In this paper we consider the case of the linear complementarity problem where all or some of the variables are required to take integer values. We discuss several applications to economic equilibrium problems and polymatrix games. When the integer variables are bounded, then the problem can be solved using an equivalent linear integer formulation. For the general problem (unbounded case) the problem can be solved using enumeration of the feasible points of a set of mixed zero-one linear inequalities
The study of complementarity problems is now an interesting mathematical subject with many applicati...
. In this paper we define the Extended Linear Complementarity Problem (ELCP), an extension of the we...
It is shown that the linear complementarity problem of finding an n-by-1 vector x such that Mx + q ...
This study centers on the task of efficiently finding a solution of the linear complementarity probl...
We define the Linear Complementarity Problem (LCP) and outline its applications including those to L...
summary:In this paper, we define bi-linear games as a generalization of the bimatrix games. In parti...
Linear complementarity problems are considered in the paper aiming at the investigation of the solut...
Computing solution concepts in games is an important endeavor in the field of algorithmic game theor...
AbstractWe describe a “condition” number for the linear complementarity problem (LCP), which charact...
The co-existence of legal and illegal behavior in the Nash equilibria of bimatrix inspections games ...
A family of complementarity problems are defined as extensions of the well known Linear Complementar...
Abstract — The linear complementarity problem (LCP) is a general problem that unifies linear and qua...
A family of complementarity problems are defined as extensions of the well known Linear Complementar...
We show that the Extended Linear ComplementarityProblem (ELCP) can be recast as a standard Linear Co...
International audienceIn this paper, we formulate the random bimatrix game as a chance-constrained g...
The study of complementarity problems is now an interesting mathematical subject with many applicati...
. In this paper we define the Extended Linear Complementarity Problem (ELCP), an extension of the we...
It is shown that the linear complementarity problem of finding an n-by-1 vector x such that Mx + q ...
This study centers on the task of efficiently finding a solution of the linear complementarity probl...
We define the Linear Complementarity Problem (LCP) and outline its applications including those to L...
summary:In this paper, we define bi-linear games as a generalization of the bimatrix games. In parti...
Linear complementarity problems are considered in the paper aiming at the investigation of the solut...
Computing solution concepts in games is an important endeavor in the field of algorithmic game theor...
AbstractWe describe a “condition” number for the linear complementarity problem (LCP), which charact...
The co-existence of legal and illegal behavior in the Nash equilibria of bimatrix inspections games ...
A family of complementarity problems are defined as extensions of the well known Linear Complementar...
Abstract — The linear complementarity problem (LCP) is a general problem that unifies linear and qua...
A family of complementarity problems are defined as extensions of the well known Linear Complementar...
We show that the Extended Linear ComplementarityProblem (ELCP) can be recast as a standard Linear Co...
International audienceIn this paper, we formulate the random bimatrix game as a chance-constrained g...
The study of complementarity problems is now an interesting mathematical subject with many applicati...
. In this paper we define the Extended Linear Complementarity Problem (ELCP), an extension of the we...
It is shown that the linear complementarity problem of finding an n-by-1 vector x such that Mx + q ...