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Anonymous Function

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Jerry Walker
Jerry Walker am 24 Jun. 2011
Kommentiert: Steven Lord am 31 Jan. 2023
[EDIT: 20110623 22:10 CDT - reformat - WDR]
I am having considerable difficulty with the program below. My goal is to be able to enter or change the Current Density (J) in the integral as an anonymous function. When j = 2*cos(theta)/r^3, the result should be about 31.4. Are there any other methods that would allow me to enter J inot the integral?
When I run I get the following error message:
??? Undefined function or method 'mtimes' for input arguments of type 'function_handle'.
When I swap the "%" on the operator inside the loops I get a 31.4, a good result.
clc
clear
close
r = 0.2;
dt = .1;
dp = .1;
jinput = input('Enter an expression for the Current Density (J)... > ','s')
jfactor = eval(['@(r,theta,phi)' jinput]);
% set initial total sum to zero
sum1 = 0;
% outer integral loop
for theta = 0:dt:pi/2
% inner integral loop
for phi = 0:dp:2*pi
% add the partial sums to the total sum
sum1 = sum1 + jfactor*r^2*sin(theta)*dt*dp;
%sum1 = sum1 + 2*cos(theta)/r^3*r^2*sin(theta)*dt*dp;
end
end
% display the output
fprintf('>The total current through the defined spherical shell is %g A.\n', sum1)
  1 Kommentar
Steven Lord
Steven Lord am 31 Jan. 2023
%{
jfactor = eval(['@(r,theta,phi)' jinput]);
%}
Don't use eval. Use str2func. [I've commented out the code above so the code below can run.] Since the input function isn't supported when running code in MATLAB Answers I've hard-coded the body of the function below.
jinput = 'r+theta.^phi';
jfactor = str2func(['@(r, theta, phi) ', jinput])
jfactor = function_handle with value:
@(r,theta,phi)r+theta.^phi
% check
jfactor(1, 2, 3) % 1+2^3 = 9
ans = 9

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Akzeptierte Antwort

Walter Roberson
Walter Roberson am 24 Jun. 2011
jfactor becomes a function, and that function needs to be passed arguments.
sum1 = sum1 + jfactor(r,theta,phi)*r^2*sin(theta)*dt*dp;

Weitere Antworten (2)

Jerry Walker
Jerry Walker am 24 Jun. 2011
Thanks, I made the change and the program works as expected.

Siphumelele Vatsha
Siphumelele Vatsha am 31 Jan. 2023
sum1 = sum1 + jfactor(r,theta,phi)*r^2*sin(theta)*dt*dp;

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