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Minimax Theory and Applications

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Cover of 'Minimax Theory and Applications'

Table of Contents

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    Book Overview
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    Chapter 1 Nonlinear Two Functions Minimax Theorems
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    Chapter 2 Weakly Upward-Downward Minimax Theorem
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    Chapter 3 A Two-Function Minimax Theorem
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    Chapter 4 Generalized Fixed-Points and Systems of Minimax Inequalities
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    Chapter 5 A Minimax Inequality for Marginally Semicontinuous Functions
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    Chapter 6 On Variational Minimax Problems under Relaxed Coercivity Assumptions
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    Chapter 7 A Topological Investigation of the Finite Intersection Property
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    Chapter 8 Minimax Results and Randomization for Certain Stochastic Games
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    Chapter 9 Intersection Theorems, Minimax Theorems and Abstract Connectedness
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    Chapter 10 K-K-M-S Type Theorems in Infinite Dimensional Spaces
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    Chapter 11 Hahn-Banach Theorems for Convex Functions
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    Chapter 12 Two Functions Generalization of Horvath’s Minimax Theorem
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    Chapter 13 Some Remarks on a Minimax Formulation of a Variational Inequality
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    Chapter 14 Network Analysis
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    Chapter 15 On a Topological Minimax Theorem and its Applications
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    Chapter 16 Three Lectures on Minimax and Monotonicity
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    Chapter 17 Fan’s Existence Theorem for Inequalities Concerning Convex Functions and Its Applications
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    Chapter 18 An Algorithm for the Multi-Access Channel Problem
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Title
Minimax Theory and Applications
Published by
Springer Netherlands, January 1998
DOI 10.1007/978-94-015-9113-3
ISBNs
978-9-04-815030-4, 978-9-40-159113-3, 978-0-7923-5064-4
Editors

Biagio Ricceri, Stephen Simons

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