Closed ideals in certain Beurling algebras, and synthesis of hyperdistributions

Jean Esterlé

doi:10.4064/sm-120-2-113-153

ScienceGate Book Chapters

JOURNAL ARTICLE

Closed ideals in certain Beurling algebras, and synthesis of hyperdistributions

Jean Esterlé

Year: 1996 Journal: Studia Mathematica Vol: 120 (2)Pages: 113-153 Publisher: Polish Academy of Sciences

DOI: 10.4064/sm-120-2-113-153

Get Full-Text PDF Get Analytical Report

Abstract

We consider the ideal structure of two topological Beurling algebras which arise naturally in the study of closed ideals of $A^{+}$. Even in the case of closed ideals I such that $h(I) = E_{1/p}$, the perfect symmetric set of constant ratio 1/p, some ques

Keywords:

Mathematics Ideal (ethics) Pure mathematics Set (abstract data type) Maximal ideal Closed set Constant (computer programming) Algebra over a field Computer science

Metrics

Cited By

3.08

FWCI (Field Weighted Citation Impact)

Refs

0.88

Citation Normalized Percentile

Is in top 1%

Is in top 10%

Topics

Rings, Modules, and Algebras

Physical Sciences → Mathematics → Algebra and Number Theory

Advanced Topics in Algebra

Physical Sciences → Mathematics → Algebra and Number Theory

Algebraic and Geometric Analysis

Physical Sciences → Mathematics → Applied Mathematics

Closed ideals in certain Beurling algebras, and synthesis of hyperdistributions

Abstract

Metrics

Topics

Related Documents

Primary ideals in beurling algebras

Closed ideals in certain algebras of entire functions

Ditkin’s condition for certain Beurling algebras

Closed one-sided ideals in certain $B^{\ast}$-algebras

Banach algebras satisfying certain chain conditions on closed ideals