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9789810225346

Topics in Nonlinear Analysis and Applications

by ; ;
  • ISBN13:

    9789810225346

  • ISBN10:

    9810225342

  • Format: Hardcover
  • Copyright: 1996-09-01
  • Publisher: World Scientific Pub Co Inc
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Table of Contents

Preface ix
Cones and Complementarity Problems
Introduction
1(1)
Convex Cones
2(25)
Normal cones
4(4)
Regular and completely regular cones
8(2)
Well based cones
10(6)
Isotone projection cones
16(7)
Galerkin cones
23(4)
Complementarity Problems
27(20)
The explicit complementarity problem
30(9)
The implicit complementarity problem
39(3)
The generalized order complementarity problem
42(5)
Existence Theorems
47(85)
Galerkin cones and the generalized Karamardian condition
47(7)
Galerkin cones and conically coercive functions
54(5)
Variational inequalities and explicit complementarity problems
59(10)
Isotone projection cones and complementarity problems
69(12)
Comment
81(1)
Complementarity problems and condition (S)1+
82(13)
S-variational inequalities and the implicit complementarity problem
95(9)
Heterotonic operators and the generalized order complementarity problem
104(13)
Topological degree and complementarity
117(15)
Some Special Problems In Complementarity Theory
132(8)
Boundedness of the solution-set
132(3)
Solution which is the least element of the feasible set
135(4)
The cardinality of the solution-set
139(1)
Nonexistence of solution
139(1)
Sensitivity analysis
139(1)
Nonlinear complementarity and quasi-equilibria
139(1)
Complementarity And Fixed Points
140(8)
References
148(19)
Metrics on Convex Cones
Introduction
167(3)
Hilbert's Projective Metric
170(38)
Thompson's Metric
208(12)
Working With Two Cones
220(8)
Monotone Semigroups And Metrics On Cones
228(5)
References
233(8)
Zero-Epi Mappings
Introduction
241(2)
Zero-EPI Mappings On Bounded Sets
243(12)
Zero-EPI Mappings On The Whole Space
255(16)
Zero-EPI Mappings On Cones
271(13)
Zero-EPI Families Of Mappings And Optimization
284(20)
Zero-EPI Mappings And Complementarity Problems
304(11)
Zero-EPI Mappings And k-Set Contraction
315(3)
References
318(7)
Variational Principles
Introduction
325(3)
Preliminaries
328(15)
Critical Points For Dynamical Systems
343(12)
Variants Of Ekeland's Variational Principle
355(10)
The Drop Theorem
365(14)
Strong Forms And Generalizations Of Ekeland's Principle
379(47)
Equivalencies
426(7)
Ekeland's Variational Principle For Vector Valued Functions
433(11)
Applications
444(95)
Existence of solutions for minimizing problems
444(8)
Coercivity condition
452(2)
A global variational principle on cones
454(9)
Density result
463(1)
Mountain pass lemma
464(13)
The Bishop-Phelps theorem
477(3)
Clarke's fixed point theorem
480(4)
Borwein's &epsis;-principle
484(4)
Φ-accretive operators and surjectivity
488(6)
Zabreiko-Krasnoselskii's theorem
494(3)
The drop property and the geometry of Banach spaces
497(22)
The drop property for arbitrary sets
519(20)
References
539(16)
Maximal Element Principles
Introduction
555(1)
Preliminaries
556(6)
Variation On Zorn's Lemma
562(14)
Applications
567(8)
Comments
575(1)
New Maximal Element Principles
576(65)
Applications
608(1)
A fixed point theorem for ordered sets
608(1)
Maximality and solvability
609(9)
Variable drops and general solvability
618(6)
A drop theorem
624(2)
Lipschitzianess tests
626(7)
Maximal element principles and general Newton-Kantorovich processes
633(7)
Comments
640(1)
Pareto Efficiency
641(31)
References
672(13)
Symbol Index 685(6)
Subject Index 691

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