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Convex Functions and Their Applications: A Contemporary Approach

Constantin P. Niculescu Lars-Erik Persson

Resumen/Descripción – provisto por la editorial

No disponible.

Palabras clave – provistas por la editorial

Real Functions; Functional Analysis; Convex and Discrete Geometry

Disponibilidad
Institución detectada Año de publicación Navegá Descargá Solicitá
No detectada 2006 SpringerLink

Información

Tipo de recurso:

libros

ISBN impreso

978-0-387-24300-9

ISBN electrónico

978-0-387-31077-0

Editor responsable

Springer Nature

País de edición

Reino Unido

Fecha de publicación

Información sobre derechos de publicación

© Springer-Verlag New York 2006

Cobertura temática

Tabla de contenidos

Introduction

Constantin P. Niculescu; Lars-Erik Persson

In this section we formulate the basic problems of spectral analysis and spectral synthesis on commutative hypergroups and solve these problems on some types of hypergroups (see [72]). For more about -spectral synthesis on hypergroups we refer to the the paper [78]. In [7] a Wiener Tauberian Theorem is presented for commutative locally compact hypergroups, whose dual is a hypergroup under pointwise operations. For further references on -spectral synthesis in hypergroups the reader is referred to [8], [31], [50].

Pp. 1-6

Convex Functions on Intervals

Constantin P. Niculescu; Lars-Erik Persson

In this section we formulate the basic problems of spectral analysis and spectral synthesis on commutative hypergroups and solve these problems on some types of hypergroups (see [72]). For more about -spectral synthesis on hypergroups we refer to the the paper [78]. In [7] a Wiener Tauberian Theorem is presented for commutative locally compact hypergroups, whose dual is a hypergroup under pointwise operations. For further references on -spectral synthesis in hypergroups the reader is referred to [8], [31], [50].

Pp. 7-64

Comparative Convexity on Intervals

Constantin P. Niculescu; Lars-Erik Persson

In this section we formulate the basic problems of spectral analysis and spectral synthesis on commutative hypergroups and solve these problems on some types of hypergroups (see [72]). For more about -spectral synthesis on hypergroups we refer to the the paper [78]. In [7] a Wiener Tauberian Theorem is presented for commutative locally compact hypergroups, whose dual is a hypergroup under pointwise operations. For further references on -spectral synthesis in hypergroups the reader is referred to [8], [31], [50].

Pp. 65-100

Convex Functions on a Normed Linear Space

Constantin P. Niculescu; Lars-Erik Persson

In this section we formulate the basic problems of spectral analysis and spectral synthesis on commutative hypergroups and solve these problems on some types of hypergroups (see [72]). For more about -spectral synthesis on hypergroups we refer to the the paper [78]. In [7] a Wiener Tauberian Theorem is presented for commutative locally compact hypergroups, whose dual is a hypergroup under pointwise operations. For further references on -spectral synthesis in hypergroups the reader is referred to [8], [31], [50].

Pp. 101-176

Choquet’s Theory and Beyond

Constantin P. Niculescu; Lars-Erik Persson

In this section we formulate the basic problems of spectral analysis and spectral synthesis on commutative hypergroups and solve these problems on some types of hypergroups (see [72]). For more about -spectral synthesis on hypergroups we refer to the the paper [78]. In [7] a Wiener Tauberian Theorem is presented for commutative locally compact hypergroups, whose dual is a hypergroup under pointwise operations. For further references on -spectral synthesis in hypergroups the reader is referred to [8], [31], [50].

Pp. 177-202