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Equilibrium Models and Variational Inequalities

, engineering, transportation, sociology, chemistry, biology and other fields. If one can formulate the equilibrium problem in the form of a;

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An Introduction to Variational Inequalities and Their Applications

equations and systems and is the first modern treatment of free boundary problems. Variational inequalities (equilibrium or evolution problems;

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Mathematical Models in Contact Mechanics

existence, uniqueness and convergence results for variational inequalities, including the modelling and variational analysis of specific frictional;

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Equilibrium Problems and Applications

Equilibrium Problems and Applications develops a unified variational approach to deal with single-valued, set-valued and quasi;

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Nonlinear Programming Techniques for Equilibria

complementarity, variational inequalities, multiobjective optimization, fixed point problems, noncooperative games and inverse optimization. Moreover, the;

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Mathematical Economics

Contents: I. Ekeland: Some Variational Methods Arising from Mathematical Economics.- A. Mas-Colell: Four Lectures on the Differentiable;

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Noncoercive Variational Problems and Related Results

variational inequalities or hemivariational inequalities, this Research Note illustrates recent mathematical approaches and results with various;

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Computational Solid Mechanics

Presents a Systematic Approach for Modeling Mechanical Models Using Variational Formulation-Uses Real-World Examples and Applications;

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Complementarity and Variational Inequalities in Electronics

Complementarity and Variational Inequalities in Electronics evaluates the main mathematical models relevant to the study of electrical;

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Duality in Optimization and Variational Inequalities

optimization and multicriteria problems. In addition, it examines duality in the context of variational inequalities and vector variational;

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Duality in Optimization and Variational Inequalities

optimization and multicriteria problems. In addition, it examines duality in the context of variational inequalities and vector variational;

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Finite-Dimensional Variational Inequalities and Complementarity Problems 1

complementarity problem. It covers the basic theory of finite dimensional variational inequalities and complementarity problems. Coverage includes;

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Fixed Point Theory, Variational Analysis, and Optimization

, variational inequalities, and vector optimization-but also explains the connections between them, enabling the study of a general form of variational;

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A Variational Approach to Nonsmooth Dynamics

This brief examines mathematical models in nonsmooth mechanics and nonregular electrical circuits, including evolution variational;

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Topological Methods For Set-valued Nonlinear Analysis

methods. The coverage includes fixed point theory, degree theory, the KKM principle, variational inequality theory, the Nash equilibrium point;

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Multi-Valued Variational Inequalities and Inclusions

This book focuses on a large class of multi-valued variational differential inequalities and inclusions of stationary and evolutionary;

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Multi-Valued Variational Inequalities and Inclusions

This book focuses on a large class of multi-valued variational differential inequalities and inclusions of stationary and evolutionary;

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Network Economics

in this direction by providing a treatment of the theory of finite-dimensional variational inequalities, algorithms and applications. The focus;

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Variational Methods in Nonlinear Analysis

analysis, minimax theory, variational calculus and inequalities, critical point theory, monotone, maximal monotone and pseudomonotone operators;

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Global Bifurcation in Variational Inequalities

An up-to-date and unified treatment of bifurcation theory for variational inequalities in reflexive spaces and the use of the theory in a;

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Analysis and Its Applications

-valued Analysis; Variational Analysis (including Variational Inequalities) and many more.;

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Analysis and Approximation of Contact Problems with Adhesion or Damage

considers future directions in the field. Employing recent results on elliptic and evolutionary variational inequalities, convex analysis;

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Introduction To Mathematical Elasticity

problems; and variational principles, generalized solutions and conditions for solvability.Introduction to Mathematical Elasticity will also be;

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Optimization and Control with Applications

, optimal control, and variational inequality and equilibrium problems. Suitable for researchers, practitioners and postgrads.;

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Statistical Mechanics of Lattice Systems

argument, the Dobrushin uniqueness, Mermin-Wagner and Lee-Yang theorems, and develops from scratch such workhorses as correlation inequalities, the;

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Nonlinear Analysis and Global Optimization

, generalized equilibrium problems, artificial topologies on a relativistic spacetime, equilibrium points in the restricted three-body problem;

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Geometric Measure Theory and Minimal Surfaces

variational problems.- E. GIUSTI: Minimal surfaces with obstacles.- J. GUCKENHEIMER: Singularities in soap-bubble-like and soap-film-like surfaces.- D;

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