Description

Book Synopsis
The theory of hypergroups is a rapidly developing area of mathematics due to its diverse applications in different areas like probability, harmonic analysis, etc. This book exhibits the use of functional equations and spectral synthesis in the theory of hypergroups. It also presents the fruitful consequences of this delicate “marriage” where the methods of spectral analysis and synthesis can provide an efficient tool in characterization problems of function classes on hypergroups.This book is written for the interested reader who has open eyes for both functional equations and hypergroups, and who dares to enter a new world of ideas, a new world of methods — and, sometimes, a new world of unexpected difficulties.

Table of Contents
Introduction; Polynomial Hypergroups in One Variable; Polynomial Hypergroups in Several Variables; Sturm-Liouville Hypergroups; Two-Point Support Hypergroups; Spectral Analysis and Synthesis on Polynomial Hypergroups; Spectral Analysis and Synthesis on Sturm-Liouville Hypergroups; Moment Problems on Hypergroups; Special Functional Equations on Hypergroups; Difference Equations on Polynomial Hypergroups; Stability Problems on Hypergroups.

Functional Equations On Hypergroups

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A Hardback by Laszlo Szekelyhidi

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    View other formats and editions of Functional Equations On Hypergroups by Laszlo Szekelyhidi

    Publisher: World Scientific Publishing Co Pte Ltd
    Publication Date: 28/11/2012
    ISBN13: 9789814407007, 978-9814407007
    ISBN10: 9814407003

    Description

    Book Synopsis
    The theory of hypergroups is a rapidly developing area of mathematics due to its diverse applications in different areas like probability, harmonic analysis, etc. This book exhibits the use of functional equations and spectral synthesis in the theory of hypergroups. It also presents the fruitful consequences of this delicate “marriage” where the methods of spectral analysis and synthesis can provide an efficient tool in characterization problems of function classes on hypergroups.This book is written for the interested reader who has open eyes for both functional equations and hypergroups, and who dares to enter a new world of ideas, a new world of methods — and, sometimes, a new world of unexpected difficulties.

    Table of Contents
    Introduction; Polynomial Hypergroups in One Variable; Polynomial Hypergroups in Several Variables; Sturm-Liouville Hypergroups; Two-Point Support Hypergroups; Spectral Analysis and Synthesis on Polynomial Hypergroups; Spectral Analysis and Synthesis on Sturm-Liouville Hypergroups; Moment Problems on Hypergroups; Special Functional Equations on Hypergroups; Difference Equations on Polynomial Hypergroups; Stability Problems on Hypergroups.

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