- #1
yungman
- 5,718
- 240
For finding series expansion solution of problems like
f(x) = h(x) for 0<x<1
f(x) = 0 for 1<x<2
0<x<2
Where the Fourier series expansion only integrate from x=0 to x=1 only and totally ignor the portion of x=1 to x=2.
This is also true for Fourier bessel series expansion also.
I never see the prove, this only show up in the work problems. Can anyone show me the prove of this.
f(x) = h(x) for 0<x<1
f(x) = 0 for 1<x<2
0<x<2
Where the Fourier series expansion only integrate from x=0 to x=1 only and totally ignor the portion of x=1 to x=2.
This is also true for Fourier bessel series expansion also.
I never see the prove, this only show up in the work problems. Can anyone show me the prove of this.
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