LerchPhi

Available, differs from the .wl reference

Lerch transcendent special function.

Forms

LerchPhi[z, s, a]

Verified examplesLerchPhi[z, s, a] → LerchPhi[z, s, a]Options

DoublyInfinite — default False
IncludeSingularTerm — default False

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Topics

Analytic Number Theory - Zeta Functions »
Number Theoretic Functions - Analytic Number Theory »
Recurrence And Sum Functions - General
Special Functions - Zeta Functions & Polylogarithms »
Zeta Functions And Polylogarithms - General

Related

Zeta PolyLog HurwitzLerchPhi DirichletEta DirichletBeta AlternatingHarmonicNumber RiemannSiegelZ ZetaZero HurwitzZeta PrimeZetaP AlternatingFactorial BellB

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