In this paper we propose a descent method for solving variational inequality problems where the underlying operator is nonsmooth, locally Lipschitz, and monotone over a closed, convex feasible set. The idea is to combine a descent method for variational inequality problems whose operators are nonsmooth, locally Lipschitz, and strongly monotone, with the Tikonov-Browder regularization technique. Finally, numerical results are presented and discussed.

A descent method for nonsmooth variational inequalities via regularization

PAPPALARDO, MASSIMO;PASSACANTANDO, MAURO
2008-01-01

Abstract

In this paper we propose a descent method for solving variational inequality problems where the underlying operator is nonsmooth, locally Lipschitz, and monotone over a closed, convex feasible set. The idea is to combine a descent method for variational inequality problems whose operators are nonsmooth, locally Lipschitz, and strongly monotone, with the Tikonov-Browder regularization technique. Finally, numerical results are presented and discussed.
2008
Panicucci, Barbara; Pappalardo, Massimo; Passacantando, Mauro
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11568/196829
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