How to solve error using integral (line 83) first input argument must be a function handle?

It is necessary to calculate the function "z" and its values, to build a 3D graph depending on "x" and "y".
I enter commands:
xi=0.062
m=64
[x,y,ksi]=meshgrid(-1:0.1:1,2:0.2:10,-1:0.1:1)
y1=((sign((x./y)+ksi).*((1+xi)./2)+((1-xi)./2)).*((x./y)+ksi ))^m
z=(integral(y1,0,1)).^(1./m)
After the last command it gives an error:
error using integral (line 83)
first input argument must be a function handle
Tell me, what's the problem?

3 comentarios

What is the integration variable in y1 (thus the variable with respect to which you want to integrate from 0 to 1) ?
I'm sorry, the comment did not go, I did not notice.
The integration variable in y1 is ksi.
Anton K.
Anton K. el 26 de En. de 2023
Editada: Anton K. el 26 de En. de 2023
ksi = t/T
In its original form it looks like this:
T=1
t=0:1

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 Respuesta aceptada

T = 1;
m = 64;
x = 1:0.1:2;
y = 2:0.2:10;
[X,Y] = meshgrid(x,y);
g = @(u)sin(2*pi*u);
phi = @(t,x,y) ((sign(x/y+g(t/T)).*(1+t/T)/2+(1-t/T)/2).*(x/y+g(t/T))).^m;
sol = (arrayfun(@(x,y)1/T*integral(@(t)phi(t,x,y),0,1),X,Y)).^(1/m)
sol = 41×11
1.4358 1.4841 1.5323 1.5806 1.6289 1.6772 1.7255 1.7738 1.8221 1.8704 1.9188 1.3920 1.4358 1.4797 1.5235 1.5674 1.6113 1.6552 1.6991 1.7430 1.7869 1.8309 1.3554 1.3956 1.4358 1.4760 1.5162 1.5565 1.5967 1.6369 1.6772 1.7174 1.7577 1.3245 1.3616 1.3987 1.4358 1.4729 1.5100 1.5472 1.5843 1.6214 1.6586 1.6957 1.2981 1.3325 1.3669 1.4014 1.4358 1.4703 1.5047 1.5392 1.5737 1.6082 1.6427 1.2751 1.3072 1.3394 1.3715 1.4037 1.4358 1.4680 1.5001 1.5323 1.5645 1.5967 1.2550 1.2851 1.3153 1.3454 1.3755 1.4057 1.4358 1.4660 1.4961 1.5263 1.5565 1.2373 1.2657 1.2940 1.3224 1.3507 1.3791 1.4074 1.4358 1.4642 1.4926 1.5210 1.2216 1.2483 1.2751 1.3019 1.3287 1.3554 1.3822 1.4090 1.4358 1.4626 1.4894 1.2075 1.2328 1.2582 1.2836 1.3089 1.3343 1.3597 1.3851 1.4104 1.4358 1.4612

3 comentarios

I'm very grateful to you! This allowed me to move forward. So far the result is a bit different than I expected. Also, I did not quite understand the turns in the arrayfun function. I will look into this feature soon.
Can you please tell me why in the function arrayfun 1/T?
I'm a little bit confused about your t/T with respect to which you integrate.
According to your notation, my guess is that the integral should be
m = 64;
x = 1:0.1:2;
y = 2:0.2:10;
[X,Y] = meshgrid(x,y);
g = @(u)sin(2*pi*u);
phi = @(ksi,x,y) ((sign(x/y+g(ksi)).*(1+ksi)/2+(1-ksi)/2).*(x/y+g(ksi))).^m;
sol = (arrayfun(@(x,y)integral(@(ksi)phi(ksi,x,y),0,1),X,Y)).^(1/m)
sol = 41×11
1.4358 1.4841 1.5323 1.5806 1.6289 1.6772 1.7255 1.7738 1.8221 1.8704 1.9188 1.3920 1.4358 1.4797 1.5235 1.5674 1.6113 1.6552 1.6991 1.7430 1.7869 1.8309 1.3554 1.3956 1.4358 1.4760 1.5162 1.5565 1.5967 1.6369 1.6772 1.7174 1.7577 1.3245 1.3616 1.3987 1.4358 1.4729 1.5100 1.5472 1.5843 1.6214 1.6586 1.6957 1.2981 1.3325 1.3669 1.4014 1.4358 1.4703 1.5047 1.5392 1.5737 1.6082 1.6427 1.2751 1.3072 1.3394 1.3715 1.4037 1.4358 1.4680 1.5001 1.5323 1.5645 1.5967 1.2550 1.2851 1.3153 1.3454 1.3755 1.4057 1.4358 1.4660 1.4961 1.5263 1.5565 1.2373 1.2657 1.2940 1.3224 1.3507 1.3791 1.4074 1.4358 1.4642 1.4926 1.5210 1.2216 1.2483 1.2751 1.3019 1.3287 1.3554 1.3822 1.4090 1.4358 1.4626 1.4894 1.2075 1.2328 1.2582 1.2836 1.3089 1.3343 1.3597 1.3851 1.4104 1.4358 1.4612
which is a little different from which I posted first (at least for T not equal to 1).

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Preguntada:

el 20 de En. de 2023

Editada:

el 28 de Feb. de 2023

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