Vector measures, integration and related topics

Table of Contents

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   Book Overview
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   Chapter 1 On Mean Ergodic Operators
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   Chapter 2 Fourier Series in Banach spaces and Maximal Regularity
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   Chapter 3 Spectral Measures on Compacts of Characters of a Semigroup
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   Chapter 4 On Vector Measures, Uniform Integrability and Orlicz Spaces
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   Chapter 5 The Bohr Radius of a Banach Space
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   Chapter 6 Spaces of Operator-valued Functions Measurable with Respect to the Strong Operator Topology
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   Chapter 7 Defining Limits by Means of Integrals
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   Chapter 8 A First Return Examination of Vector-valued Integrals
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    Chapter 9 A Note on Bi-orthomorphisms
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    Chapter 10 Compactness of Multiplication Operators on Spaces of Integrable Functions with Respect to a Vector Measure
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    Chapter 11 Some Applications of Nonabsolute Integrals in the Theory of Differential Inclusions in Banach Spaces
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    Chapter 12 Equations Involving the Mean of Almost Periodic Measures
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    Chapter 13 How Summable are Rademacher Series?
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    Chapter 14 Rearrangement Invariant Optimal Domain for Monotone Kernel Operators
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    Chapter 15 The Fubini and Tonelli Theorems for Product Local Systems
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    Chapter 16 A Decomposition of Henstock-Kurzweil-Pettis Integrable Multifunctions
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    Chapter 17 Non-commutative Yosida-Hewitt Theorems and Singular Functionals in Symmetric Spaces of τ-measurable Operators
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    Chapter 18 Ideals of Subseries Convergence and Copies of c 0 in Banach Spaces
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    Chapter 19 On Operator-valued Measurable Functions
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    Chapter 20 Logarithms of Invertible Isometries, Spectral Decompositions and Ergodic Multipliers
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    Chapter 21 Norms Related to Binomial Series
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    Chapter 22 Vector-valued Extension of Linear Operators, and Tb Theorems
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    Chapter 23 Some Recent Applications of Bilinear Integration
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    Chapter 24 A Complete Classification of Short Symmetric-antisymmetric Multiwavelets
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    Chapter 25 On the Range of a Vector Measure
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    Chapter 26 Measure and Integration: Characterization of the New Maximal Contents and Measures
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    Chapter 27 Vector Measures of Bounded γ-variation and Stochastic Integrals
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    Chapter 28 Does a compact operator admit a maximal domain for its compact linear extension?
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    Chapter 29 A Note on R-boundedness in Bidual Spaces
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    Chapter 30 Salem Sets in the p -adics, the Fourier Restriction Phenomenon and Optimal Extension of the Hausdorff-Young Inequality
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    Chapter 31 L-embedded Banach Spaces and a Weak Version of Phillips Lemma
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    Chapter 32 When is the Space of Compact Range Measures Complemented in the Space of All Vector-valued Measures?
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    Chapter 33 When is the Optimal Domain of a Positive Linear Operator a Weighted L 1 -space?
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    Chapter 34 Liapounoff Convexity-type Theorems