Polylogarithms in the field of omega (a root of a given cubic): Functional equations and ladders

Author:

Abouzahra M,Lewin L,Hongnian Xiao

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,Discrete Mathematics and Combinatorics,General Mathematics

Reference11 articles.

1. Kummfr, E E,Uber die Transzendenten welche aus wiederholten Integrationen rationaler Funktionen entstehen J Reine Angew Math21 (1840), 74–90 193–225, 328–371

2. Wechsung, G,Lineare Funktionalgleichungen von Polylogarithmen Wiss Z Friedrich-Schiller-Univ Jenna5 (1965), 401–408

3. Wechsung, G Uber die Unmoglichkeit der Vorkommens von Funktionalgleichungen gewisser Struktur fur Polylogarithmen Aequationes Math (1970), 54–62

4. Lewin, L,The dilogarithm in algebraic fields J Austral Math Soc33 (1982), 302–330

5. Lewin, L,The inner structure of the dilogarithm in algebraic number fields J Number Theory19 (1984), 345–373

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1. Bibliography;Zeta and q-Zeta Functions and Associated Series and Integrals;2012

2. Polylogarithms, Dedekind Zeta Functions, and the Algebraic K-Theory of Fields;Arithmetic Algebraic Geometry;1991

3. Supernumary Polylogarithmic Ladders and Related Functional Equations;ICM-90 Satellite Conference Proceedings;1991

4. Supernumary polylogarithmic ladders and related functional equations;Aequationes Mathematicae;1990-04

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