Variational inequality theory has become an effective and powerful technique for studying a
wide class of problems arising in various branches of mathematical and engineering …

Optimization has been expanding in all directions at an astonishing rate during the last few
decades. New algorithmic and theoretical techniques have been developed, the diffusion …

Variational inequalities proved to be a very useful and powerful tool for in vestigation and
solution of many equilibrium type problems in Economics, Engineering, Operations …

The theory of gap functions, developed in the literature for variational inequalities, is
extended to a general equilibrium problem. Descent methods, with exact an inexact line …

Nonsmooth Modeling and Simulation for Switched Circuits concerns the modeling and the
numerical simulation of switched circuits with the nonsmooth dynamical systems (NSDS) …

It is well known that the minimum of a linear functional on a convex set in a Hilbert space can
be characterized by a variational inequality. The same is proved for a class of differentiable …

In this paper we propose two iterative schemes for solving equilibrium problems which are
called dual extragradient algorithms. In contrast with the primal extragradient methods in …

This paper presents an overview of the recent effort in reformulating the variational
inequality problem and the complementarity problem as an equivalent optimization problem …

Weak Sharp Solutions of Variational Inequalities Page 1 WEAK SHARP SOLUTIONS OF
VARIATIONAL INEQUALITIES∗ PATRICE MARCOTTE† AND DAOLI ZHU‡ SIAM J. OPTIM. c …

This comprehensive volume covers a wide range of duality topics ranging from simple ideas
in network flows to complex issues in non-convex optimization and multicriteria problems. In …