The complementarity problem is one of the basic topics in nonlinear analysis; however, the methods for solving complementarity problems are usually developed for problems with single-valued mappings. In this paper we examine a class of complementarity problems with multi-valued mappings and propose an extension of the Gauss?Seidel algorithm for finding its solution. Its convergence is proved under off-diagonal antitonicity assumptions. Applications to Walrasian type equilibrium problems and to nonlinear input?output problems are also given
Methods of the Jacobi and Gauss-Seidel type with underrelaxation and a combined method of the splitt...
We propose an extended version of Chandrasekaran's method for general complementarity problems with ...
We propose an extended version of Chandrasekaran's method for general complementarity problems with ...
The complementarity problem is one of the basic topics in nonlinear analysis; however, the methods f...
The complementarity problem is one of the basic topics in nonlinear analysis; however, the methods f...
The complementarity problem is one of the basic topics in nonlinear analysis; however, the methods f...
The complementarity problem is one of the basic topics in nonlinear analysis; however, the methods f...
The complementarity problem (CP) is one of the basic topics in nonlinear analysis. Since the constra...
The complementarity problem (CP) is one of the basic topics in nonlinear analysis. Since the constra...
The complementarity problem (CP) is one of the basic topics in nonlinear analysis. Since the constra...
The complementarity problem (CP) is one of the basic topics in nonlinear analysis. Since the constra...
We propose an extended version of Chandrasekaran's method for general complementarity problems with ...
Methods of the Jacobi and Gauss-Seidel type with underrelaxation and a combined method of the splitt...
Methods of the Jacobi and Gauss-Seidel type with underrelaxation and a combined method of the splitt...
Methods of the Jacobi and Gauss-Seidel type with underrelaxation and a combined method of the splitt...
Methods of the Jacobi and Gauss-Seidel type with underrelaxation and a combined method of the splitt...
We propose an extended version of Chandrasekaran's method for general complementarity problems with ...
We propose an extended version of Chandrasekaran's method for general complementarity problems with ...
The complementarity problem is one of the basic topics in nonlinear analysis; however, the methods f...
The complementarity problem is one of the basic topics in nonlinear analysis; however, the methods f...
The complementarity problem is one of the basic topics in nonlinear analysis; however, the methods f...
The complementarity problem is one of the basic topics in nonlinear analysis; however, the methods f...
The complementarity problem (CP) is one of the basic topics in nonlinear analysis. Since the constra...
The complementarity problem (CP) is one of the basic topics in nonlinear analysis. Since the constra...
The complementarity problem (CP) is one of the basic topics in nonlinear analysis. Since the constra...
The complementarity problem (CP) is one of the basic topics in nonlinear analysis. Since the constra...
We propose an extended version of Chandrasekaran's method for general complementarity problems with ...
Methods of the Jacobi and Gauss-Seidel type with underrelaxation and a combined method of the splitt...
Methods of the Jacobi and Gauss-Seidel type with underrelaxation and a combined method of the splitt...
Methods of the Jacobi and Gauss-Seidel type with underrelaxation and a combined method of the splitt...
Methods of the Jacobi and Gauss-Seidel type with underrelaxation and a combined method of the splitt...
We propose an extended version of Chandrasekaran's method for general complementarity problems with ...
We propose an extended version of Chandrasekaran's method for general complementarity problems with ...