Integrable functions for the Bernoulli measures of rank $1$

Hamadoun Maïga

Displaying similar documents to “Integrable functions for the Bernoulli measures of rank $1$ ”

Towards a theory of some unbounded linear operators on $p$ -adic Hilbert spaces and applications

Toka Diagana (2005)

Annales mathématiques Blaise Pascal

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We are concerned with some unbounded linear operators on the so-called $p$ -adic Hilbert space $𝔼_{ω}$ . Both the Closedness and the self-adjointness of those unbounded linear operators are investigated. As applications, we shall consider the diagonal operator on $𝔼_{ω}$ , and the solvability of the equation $A u = v$ where $A$ is a linear operator on $𝔼_{ω}$ .

The Heisenberg uncertainty relation in harmonic analysis on $p$ -adic numbers field

Cui Minggen, Zhang Yanying (2005)

Annales mathématiques Blaise Pascal

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In this paper, two important geometric concepts–grapical center and width, are introduced in $p$ -adic numbers field. Based on the concept of width, we give the Heisenberg uncertainty relation on harmonic analysis in $p$ -adic numbers field, that is the relationship between the width of a complex-valued function and the width of its Fourier transform on $p$ -adic numbers field.

A note on some expansions of p-adic functions

Grzegorz Szkibiel (1992)

Acta Arithmetica

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Introduction. Recently J. Rutkowski (see [3]) has defined the p-adic analogue of the Walsh system, which we shall denote by ${(ϕ ₘ)}_{m \in ℕ ₀}$ . The system ${(ϕ ₘ)}_{m \in ℕ ₀}$ is defined in the space C(ℤₚ,ℂₚ) of ℂₚ-valued continuous functions on ℤₚ. J. Rutkowski has also considered some questions concerning expansions of functions from C(ℤₚ,ℂₚ) with respect to ${(ϕ ₘ)}_{m \in ℕ ₀}$ . This paper is a remark to Rutkowski’s paper. We define another system ${(h ₙ)}_{n \in ℕ ₀}$ in C(ℤₚ,ℂₚ), investigate its properties and compare it to the system defined by Rutkowski....

P-adic Spaces of Continuous Functions II

Athanasios Katsaras (2008)

Annales mathématiques Blaise Pascal

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Necessary and sufficient conditions are given so that the space $C (X, E)$ of all continuous functions from a zero-dimensional topological space $X$ to a non-Archimedean locally convex space $E$ , equipped with the topology of uniform convergence on the compact subsets of $X$ , to be polarly absolutely quasi-barrelled, polarly $ℵ_{o}$ -barrelled, polarly $ℓ^{\infty}$ -barrelled or polarly $c_{o}$ -barrelled. Also, tensor products of spaces of continuous functions as well as tensor products of certain $E^{'}$ -valued measures are investigated. ...

Completely faithful Selmer groups over Kummer extensions.

Hachimori, Yoshitaka, Venjakob, Otmar (2003)

Documenta Mathematica

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Links between cyclotomic and ${GL}_{2}$ Iwasawa theory.

Coates, John, Schneider, Peter, Sujatha, Ramdorai (2003)

Documenta Mathematica

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Notes on structure of complete discrete valuation rings.

Grysztar, Tomasz (2008)

Zeszyty Naukowe Uniwersytetu Jagiellońskiego. Universitatis Iagellonicae Acta Mathematica

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Displaying similar documents to “Integrable functions for the Bernoulli measures of rank 1 ”

Towards a theory of some unbounded linear operators on p -adic Hilbert spaces and applications

The Heisenberg uncertainty relation in harmonic analysis on p -adic numbers field

A note on some expansions of p-adic functions

P-adic Spaces of Continuous Functions II

Completely faithful Selmer groups over Kummer extensions.

Links between cyclotomic and GL 2 Iwasawa theory.

Notes on structure of complete discrete valuation rings.

Displaying similar documents to “Integrable functions for the Bernoulli measures of rank $1$ ”

Towards a theory of some unbounded linear operators on $p$ -adic Hilbert spaces and applications

The Heisenberg uncertainty relation in harmonic analysis on $p$ -adic numbers field

Links between cyclotomic and ${GL}_{2}$ Iwasawa theory.