The most concise's explanation of Bessel functions on TH-cam! amazing work Shawna! also, in the partial sums section I would love to see the superposition of successive terms as they are rendered for s_0 .. s_4
It's essentially "(n+1)! = (n+1)n!" But since it's all squared, both (n+1) and n! become squared, since (ab)^2 = a^2*b^2 ((n+1)!)^2 = ((n+1) * n!)^2 = (n+1)^2 * n!^2
Just knowing what they're used for help me understand them a lot. I don't quite understand how you got your s values, but I'll keep looking for other videos :)
Dr. Haider slayed this one fr. No crumbs.
The most concise's explanation of Bessel functions on TH-cam! amazing work Shawna! also, in the partial sums section I would love to see the superposition of successive terms as they are rendered for s_0 .. s_4
at 2:49 what property of the factorials is she applying???
It's essentially "(n+1)! = (n+1)n!"
But since it's all squared, both (n+1) and n! become squared, since (ab)^2 = a^2*b^2
((n+1)!)^2 = ((n+1) * n!)^2 = (n+1)^2 * n!^2
Are vessel functions similar to sinusoids? What would be the Fourier coefficients of the bessel function
Just knowing what they're used for help me understand them a lot. I don't quite understand how you got your s values, but I'll keep looking for other videos :)
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You are impressive!
Very good
Very interesting!!
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Good.
I used this Bessel function for induction heating & skin effect in circular conductor. And the caculated one came very close to the actual results.
good
😊 🎉
Good, yeah, I liked it...
gooed
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