. The strict feasibility plays an important role in the development of theory and algorithms of complementarity problems. In this paper, we establish sufficient conditions to ensure the strict feasibility of a nonlinear complementarity problem. Our analytical method, based on a newly introduced concept of ¯-antifeasible sequence, can be viewed as a unified approach in proving the existence of a strictly feasible point. Some equivalent conditions of strict feasibility are also established for certain complementarity problems. Among others, we show that a P complementarity problem is strictly feasible if and only if its solution set is nonempty and bounded. This result extends a well-known result in monotone situation. Key words. Complementa...
AbstractWe present in this work an existence theorem for nonlinear complementarity problems. The mai...
We use the globally convergent framework proposed by Kojima, Noma, and Yoshise to construct an infea...
. Recently, much eort has been made in solving and analyzing the nonlinear complementarity problem (...
Abstract. Strict feasibility plays an important role in the development of the theory and algorithms...
Abstract. A reformulation of the nonlinear complementarity problem (NCP) as an unconstrained minimiz...
A reformation of the nonlinear complementarity problem (NCP) as an unconstrained minimization proble...
Most known continuation methods for P0 complementarity problems require some restrictive assumptions...
. This paper introduces two concepts of exceptional families for a class of nonlinear projection equ...
Abstract. In this paper, we introduce a new class of generalized strongly set-valued non-linear comp...
Abstract. In this paper, we introduce a new class of generalized strongly set-valued non-linear comp...
Given a mapping $F$ from real Euclidean n-space into itself, we investigate the connection between v...
Abstract. In this paper, we introduce a new class of generalized strongly set-valued non-linear comp...
We use the globally convergent framework proposed by Kojima, Noma, and Yoshise to construct an infea...
The nonlinear complementarity problem is cast as an unconstrained minimization problem that is obtai...
We use the globally convergent framework proposed by Kojima, Noma, and Yoshise to construct an infea...
AbstractWe present in this work an existence theorem for nonlinear complementarity problems. The mai...
We use the globally convergent framework proposed by Kojima, Noma, and Yoshise to construct an infea...
. Recently, much eort has been made in solving and analyzing the nonlinear complementarity problem (...
Abstract. Strict feasibility plays an important role in the development of the theory and algorithms...
Abstract. A reformulation of the nonlinear complementarity problem (NCP) as an unconstrained minimiz...
A reformation of the nonlinear complementarity problem (NCP) as an unconstrained minimization proble...
Most known continuation methods for P0 complementarity problems require some restrictive assumptions...
. This paper introduces two concepts of exceptional families for a class of nonlinear projection equ...
Abstract. In this paper, we introduce a new class of generalized strongly set-valued non-linear comp...
Abstract. In this paper, we introduce a new class of generalized strongly set-valued non-linear comp...
Given a mapping $F$ from real Euclidean n-space into itself, we investigate the connection between v...
Abstract. In this paper, we introduce a new class of generalized strongly set-valued non-linear comp...
We use the globally convergent framework proposed by Kojima, Noma, and Yoshise to construct an infea...
The nonlinear complementarity problem is cast as an unconstrained minimization problem that is obtai...
We use the globally convergent framework proposed by Kojima, Noma, and Yoshise to construct an infea...
AbstractWe present in this work an existence theorem for nonlinear complementarity problems. The mai...
We use the globally convergent framework proposed by Kojima, Noma, and Yoshise to construct an infea...
. Recently, much eort has been made in solving and analyzing the nonlinear complementarity problem (...