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Softcover ISBN:  9781470475703 
Product Code:  PSPUM/106 
List Price:  $139.00 
MAA Member Price:  $125.10 
AMS Member Price:  $111.20 
eBook ISBN:  9781470476748 
Product Code:  PSPUM/106.E 
List Price:  $137.00 
MAA Member Price:  $123.30 
AMS Member Price:  $109.60 
Softcover ISBN:  9781470475703 
eBook ISBN:  9781470476748 
Product Code:  PSPUM/106.B 
List Price:  $276.00 $207.50 
MAA Member Price:  $248.40 $186.75 
AMS Member Price:  $220.80 $166.00 

Book DetailsProceedings of Symposia in Pure MathematicsVolume: 106; 2024; 346 ppMSC: Primary 43; 46; 47
This book provides a comprehensive presentation of recent approaches to and results about properties of various classes of functional spaces, such as Banach spaces, uniformly convex spaces, function spaces, and Banach algebras. Each of the 12 articles in this book gives a broad overview of current subjects and presents open problems. Each article includes an extensive bibliography.
This book is dedicated to Professor Per. H. Enflo, who made significant contributions to functional analysis and operator theory.
ReadershipGraduate students and researchers interested in functional analysis and operator theory.

Table of Contents

Articles

Gilles Godefroy, Mohammad Sal Moslehian and Juan Benigno SeoaneSepúlveda — A Few Lines on Per Enflo’s Works

Fernando Albiac and José L. Ansorena — On the Quasigreedy Basic Sequence Problem

Alexander Brudnyi — On Properties of Geometric Preduals of Classical Smoothness Spaces

Yun Sung Choi, Sun Kwang Kim and Han Ju Lee — On Normattaining Mappings on Banach Spaces

Ben de Pagter and Werner J. Ricker — Translation Invariant Banach Function Spaces and Fourier Multiplier Operators

Stephen J. Dilworth, Denka Kutzarova and Mikhail I. Ostrovskii — Cycle Spaces: Invariant Projections and Applications to Transportation Cost

Francisco Javier GarcíaPacheco — The Finest Locally Convex Module Topology

Jinghao Huang and Fedor Sukochev — Derivations with Values into Bimodules of $\tau $measurable Operators

Tuomas Hytönen — Singular Integrals in Uniformly Convex Spaces

Vicente Montesinos and Václav Zizler — Some Easily Formulated Open Problems in Banach Space Theory

Gustavo A. MuñozFernández, Sara Ruiz and Juan B. SeoaneSepúlveda — Geometry of Trinomials Revisited

Antonio M. Peralta — Metric Invariants in Banach and Jordan–Banach Algebras


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This book provides a comprehensive presentation of recent approaches to and results about properties of various classes of functional spaces, such as Banach spaces, uniformly convex spaces, function spaces, and Banach algebras. Each of the 12 articles in this book gives a broad overview of current subjects and presents open problems. Each article includes an extensive bibliography.
This book is dedicated to Professor Per. H. Enflo, who made significant contributions to functional analysis and operator theory.
Graduate students and researchers interested in functional analysis and operator theory.

Articles

Gilles Godefroy, Mohammad Sal Moslehian and Juan Benigno SeoaneSepúlveda — A Few Lines on Per Enflo’s Works

Fernando Albiac and José L. Ansorena — On the Quasigreedy Basic Sequence Problem

Alexander Brudnyi — On Properties of Geometric Preduals of Classical Smoothness Spaces

Yun Sung Choi, Sun Kwang Kim and Han Ju Lee — On Normattaining Mappings on Banach Spaces

Ben de Pagter and Werner J. Ricker — Translation Invariant Banach Function Spaces and Fourier Multiplier Operators

Stephen J. Dilworth, Denka Kutzarova and Mikhail I. Ostrovskii — Cycle Spaces: Invariant Projections and Applications to Transportation Cost

Francisco Javier GarcíaPacheco — The Finest Locally Convex Module Topology

Jinghao Huang and Fedor Sukochev — Derivations with Values into Bimodules of $\tau $measurable Operators

Tuomas Hytönen — Singular Integrals in Uniformly Convex Spaces

Vicente Montesinos and Václav Zizler — Some Easily Formulated Open Problems in Banach Space Theory

Gustavo A. MuñozFernández, Sara Ruiz and Juan B. SeoaneSepúlveda — Geometry of Trinomials Revisited

Antonio M. Peralta — Metric Invariants in Banach and Jordan–Banach Algebras