Formula:5861

Digital Library of Mathematical Functions ID 15.12.E4

${\displaystyle{\displaystyle\left(\frac{e^{t}-1}{t}\right)^{b-1}e^{t(1-c)}\left(1-z+ze^{-t}\right)^{-a}=\sum_{s=0}^{\infty}q_{s}(z)t^{s}.}}$

Symbols List

• ${\displaystyle{\displaystyle\mathrm{e}}}$: base of natural logarithm
• ${\displaystyle{\displaystyle s}}$: nonnegative integer
• ${\displaystyle{\displaystyle z}}$: complex variable
• ${\displaystyle{\displaystyle a}}$: real or complex parameter
• ${\displaystyle{\displaystyle b}}$: real or complex parameter
• ${\displaystyle{\displaystyle c}}$: real or complex parameter
• ${\displaystyle{\displaystyle q_{s}(z)}}$: coefficients
 

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