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On associe à certaines suites $g$ de nombres complexes une mesure borélienne positive $μ_{g}$ sur le tore dont la transformée de Fourier-Walsh est une suite de moyennes liées à $g$ . La nature de $μ_{g}$ (discrète, continue) est discutée dans quelques cas : suites presque-périodiques et certaines suites arithmétiques.

Metabelian local class field theory.

Ehud de Shalit, Helmut Koch (1996)

Journal für die reine und angewandte Mathematik

Meta-Fibonacci sequences, binary trees and extremal compact codes.

Jackson, Brad, Ruskey, Frank (2006)

The Electronic Journal of Combinatorics [electronic only]

Metaplectic correspondence

Yuval Z. Flicker, David A. Kazhdan (1986)

Publications Mathématiques de l'IHÉS

Metaplectic covers of $G L_{n}$ and the Gauss-Schering lemma

Richard Hill (2001)

Journal de théorie des nombres de Bordeaux

The Gauss-Schering Lemma is a classical formula for the Legendre symbol commonly used in elementary proofs of the quadratic reciprocity law. In this paper we show how the Gauss Schering Lemma may be generalized to give a formula for a $2$ -cocycle corresponding to a higher metaplectic extension of GL $_{n} / k$ for any global field $k$ . In the case that $k$ has positive characteristic, our formula gives a complete construction of the metaplectic group and consequently an independent proof of the power reciprocity...

Metaplectic forms

David A. Kazhdan, S. J. Patterson (1984)

Publications Mathématiques de l'IHÉS

Metaplectic forms and Gauss sums I

S. J. Patterson (1987)

Compositio Mathematica

Metaplektische Erweiterungen von Quaternionenschiefkörpern.

Joachim Klose (1986)

Mathematische Zeitschrift

Method of infinite ascent applied on $- (2^{p} \cdot A^{6}) + B^{3} = C^{2}$

Susil Kumar Jena (2013)

Communications in Mathematics

In this paper, the author shows a technique of generating an infinite number of coprime integral solutions for $(A, B, C)$ of the Diophantine equation $- (2^{p} \cdot A^{6}) + B^{3} = C^{2}$ for any positive integral values of $p$ when $p \equiv 1$ (mod 6) or $p \equiv 2$ (mod 6). For doing this, we will be using a published result of this author in The Mathematics Student, a periodical of the Indian Mathematical Society.

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Mesures d'irrationalité de log 2.

Mesures et éléments analytiques $p$ -adiques

Mesures $p$ -adiques

Mesures $p$ -adiques à densité

Mesures $p$ -adiques à densité $2$

Mesures p-adiques et éléments analytiques.