PolyLog

Tersedia

Polylogarithm.

Bentuk

PolyLog[n, z]

PolyLog[n, p, z]

Contoh terverifikasiPolyLog[2, 0] → 0

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Topik

Mathematical Functions - Special Functions »
Recurrence And Sum Functions - General
Scientific Models - Closed-Form Symbolic Models »
Special Functions - Zeta Functions & Polylogarithms »
Summary Of New Features In150 - Multivariate Special Functions
Summary Of New Features In150 - PolyLog Functions

Terkait

Zeta PolyGamma LerchPhi HarmonicPolyLog GeneralizedPolyLog MultiplePolyLog AlternatingHarmonicNumber HarmonicNumber MultipleHarmonicNumber BesselJ Erf HypergeometricPFQ

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