Artículo de publicación ISIIn this paper we introduce a new class, called F, of linear transformations defined from the space of real n x n symmetric matrices into itself. Within this new class, we show the equivalence between Q- and Q(b)-transformations. We also provide conditions under which a linear transformation belongs to F. Moreover, this class, when specialized to square matrices of size n, turns out to be the largest class of matrices for which such equivalence holds true in the context of standard linear complementary problems.CONICYT-Chile, via FONDECYT 3100131 1100919 1070297 1110888 FONDAP in Applied Mathematics BASAL Project (Centro de Modelamiento Matematico, Universidad de Chile
The linear complementarity problem is that of finding an n x 1 vector z such that, Mz + q 2 0, z 2 0...
In this paper we give algorithms for solving linear complementarity problems for $\mathcal{P}$-matri...
In this paper we give algorithms for solving linear complementarity problems for -matrices and symme...
Artículo de publicación ISIIn this paper we introduce a new class, called F, of linear transformatio...
The semidefinite linear complementarity problem (SDLCP) is ageneralization of the linear complementa...
AbstractMotivated by the so-called P2-property in the semidefinite linear complementarity problems, ...
Motivated by the so-called P2-property in the semidefinite linear complementarity problems, in this ...
AbstractThis paper deals with the class of Q-matrices, that is, the real n × n matrices M such that ...
AbstractIt is shown that if a nonsingular linear transformation T on the space of n-square real symm...
AbstractThe paper is a collection of results on the linear complementarity problem (q, M). The resul...
This Article is brought to you for free and open access by Wyoming Scholars Repository. It has been ...
Artículo de publicación ISIThis paper is devoted to the study of the symmetric cone linear complemen...
Artículo de publicación ISIThis paper is devoted to the study of the symmetric cone linear complemen...
In this manuscript, we present some new results for the semidefinite linear complementarity probl...
AbstractThis paper deals with the class of Q-matrices, that is, the real n × n matrices M such that ...
The linear complementarity problem is that of finding an n x 1 vector z such that, Mz + q 2 0, z 2 0...
In this paper we give algorithms for solving linear complementarity problems for $\mathcal{P}$-matri...
In this paper we give algorithms for solving linear complementarity problems for -matrices and symme...
Artículo de publicación ISIIn this paper we introduce a new class, called F, of linear transformatio...
The semidefinite linear complementarity problem (SDLCP) is ageneralization of the linear complementa...
AbstractMotivated by the so-called P2-property in the semidefinite linear complementarity problems, ...
Motivated by the so-called P2-property in the semidefinite linear complementarity problems, in this ...
AbstractThis paper deals with the class of Q-matrices, that is, the real n × n matrices M such that ...
AbstractIt is shown that if a nonsingular linear transformation T on the space of n-square real symm...
AbstractThe paper is a collection of results on the linear complementarity problem (q, M). The resul...
This Article is brought to you for free and open access by Wyoming Scholars Repository. It has been ...
Artículo de publicación ISIThis paper is devoted to the study of the symmetric cone linear complemen...
Artículo de publicación ISIThis paper is devoted to the study of the symmetric cone linear complemen...
In this manuscript, we present some new results for the semidefinite linear complementarity probl...
AbstractThis paper deals with the class of Q-matrices, that is, the real n × n matrices M such that ...
The linear complementarity problem is that of finding an n x 1 vector z such that, Mz + q 2 0, z 2 0...
In this paper we give algorithms for solving linear complementarity problems for $\mathcal{P}$-matri...
In this paper we give algorithms for solving linear complementarity problems for -matrices and symme...