Geometric Properties of Banach Spaces and Nonlinear Iterations

Table of Contents

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   Book Overview
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   Chapter 1 Some Geometric Properties of Banach Spaces
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   Chapter 2 Smooth Spaces
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   Chapter 3 Duality Maps in Banach Spaces
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   Chapter 4 Inequalities in Uniformly Convex Spaces
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   Chapter 5 Inequalities in Uniformly Smooth Spaces
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   Chapter 6 Iterative Method for Fixed Points of Nonexpansive Mappings
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   Chapter 7 Hybrid Steepest Descent Method for Variational Inequalities
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   Chapter 8 Iterative Methods for Zeros of Ф – Accretive-Type Operators
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    Chapter 9 Iteration Processes for Zeros of Generalized Ф —Accretive Mappings
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    Chapter 10 An Example; Mann Iteration for Strictly Pseudo-contractive Mappings
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    Chapter 11 Approximation of Fixed Points of Lipschitz Pseudo-contractive Mappings
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    Chapter 12 Generalized Lipschitz Accretive and Pseudo-contractive Mappings
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    Chapter 13 Applications to Hammerstein Integral Equations
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    Chapter 14 Iterative Methods for Some Generalizations of Nonexpansive Maps
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    Chapter 15 Common Fixed Points for Finite Families of Nonexpansive Mappings
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    Chapter 16 Common Fixed Points for Countable Families of Nonexpansive Mappings
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    Chapter 17 Common Fixed Points for Families of Commuting Nonexpansive Mappings
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    Chapter 18 Finite Families of Lipschitz Pseudo-contractive and Accretive Mappings
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    Chapter 19 Generalized Lipschitz Pseudo-contractive and Accretive Mappings
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    Chapter 20 Finite Families of Non-self Asymptotically Nonexpansive Mappings
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    Chapter 21 Families of Total Asymptotically Nonexpansive Maps
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    Chapter 22 Common Fixed Points for One-parameter Nonexpansive Semigroup
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    Chapter 23 Single-valued Accretive Operators; Applications; Some Open Questions