In this paper, we study the linear complementarity problems on extended second order cones. We convert a linear complementarity problem on an extended second order cone into a mixed complementarity problem on the non-negative orthant. We state necessary and sufficient conditions for a point to be a solution of the converted problem. We also present solution strategies for this problem, such as the Newton method and Levenberg–Marquardt algorithm. Finally, we present some numerical examples
In this paper, we consider a closed convex cone given by the intersection of two cones and . We stud...
summary:In this paper we introduce a new smoothing function and show that it is coercive under suita...
The globally uniquely solvable (GUS) property of the linear transformation of the linear complementa...
In this thesis, we study the second-order cone complementarity problem, SOCCP for short. This proble...
In this thesis, we present results related to complementarity problems. We study the linear comp...
Reformulations of a generalization of a second-order cone complementarity problem (GSOCCP) as optimi...
Abstract. Recently, the globally uniquely solvable (GUS) property of the linear transformation M ∈ R...
. In this paper we define the Extended Linear Complementarity Problem (ELCP), an extension of the we...
AbstractThis paper provides an introduction to complementarity problems, with an emphasis on applica...
In this thesis, we study two generalizations of the classical linear complementarity problem (LCP) -...
Artículo de publicación ISIThis paper is devoted to the study of the symmetric cone linear complemen...
10.1023/A:1022996819381Computational Optimization and Applications251-339-56CPPP
Abstract. We consider the extended linear complementarity problem (XLCP) introduced by Mangasarian a...
In this thesis, we introduced the concept of extended Lorentz cones. We discussed the solvability of...
Neste trabalho reformulamos o problema de complementaridade não linear generalizado (GNCP) em cones ...
In this paper, we consider a closed convex cone given by the intersection of two cones and . We stud...
summary:In this paper we introduce a new smoothing function and show that it is coercive under suita...
The globally uniquely solvable (GUS) property of the linear transformation of the linear complementa...
In this thesis, we study the second-order cone complementarity problem, SOCCP for short. This proble...
In this thesis, we present results related to complementarity problems. We study the linear comp...
Reformulations of a generalization of a second-order cone complementarity problem (GSOCCP) as optimi...
Abstract. Recently, the globally uniquely solvable (GUS) property of the linear transformation M ∈ R...
. In this paper we define the Extended Linear Complementarity Problem (ELCP), an extension of the we...
AbstractThis paper provides an introduction to complementarity problems, with an emphasis on applica...
In this thesis, we study two generalizations of the classical linear complementarity problem (LCP) -...
Artículo de publicación ISIThis paper is devoted to the study of the symmetric cone linear complemen...
10.1023/A:1022996819381Computational Optimization and Applications251-339-56CPPP
Abstract. We consider the extended linear complementarity problem (XLCP) introduced by Mangasarian a...
In this thesis, we introduced the concept of extended Lorentz cones. We discussed the solvability of...
Neste trabalho reformulamos o problema de complementaridade não linear generalizado (GNCP) em cones ...
In this paper, we consider a closed convex cone given by the intersection of two cones and . We stud...
summary:In this paper we introduce a new smoothing function and show that it is coercive under suita...
The globally uniquely solvable (GUS) property of the linear transformation of the linear complementa...