The measure-theoretical approach to $p$-adic probability theory

Andrei Khrennikov; Shinichi Yamada; Arnoud van Rooij

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p-adic polylogarithms and irrationality

Pierre Bel (2009)

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On the Ward Theorem for $𝒫$ -adic-path bases associated with a bounded sequence

F. Tulone (2004)

Mathematica Bohemica

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In this paper we prove that each differentiation basis associated with a $𝒫$ -adic path system defined by a bounded sequence satisfies the Ward Theorem.

On generalized $p$ -adic integration

Arnt Volkenborn (1974)

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The derivative of p-adic L-functions

Lawrence Washington (1981)

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Transcendental values of the p-adic digamma function

M. Ram Murty, N. Saradha (2008)

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Classification of p-adic 6-dimensional filiform Leibniz algebras by solutions of x q = a

Manuel Ladra, Bakhrom Omirov, Utkir Rozikov (2013)

Open Mathematics

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We study the p-adic equation x q = a over the field of p-adic numbers. We construct an algorithm which gives a solvability criteria in the case of q = p m and present a computer program to compute the criteria for any fixed value of m ≤ p − 1. Moreover, using this solvability criteria for q = 2; 3; 4; 5; 6, we classify p-adic 6-dimensional filiform Leibniz algebras.

On $m$ -adic spaces

Gerlits, J.

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p-Adic regulators on curves and special values of p-adic L-functions.

Ehud de Shalit, Robert Coleman (1988)

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Simultaneous diagonal equations over 𝔭-adic fields

D. Brink, H. Godinho, P. H. A. Rodrigues (2008)

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Displaying similar documents to “The measure-theoretical approach to p -adic probability theory”

Displaying similar documents to “The measure-theoretical approach to $p$ -adic probability theory”