One shows that different formulations of the linear complementarity problem (LCP), such as the horizontal LCP, the mixed LCP and the geometric LCP can be transformed into a standard LCR The P*(k)-property (a more general property than monotonicity) of the corresponding formulations as well as the convergence properties of a large class of interior-point algorithms are invariant with respect to the transformations. Therefore it is sufficient to study the algorithms only for the standard LC
Linear Complementarity Problems (LCPs) belong to the class of NP-complete problems. Therefore we can...
In this paper, we present a new approach in order to solve the linear complementary problem noted (L...
AbstractWe describe a “condition” number for the linear complementarity problem (LCP), which charact...
We show that the Extended Linear ComplementarityProblem (ELCP) can be recast as a standard Linear Co...
AP *-geometric linear complementarity problem (P *GP) as a generalization of the monotone geometric ...
We present some generalizations of a homogeneous and self-dual linear programming (LP) algorithm to ...
Abstract. We consider the extended linear complementarity problem (XLCP) introduced by Mangasarian a...
Linear Complementarity Problems (LCPs) belong to the class of -complete problems. Therefore we canno...
Linear Complementarity Problems (LCP s) belong to the class of NP-complete problems. Therefore we ca...
We propose a modified standard embedding for solving the linear complementarity problem (LCP). This ...
An iterative scheme is given for solving the linear complementarity problem x> 0, Mx + q> 0, x...
A modified predictor-corrector algorithm is proposed for solving monotone linear complementarity pro...
We study linear complementarity problems depending on parameters in the right-hand side and (or) in ...
A class of Linear Complementarity Problems (LCP) is an important class of problems closely related t...
A family of complementarity problems are defined as extensions of the well known Linear Complementar...
Linear Complementarity Problems (LCPs) belong to the class of NP-complete problems. Therefore we can...
In this paper, we present a new approach in order to solve the linear complementary problem noted (L...
AbstractWe describe a “condition” number for the linear complementarity problem (LCP), which charact...
We show that the Extended Linear ComplementarityProblem (ELCP) can be recast as a standard Linear Co...
AP *-geometric linear complementarity problem (P *GP) as a generalization of the monotone geometric ...
We present some generalizations of a homogeneous and self-dual linear programming (LP) algorithm to ...
Abstract. We consider the extended linear complementarity problem (XLCP) introduced by Mangasarian a...
Linear Complementarity Problems (LCPs) belong to the class of -complete problems. Therefore we canno...
Linear Complementarity Problems (LCP s) belong to the class of NP-complete problems. Therefore we ca...
We propose a modified standard embedding for solving the linear complementarity problem (LCP). This ...
An iterative scheme is given for solving the linear complementarity problem x> 0, Mx + q> 0, x...
A modified predictor-corrector algorithm is proposed for solving monotone linear complementarity pro...
We study linear complementarity problems depending on parameters in the right-hand side and (or) in ...
A class of Linear Complementarity Problems (LCP) is an important class of problems closely related t...
A family of complementarity problems are defined as extensions of the well known Linear Complementar...
Linear Complementarity Problems (LCPs) belong to the class of NP-complete problems. Therefore we can...
In this paper, we present a new approach in order to solve the linear complementary problem noted (L...
AbstractWe describe a “condition” number for the linear complementarity problem (LCP), which charact...