EuDML | Browse

Items

All a b c d e f g h i j k l m n o p q r s t u v w x y z Other

Previous Page 5 Next

Displaying 81 – 100 of 212

The Multipliers for Functions with Fourier Transforms in Lp.

R. Larsen (1971)

Mathematica Scandinavica

The multipliers of a space of almost convergent continuous functions

F. Balibrea (1988)

Colloquium Mathematicae

The non-semi-simple term in the trace formula for rank one lattices.

Werner Hoffmann (1987)

Journal für die reine und angewandte Mathematik

The norm of the Fourier transform on finite abelian groups

John Gilbert, Ziemowit Rzeszotnik (2010)

Annales de l’institut Fourier

For $1 \leq p, q \leq \infty$ we calculate the norm of the Fourier transform from the $L^{p}$ space on a finite abelian group to the $L^{q}$ space on the dual group.

The norm spectrum in certain classes of commutative Banach algebras

H. S. Mustafayev (2011)

Colloquium Mathematicae

Let A be a commutative Banach algebra and let $Σ_{A}$ be its structure space. The norm spectrum σ(f) of the functional f ∈ A* is defined by $σ (f) = \bar{f \cdot a : a \in A} \cap Σ_{A}$ , where f·a is the functional on A defined by ⟨f·a,b⟩ = ⟨f,ab⟩, b ∈ A. We investigate basic properties of the norm spectrum in certain classes of commutative Banach algebras and present some applications.

The Norm-Strict Bidual of a Banach Algebra and the Dual of Cu(G).

Viktor Losert, Michael Grosser (1983)

Manuscripta mathematica

The number of extensions of an invariant mean

Joseph Max Rosenblatt (1976)

Compositio Mathematica

The order structure of the space of measures with continuous translation

Gérard L. G. Sleijpen (1982)

Annales de l'institut Fourier

Let $G$ be a locally compact group, and let $∥ ∥_{\infty}^{B}$ be a function norm on $L^{1} (G)_{loc}$ such that the space $L^{\infty} (G, B)$ of all locally integrable functions with finite $∥ ∥_{\infty}^{B}$ -norm is an invariant solid Banach function space. Consider the space $L_{RUC} (G, B)$ of all functions in $L^{\infty} (G, B)$ of which the right translation is a continuous map from $G$ into $L^{\infty} (G, B)$ . Characterizations of the case where $L_{RUC} (G, B)$ is a Riesz ideal of $L^{\infty} (G, B)$ are given in terms of the order-continuity of $∥ ∥_{\infty}^{B}$ on certain subspaces of $L^{\infty} (G)$ . Throughout the paper, the discussion is carried out in the context...

We prove that in order to describe the Poisson boundary of rational affinities, it is necessary and sufficient to consider the action on real and all $p$ -adic fileds.

Currently displaying 81 – 100 of 212

Previous Page 5 Next

Displaying 81 – 100 of 212

The Multipliers for Functions with Fourier Transforms in Lp.

The multipliers of a space of almost convergent continuous functions

The non-semi-simple term in the trace formula for rank one lattices.

The norm of the Fourier transform on finite abelian groups

The norm spectrum in certain classes of commutative Banach algebras

The Norm-Strict Bidual of a Banach Algebra and the Dual of Cu(G).

The number of extensions of an invariant mean

The order structure of the space of measures with continuous translation

The Pick problem and the Cole-Lewis-Wermer theorem.

The Pick problem in $H^{\infty}$ and $A (𝕋)$ and the Cole-Lewis-Wermer problem.

The plancherel formula for group extensions

The plancherel formula for group extensions II

The Plancherel formula for the pseudo-riemannian space $SL (n, ℝ) / GL (n - 1, ℝ)$

The Plancherel Measure in Nilpotent Lie Groups as a Limit of Point Measures.

The Plancherel theorem for general semisimple groups

The Poisson boundary of random rational affinities

The Poisson equation in homogeneous Sobolev spaces.

The Poisson Kernel for Heisenberg Polynomials on the Disk.

The Poisson summation formula.

The Poisson Transform for Split Reductive Symmetric Spaces.

Currently displaying 81 – 100 of 212