Formula:9563

Digital Library of Mathematical Functions ID 30.8.E5

${\displaystyle{\displaystyle\sum_{k=-R}^{\infty}a_{n,k}^{m}(\gamma^{2})a_{n,k}^{-m}(\gamma^{2})\frac{1}{2n+4k+1}=\frac{1}{2n+1},}}$

Symbols List

• ${\displaystyle{\displaystyle m}}$: nonnegative integer
• ${\displaystyle{\displaystyle n\geq m}}$: integer degree
• ${\displaystyle{\displaystyle\gamma^{2}}}$: real parameter
• ${\displaystyle{\displaystyle R=\left\lfloor(n-m)/2\right\rfloor}}$: limit
• ${\displaystyle{\displaystyle a^{m}_{n,k}(\gamma^{2})}}$: coefficients (locally)
 

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