Equilibrium Problems: Nonsmooth Optimization and Variational Inequality Models
β Scribed by F. Giannessi, A. Maugeri, Panos M. Pardalos
- Publisher
- Springer
- Year
- 2002
- Tongue
- English
- Leaves
- 303
- Series
- Nonconvex Optimization and Its Applications
- Edition
- 1
- Category
- Library
No coin nor oath required. For personal study only.
β¦ Synopsis
The aim of the book is to cover the three fundamental aspects of research in equilibrium problems: the statement problem and its formulation using mainly variational methods, its theoretical solution by means of classical and new variational tools, the calculus of solutions and applications in concrete cases. The book shows how many equilibrium problems follow a general law (the so-called user equilibrium condition). Such law allows us to express the problem in terms of variational inequalities. Variational inequalities provide a powerful methodology, by which existence and calculation of the solution can be obtained. Audience: Advanced students and researchers.
β¦ Subjects
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π SIMILAR VOLUMES
The aim of the book is to cover the three fundamental aspects of research in equilibrium problems: the statement problem and its formulation using mainly variational methods, its theoretical solution by means of classical and new variational tools, the calculus of solutions and applications in c
The aim of the book is to cover the three fundamental aspects of research in equilibrium problems: the statement problem and its formulation using mainly variational methods, its theoretical solution by means of classical and new variational tools, the calculus of solutions and applications in concr
<P>Until now, no book addressed convexity, monotonicity, and variational inequalities together. <STRONG>Generalized Convexity, Nonsmooth Variational Inequalities, and Nonsmooth Optimization</STRONG> covers all three topics, including new variational inequality problems defined by a bifunction.</P> <
This book presents an in-depth study and a solution technique for an important class of optimization problems. This class is characterized by special constraints: parameter-dependent convex programs, variational inequalities or complementarity problems. All these so-called equilibrium constraint