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skbmoore
  • Member for 5 years, 2 months
  • Last seen more than 1 year ago
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All Questions Answers
Score Newest
answer
10
Small ideas that became big
Aug 25, 2020
answer
9
Approximating power series coefficients --- Why does a clearly illegitimate method (sometimes) work so well?
Jun 30, 2020
answer
6
Reference for proof of an integral from the "Tables of Integral Transforms" involving a Gaussian and a Laguerre polynomial
Jun 2, 2021
answer
5
Integral involving associated Laguerre polynomial and Bessel function
Feb 13, 2020
answer
5
Convolution of an Airy function with a Gaussian
May 18, 2021
answer
5
A Leibniz-like formula for $(f(x) \frac{d}{dx})^n f(x)$?
Feb 8, 2022
question
4
Asymptotics for sum involving Euler numbers
Oct 30, 2018
answer
4
Showing an alternating integer series is never $0$
Mar 13, 2018
answer
4
partial alternating sum involving binomial coefficients
Oct 15, 2018
answer
4
Asymptotics of sum involving Stirling numbers
Jun 1, 2020
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11
Prove that $\int _{-\infty }^{+\infty }{\frac {\mathrm {d} z}{(\phi ^{n}z)^{2}+(F_{2n+1}-\phi F_{2n})(e^{\gamma }z^{2}+\zeta (3)z-\pi )^2}}=1$
10
Summing $\sum_{k=1}^n \binom{2n-2k}{n-k}\frac{H_{2k} - 2H_{k}}{2n-2k-1} \binom{2k}{k}$
10
Extracting an asymptotic from a sequence defined by a recurrence relation
9
General form for $\sum_{n=1}^{\infty} (-1)^n \left(m n \, \text{arccoth} \, (m n) - 1\right)$
8
Alternate proof for weighted alternating shifted central binomial sum relation

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