- #1
loupblanc
- 4
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There isn't an applied mathematics thread so i'll post this here.
I'm an undergraduate and I have a presentation for my numerical methods/matlab class . I'm looking for examples of
1)Integrals which are easier/faster to integrate numerically than do evaluate using their antiderivatives. (power series etc)
2)Integrals whose antiderivatives are not elementary functions on a bounded interval without ''smoothness'' problems on bounds, and if possible with a known integral value.
Thank you.
I'm an undergraduate and I have a presentation for my numerical methods/matlab class . I'm looking for examples of
1)Integrals which are easier/faster to integrate numerically than do evaluate using their antiderivatives. (power series etc)
2)Integrals whose antiderivatives are not elementary functions on a bounded interval without ''smoothness'' problems on bounds, and if possible with a known integral value.
Thank you.