Add to ORKGIn this article, the KKT system of the variational inequality problem is reformulated as a nonsmooth equation. On the basis of this reformulation, a norm descent BFGS method is proposed. The method is globally and superlinearly convergent
A variational inequality with a nonmonotone mapping is considered in a Euclidean space. A regulariza...
We propose to solve a general quasi-variational inequality by using its Karush-Kuhn-Tucker condition...
A descent method with a gap function is proposed for a finite-dimensional variational inequality wit...
Abstract. The Karush-Kuhn-Tucker (KKT) conditions can be regarded as optimality conditions for both ...
Abstract. In this paper, we present a Gauss{Newton-based BFGS method for solving symmetric nonlinear...
Variational inequality problem can be formulated as a differentiable optimization problem [3]. We pr...
Abstract. In general, when a quasi-Newton method is applied to solve a system of nonlinear equations...
The Karush-Kuhn-Tucker (KKT) system of the variational inequality problem over a set defined by ineq...
AbstractIt has long been known that variational inequality problems can be reformulated as nonsmooth...
AbstractIn this paper, we propose a new version of extragradient method for the variational inequali...
In this paper, we present a new reformulation of the KKT system associated to a variational inequali...
A descent method with a gap function is proposed for a finite-dimensional variational inequality wit...
A descent method with a gap function is proposed for a finite-dimensional variational inequality wit...
A variational inequality with a nonmonotone mapping is considered in a Euclidean space. A regulariza...
A descent method with a gap function is proposed for a finite-dimensional variational inequality wit...
A variational inequality with a nonmonotone mapping is considered in a Euclidean space. A regulariza...
We propose to solve a general quasi-variational inequality by using its Karush-Kuhn-Tucker condition...
A descent method with a gap function is proposed for a finite-dimensional variational inequality wit...
Abstract. The Karush-Kuhn-Tucker (KKT) conditions can be regarded as optimality conditions for both ...
Abstract. In this paper, we present a Gauss{Newton-based BFGS method for solving symmetric nonlinear...
Variational inequality problem can be formulated as a differentiable optimization problem [3]. We pr...
Abstract. In general, when a quasi-Newton method is applied to solve a system of nonlinear equations...
The Karush-Kuhn-Tucker (KKT) system of the variational inequality problem over a set defined by ineq...
AbstractIt has long been known that variational inequality problems can be reformulated as nonsmooth...
AbstractIn this paper, we propose a new version of extragradient method for the variational inequali...
In this paper, we present a new reformulation of the KKT system associated to a variational inequali...
A descent method with a gap function is proposed for a finite-dimensional variational inequality wit...
A descent method with a gap function is proposed for a finite-dimensional variational inequality wit...
A variational inequality with a nonmonotone mapping is considered in a Euclidean space. A regulariza...
A descent method with a gap function is proposed for a finite-dimensional variational inequality wit...
A variational inequality with a nonmonotone mapping is considered in a Euclidean space. A regulariza...
We propose to solve a general quasi-variational inequality by using its Karush-Kuhn-Tucker condition...
A descent method with a gap function is proposed for a finite-dimensional variational inequality wit...