Multiple integrals with 2 definite integral and 2 symbolic result, how can I get it?
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Jacky Wang
am 26 Apr. 2023
Kommentiert: Jacky Wang
am 26 Apr. 2023
I want to do a multiple integrals with 4 variable (a, b, x, y), but just a and b need to do definite integral with numeric, x and y still the symbolic result, how can I get it?
This is my code that I fixed it many times, so it might be illogical.
syms a b x y;
fun1= @(a,b,x,y) ...
exp(-1i.*2.*pi.*(a.*(x-x0)+b.*(y-y0))); % while x0, y0 is known numbers.
f1=int(fun1,-2,2,a);
f1=int(f1,-2,2,b);
I also tried integral2 function.
f1=integral2(fun1,-2,2,-2,2);
I'm wondering that should I use int? integral2? or other function to match my propose.
This is the result I want:
f1=(...x)+(...y)
And if syms and function handle have same function will blow up "Input function must return 'double' or 'single' values. Found 'sym'." ?
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Dyuman Joshi
am 26 Apr. 2023
Bearbeitet: Dyuman Joshi
am 26 Apr. 2023
The sytanx you used was incorrect, the correct syntax is - int(Integrand, Integration Variable, Limits of Integration)
syms a b x y x0 y0
fun1= @(a,b,x,y) exp(-1i.*2.*pi.*(a.*(x-x0)+b.*(y-y0))); % while x0, y0 are* known numbers.
f1=int(fun1,a,-2,2);
f1=int(f1,b,-2,2)
%Then integrate w.r.t to x and y
f1=int(f1,x)
f1=int(f1,y)
ei in the above expressions is ei - One-argument exponential integral function)
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