Raabe’s formula for $p$-adic gamma and zeta functions

Henri Cohen; Eduardo Friedman

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Doubling measures with different bases

Jang-Mei Wu (1998)

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Relaxed algorithms for $p$ -adic numbers

Jérémy Berthomieu, Joris van der Hoeven, Grégoire Lecerf (2011)

Journal de Théorie des Nombres de Bordeaux

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Current implementations of $p$ -adic numbers usually rely on so called zealous algorithms, which compute with truncated $p$ -adic expansions at a precision that can be specified by the user. In combination with Newton-Hensel type lifting techniques, zealous algorithms can be made very efficient from an asymptotic point of view. In the similar context of formal power series, another so called lazy technique is also frequently implemented....

p-primary parts of unit traces and the p-adic regulator

G. R. Everest (1992)

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Multiple p-adic log-gamma functions and their characterization theorem

Ken Kamano (2010)

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A constant in pluripotential theory

Zbigniew Błocki (1992)

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We compute the constant sup $(1 / d e g P) (m a x_{S} l o g | P | - \int_{S} l o g | P | d σ)$ : P a polynomial in $ℂ^{n}$ , where S denotes the euclidean unit sphere in $ℂ^{n}$ and σ its unitary surface measure.

On certain sums over ordinates of zeta-zeros

A. Ivić (2001)

Bulletin, Classe des Sciences Mathématiques et Naturelles, Sciences mathématiques

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On some mean value results involving |zeta(1/2+ it)|

A. Ivić (2003)

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On some mean value results involving $| ζ (1 / 2 + i t) |$ .

Ivić, A. (2003)

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Displaying similar documents to “Raabe’s formula for p -adic gamma and zeta functions”

Displaying similar documents to “Raabe’s formula for $p$ -adic gamma and zeta functions”