In an earlier paper we presented a variable dimension algorithm for solving the linear complementarity problem (LCP). We now extend the class of LCP’s that can be solved by this algorithm to include LCP’s with copositive plus coefficient matrices. The extension, inspired by Lemke [1965], is obtained by introducing an artificial dimension and by applying the variable dimension algorithm to the enlarged LCP
summary:We propose a modified standard embedding for solving the linear complementarity problem (LCP...
Linear Complementarity Problems (LCPs) belong to the class of NP-complete problems. Therefore we can...
In this paper we introduce the s-monotone index selection rules for the well-known criss-cross metho...
In an earlier paper we presented a variable dimension algorithm for solving the linear complementari...
Although LCP(q,M), where M is a general integer matrix, is NP-complete, LCPs corresponding to intege...
Samle [S] has recently shown how to estimate the average number of pivot steps in Lemke’s algorithm ...
Abstract — The linear complementarity problem (LCP) is a general problem that unifies linear and qua...
AbstractThe linear complementarity problem LCP(M,q) is to find a vector z in IRn satisfying zT(Mz+q)...
In this report we discuss the set of copositive plus matrices and their properties. We examine certa...
This study centers on the task of efficiently finding a solution of the linear complementarity probl...
We generalize new criss-cross type algorithms for linear complementarity problems (LCPs) given with ...
One shows that different formulations of the linear complementarity problem (LCP), such as the horiz...
We show that the Extended Linear ComplementarityProblem (ELCP) can be recast as a standard Linear Co...
It is shown that the linear complementarity problem of finding an n-by-1 vector x such that Mx + q ...
Linear Complementarity Problems (LCPs) belong to the class of NP-complete problems. Therefore we can...
summary:We propose a modified standard embedding for solving the linear complementarity problem (LCP...
Linear Complementarity Problems (LCPs) belong to the class of NP-complete problems. Therefore we can...
In this paper we introduce the s-monotone index selection rules for the well-known criss-cross metho...
In an earlier paper we presented a variable dimension algorithm for solving the linear complementari...
Although LCP(q,M), where M is a general integer matrix, is NP-complete, LCPs corresponding to intege...
Samle [S] has recently shown how to estimate the average number of pivot steps in Lemke’s algorithm ...
Abstract — The linear complementarity problem (LCP) is a general problem that unifies linear and qua...
AbstractThe linear complementarity problem LCP(M,q) is to find a vector z in IRn satisfying zT(Mz+q)...
In this report we discuss the set of copositive plus matrices and their properties. We examine certa...
This study centers on the task of efficiently finding a solution of the linear complementarity probl...
We generalize new criss-cross type algorithms for linear complementarity problems (LCPs) given with ...
One shows that different formulations of the linear complementarity problem (LCP), such as the horiz...
We show that the Extended Linear ComplementarityProblem (ELCP) can be recast as a standard Linear Co...
It is shown that the linear complementarity problem of finding an n-by-1 vector x such that Mx + q ...
Linear Complementarity Problems (LCPs) belong to the class of NP-complete problems. Therefore we can...
summary:We propose a modified standard embedding for solving the linear complementarity problem (LCP...
Linear Complementarity Problems (LCPs) belong to the class of NP-complete problems. Therefore we can...
In this paper we introduce the s-monotone index selection rules for the well-known criss-cross metho...