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Mostrando ítems 1-10 de 108
On the natural merit function for solving complementarity problems
(SpringerNew YorkEUA, 2011)
On the solution of bounded and unbounded mixed complementarity problems
(Taylor & Francis LtdAbingdonInglaterra, 2001)
Exact penalties for variational inequalities with applications to nonlinear complementarity problems
(SPRINGER, 2010)
In this paper, we present a new reformulation of the KKT system associated to a variational inequality as a semismooth equation. The reformulation is derived from the concept of differentiable exact penalties for nonlinear ...
Complementarity problems with respect to Loewnerian cones
(Springer, 2015)
This work deals with the analysis and numerical resolution of a broad class of
complementarity problems on spaces of symmetric matrices. The complementarity conditions
are expressed in terms of the Loewner ordering or, ...
On the resolution of the generalized nonlinear complementarity problem
(2002-01-01)
Minimization of a differentiable function subject to box constraints is proposed as a strategy to solve the generalized nonlinear complementarity problem (GNCP) defined on a polyhedral cone. It is not necessary to calculate ...
On the resolution of the generalized nonlinear complementarity problem
(2002-01-01)
Minimization of a differentiable function subject to box constraints is proposed as a strategy to solve the generalized nonlinear complementarity problem (GNCP) defined on a polyhedral cone. It is not necessary to calculate ...
Reformulation of variational inequalities on a simplex and compactification of complementarity problems
(Siam PublicationsPhiladelphiaEUA, 2000)
The reformulation of nonlinear complementarity problems using the Fischer-Burmeister function
(1999-07-01)
A bounded-level-set result for a reformulation of the box-constrained variational inequality problem proposed recently by Facchinei, Fischer and Kanzow is proved. An application of this result to the (unbounded) nonlinear ...
The reformulation of nonlinear complementarity problems using the Fischer-Burmeister function
(Pergamon-elsevier Science LtdOxfordInglaterra, 1999)