + Infi Inf - Infi -Inf - Infi -Inf + Infi Inf + Infi -Inf + Infi -Inf - Infi Inf - Infi -Inf + Infi Inf + Infi Inf - Infi Inf - Infi Inf + Infi -Inf + Infi Inf - Infi -Inf + Infi Inf - Infi -Inf - Infi -Inf + Infi -Inf + Infi -Inf - Infi Inf - Infi -Inf + Infi Inf + Infi Inf - Infi -Inf - Infi Inf - Infi Inf + Infi -Inf + Infi Inf - Infi -Inf - Infi -Inf + Infi -Inf + Infi -Inf - Infi Inf - Infi -Inf + Infi Inf + Infi -Inf - Infi -Inf + Infi Inf + Infi Inf + Infi -Inf + Infi -Inf - Infi Inf + Infi Inf - Infi -Inf - Infi -Inf + Infi -Inf - Infi Inf - Infi Inf + Infi -Inf - Infi -Inf + Infi Inf + Infi Inf + Infi -Inf + Infi -Inf - Infi Inf + Infi Inf - Infi -Inf + Infi Inf + Infi Inf - Infi Inf - Infi Inf + Infi -Inf + Infi Inf - Infi -Inf - Infi -Inf + Infi Inf + Infi -Inf + Infi -Inf - Infi Inf - Infi -Inf + Infi Inf + Infi Inf - Infi Inf - Infi Inf + Infi -Inf + Infi Inf - Infi Inf - Infi -Inf + Infi Inf + Infi Inf - Infi Inf - Infi Inf + Infi -Inf + Infi Inf - Infi -Inf - Infi -Inf + Infi Inf + Infi -Inf + Infi -Inf - Infi Inf - Infi -Inf + Infi Inf + Infi Inf - Infi Inf - Infi Inf + Infi -Inf + Infi Inf - Infi Inf + Infi -Inf - Infi -Inf + Infi Inf + Infi Inf + Infi -Inf + Infi -Inf - Infi Inf + Infi Inf - Infi -Inf - Infi -Inf + Infi -Inf - Infi Inf - Infi Inf + Infi -Inf - Infi -Inf + Infi Inf + Infi Inf + Infi -Inf + Infi -Inf - Infi Inf + Infi -Inf + Infi Inf - Infi -Inf - Infi -Inf + Infi -Inf + Infi -Inf - Infi Inf - Infi -Inf + Infi Inf + Infi Inf - Infi -Inf - Infi Inf - Infi Inf + Infi -Inf + Infi Inf - Infi -Inf - Infi -Inf + Infi -Inf + Infi -Inf - Infi Inf - Infi -Inf + Infi Inf - Infi -Inf + Infi Inf + Infi Inf - Infi Inf - Infi Inf + Infi -Inf + Infi Inf - Infi -Inf - Infi -Inf + Infi Inf + Infi -Inf + Infi -Inf - Infi Inf - Infi -Inf + Infi Inf + Infi Inf - Infi Inf - Infi Inf + Infi -Inf + Infi Inf - Infi -Inf - Infi Inf + Infi Inf - Infi -Inf - Infi -Inf - Infi Inf - Infi Inf + Infi -Inf - Infi -Inf + Infi Inf + Infi Inf - Infi Inf + Infi -Inf + Infi -Inf - Infi Inf + Infi Inf - Infi -Inf - Infi -Inf - Infi Inf - Infi Inf + Infi -Inf - Infi -Inf + Infi Inf - Infi -Inf - Infi -Inf + Infi -Inf + Infi -Inf - Infi Inf - Infi -Inf + Infi Inf + Infi Inf - Infi -Inf - Infi Inf - Infi Inf + Infi -Inf + Infi Inf - Infi -Inf - Infi -Inf + Infi -Inf + Infi -Inf - Infi Inf - Infi -Inf + Infi Inf + Infi -Inf - Infi -Inf + Infi Inf + Infi Inf + Infi -Inf + Infi -Inf - Infi Inf + Infi Inf - Infi -Inf - Infi -1.8047 - 1.8032i -Inf - Infi Inf - Infi Inf + Infi -Inf - Infi -Inf + Infi Inf + Infi Inf + Infi -Inf + Infi -Inf - Infi Inf + Infi -Inf + Infi Inf - Infi -Inf - Infi -Inf + Infi -Inf + Infi -Inf - Infi Inf - Infi -Inf + Infi Inf + Infi Inf - Infi -Inf - Infi Inf - Infi Inf + Infi -Inf + Infi Inf - Infi -Inf - Infi -Inf + Infi -Inf + Infi -Inf - Infi Inf - Infi -Inf + Infi -Inf - Infi Inf + Infi Inf - Infi -Inf - Infi -Inf - Infi Inf - Infi Inf + Infi -Inf - Infi -Inf + Infi Inf + Infi Inf - Infi Inf + Infi -Inf + Infi -Inf - Infi Inf + Infi Inf - Infi -Inf - Infi -Inf - Infi Inf - Infi Inf + Infi -Inf - Infi Inf - Infi -Inf + Infi Inf + Infi Inf - Infi Inf - Infi Inf + Infi -Inf + Infi Inf - Infi -Inf - Infi -Inf + Infi Inf + Infi -Inf + Infi -Inf - Infi Inf - Infi -Inf + Infi Inf + Infi Inf - Infi Inf - Infi Inf + Infi -Inf + Infi Inf - Infi -Inf + Infi Inf - Infi -Inf - Infi -Inf + Infi -Inf + Infi -Inf - Infi Inf - Infi -Inf + Infi Inf + Infi Inf - Infi -Inf - Infi Inf - Infi Inf + Infi -Inf + Infi Inf - Infi -Inf - Infi -Inf + Infi -Inf + Infi -Inf - Infi Inf - Infi -Inf + Infi Inf + Infi -Inf - Infi -Inf + Infi Inf + Infi Inf + Infi -Inf + Infi -Inf - Infi Inf + Infi Inf - Infi -Inf - Infi -Inf + Infi -Inf - Infi Inf - Infi Inf + Infi -Inf - Infi -Inf + Infi Inf + Infi Inf + Infi -Inf + Infi -Inf - Infi Inf + Infi Inf - Infi -Inf + Infi Inf + Infi Inf - Infi Inf - Infi Inf + Infi -Inf + Infi Inf - Infi -Inf - Infi -Inf + Infi Inf + Infi -Inf + Infi -Inf - Infi Inf - Infi -Inf + Infi Inf + Infi Inf - Infi Inf - Infi Inf + Infi -Inf + Infi Inf - Infi Inf - Infi -Inf + Infi Inf + Infi Inf - Infi Inf - Infi Inf + Infi -Inf + Infi Inf - Infi -Inf - Infi -Inf + Infi Inf + Infi -Inf + Infi -Inf - Infi Inf - Infi -Inf + Infi Inf + Infi Inf - Infi Inf - Infi Inf + Infi -Inf + Infi Inf - Infi Inf + Infi -Inf - Infi -Inf + Infi Inf + Infi Inf + Infi -Inf + Infi -Inf - Infi Inf + Infi Inf - Infi -Inf - Infi -Inf + Infi -Inf - Infi Inf - Infi Inf + Infi -Inf - Infi -Inf + Infi Inf + Infi Inf + Infi -Inf + Infi -Inf - Infi Inf + Infi -Inf + Infi Inf - Infi -Inf - Infi -Inf + Infi -Inf + Infi -Inf - Infi Inf - Infi -Inf + Infi Inf + Infi Inf - Infi -Inf - Infi Inf - Infi Inf + Infi -Inf + Infi Inf - Infi -Inf - Infi -Inf + Infi -Inf + Infi -Inf - Infi Inf - Infi -Inf + Infi Inf - Infi -Inf + Infi Inf + Infi Inf - Infi Inf - Infi Inf + Infi -Inf + Infi Inf - Infi -Inf - Infi -Inf + Infi Inf + Infi -Inf + Infi -Inf - Infi Inf - Infi -Inf + Infi Inf + Infi Inf - Infi Inf - Infi Inf + Infi -Inf + Infi Inf - Infi
contourf(real(I))
Warning: Contour not rendered for constant ZData

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