The extended linear complementarity problem (XLCP) has been introduced in a recent paper by Mangasarian and Pang. In the present research, minimization problems with simple bounds associated to this problem are defined. When the XLCP is solvable, their solutions are global minimizers of the associated problems. Sufficient conditions that guarantee that stationary points of the associated problems are solutions of the XLCP will be proved. These theoretical results support the conjecture that local methods for box constrained optimization applied to the associated problems could be efficient tools for solving the XLCP. Keywords. Complementarity, box constrained minimization. AMS: 90C33, 90C30 Department of Computer Science and Statistics, ...
The nonlinear complementarity problem is cast as an unconstrained minimization problem that is obtai...
A family of complementarity problems are defined as extensions of the well known Linear Complementar...
A family of complementarity problems are defined as extensions of the well known Linear Complementar...
AbstractThe extended linear complementarity problem (XLCP) has been introduced in a recent paper by ...
Abstract. We consider the extended linear complementarity problem (XLCP) introduced by Mangasarian a...
. In this paper we define the Extended Linear Complementarity Problem (ELCP), an extension of the we...
In this paper, general linear complementarity problems (LCPs) are studied via global optimization pr...
Abstract Linear programming with linear complementarity constraints (LPLCC) is an area of active res...
A Mathematical Program with Linear Complementarity Constraints (MPLCC) is an optimization problem wh...
We propose a modified standard embedding for solving the linear complementarity problem (LCP). This ...
This research is concerned with the development of a computationally efficient improvement algorithm...
We show that the Extended Linear ComplementarityProblem (ELCP) can be recast as a standard Linear Co...
In this thesis, we study two generalizations of the classical linear complementarity problem (LCP) -...
Minimization of a differentiable function subject to box constraints is proposed as a strategy to so...
Reformulations of a generalization of a second-order cone complementarity problem (GSOCCP) as optimi...
The nonlinear complementarity problem is cast as an unconstrained minimization problem that is obtai...
A family of complementarity problems are defined as extensions of the well known Linear Complementar...
A family of complementarity problems are defined as extensions of the well known Linear Complementar...
AbstractThe extended linear complementarity problem (XLCP) has been introduced in a recent paper by ...
Abstract. We consider the extended linear complementarity problem (XLCP) introduced by Mangasarian a...
. In this paper we define the Extended Linear Complementarity Problem (ELCP), an extension of the we...
In this paper, general linear complementarity problems (LCPs) are studied via global optimization pr...
Abstract Linear programming with linear complementarity constraints (LPLCC) is an area of active res...
A Mathematical Program with Linear Complementarity Constraints (MPLCC) is an optimization problem wh...
We propose a modified standard embedding for solving the linear complementarity problem (LCP). This ...
This research is concerned with the development of a computationally efficient improvement algorithm...
We show that the Extended Linear ComplementarityProblem (ELCP) can be recast as a standard Linear Co...
In this thesis, we study two generalizations of the classical linear complementarity problem (LCP) -...
Minimization of a differentiable function subject to box constraints is proposed as a strategy to so...
Reformulations of a generalization of a second-order cone complementarity problem (GSOCCP) as optimi...
The nonlinear complementarity problem is cast as an unconstrained minimization problem that is obtai...
A family of complementarity problems are defined as extensions of the well known Linear Complementar...
A family of complementarity problems are defined as extensions of the well known Linear Complementar...