We study a predictor-corrector interior-point algorithm for solving general linear complementarity problems from the implementation point of view. We analyze the method proposed by Illés, Nagy and Terlaky that extends the algorithm published by Potra and Liu to general linear complementarity problems. A new method for determining the step size of the corrector direction is presented. Using the code implemented in the C++ programming language, we can solve large-scale problems based on sufficient matrices
We introduce a new predictor-corrector interior-point algorithm for solving P_*(κ)-linear complement...
Linear Complementarity Problems (LCP s) belong to the class of NP-complete problems. Therefore we ca...
We establishe the polynomial convergence of a new class of path-following methods for linear complem...
We introduce a new feasible corrector-predictor (CP) interior-point algorithm (IPA), which is suitab...
In the first part of the thesis we focus on algorithms acting in the small neighborhood of the centr...
Linear Complementarity Problems (LCPs) belong to the class of NP-complete problems. Therefore we can...
Linear Complementarity Problems (LCPs) belong to the class of NP-complete problems. Therefore we can...
We analyze a version of the Mizuno-Todd-Ye predictor-corrector interior point algorithm for the -mat...
A new predictor-corrector algorithm is proposed for solving P_*(k)-matrix linear complementarity pro...
AP *-geometric linear complementarity problem (P *GP) as a generalization of the monotone geometric ...
A modified predictor-corrector algorithm is proposed for solving monotone linear complementarity pro...
A predictor-corrector method for solving the P ()-matrix linear complementarity problems from infea...
Interior-point algorithms are among the most efficient techniques for solving complementarity proble...
Abstract. This note points out an error in the local quadratic convergence proof of the predictor-co...
In this paper, we first present a brief infeasible interior-point method with full-Newton step for s...
We introduce a new predictor-corrector interior-point algorithm for solving P_*(κ)-linear complement...
Linear Complementarity Problems (LCP s) belong to the class of NP-complete problems. Therefore we ca...
We establishe the polynomial convergence of a new class of path-following methods for linear complem...
We introduce a new feasible corrector-predictor (CP) interior-point algorithm (IPA), which is suitab...
In the first part of the thesis we focus on algorithms acting in the small neighborhood of the centr...
Linear Complementarity Problems (LCPs) belong to the class of NP-complete problems. Therefore we can...
Linear Complementarity Problems (LCPs) belong to the class of NP-complete problems. Therefore we can...
We analyze a version of the Mizuno-Todd-Ye predictor-corrector interior point algorithm for the -mat...
A new predictor-corrector algorithm is proposed for solving P_*(k)-matrix linear complementarity pro...
AP *-geometric linear complementarity problem (P *GP) as a generalization of the monotone geometric ...
A modified predictor-corrector algorithm is proposed for solving monotone linear complementarity pro...
A predictor-corrector method for solving the P ()-matrix linear complementarity problems from infea...
Interior-point algorithms are among the most efficient techniques for solving complementarity proble...
Abstract. This note points out an error in the local quadratic convergence proof of the predictor-co...
In this paper, we first present a brief infeasible interior-point method with full-Newton step for s...
We introduce a new predictor-corrector interior-point algorithm for solving P_*(κ)-linear complement...
Linear Complementarity Problems (LCP s) belong to the class of NP-complete problems. Therefore we ca...
We establishe the polynomial convergence of a new class of path-following methods for linear complem...