A new algorithm for solving equilibrium problems with differentiable bifunctions is provided. The algorithm is based on descent directions of a suitable family of D-gap functions. Its convergence is proved under assumptions which do not guarantee the equivalence between the stationary points of the D-gap functions and the solutions of the equilibrium problem. Moreover, the algorithm does not require to set parameters according to thresholds which depend on regularity properties of the equilibrium bifunction. Finally, the results of preliminary numerical tests on Nash equilibrium problems with quadratic payoffs are reported
We analyze some new decomposition schemes for the solution of generalized Nash equilibrium problems....
In this paper we propose a splitting subgradient algorithm for solving equilibrium problems involvin...
We consider bilevel pseudomonotone equilibrium problems. We use a penalty function to convert a bile...
A new algorithm for solving equilibrium problems with differentiable bifunctions is provided. The al...
A new algorithm for solving equilibrium problems with differentiable bifunctions is provided. The al...
AbstractThe equilibrium problem (EP) can be reformulated as an unconstrained minimization problem th...
Abstract. The theory of gap functions, developed in the literature for variational inequalities, is ...
We consider a general class of monotone equilibrium problems, which involve nonsmooth convex functio...
In this paper, we consider equilibrium problems with differentiable bifunctions in a Banach space se...
AbstractIn this paper, we consider equilibrium problems with differentiable bifunctions in aBanach s...
We consider equilibrium problems with differentiable bifunctions. We adopt the well-known approach b...
This paper deals with equilibrium problems with nonlinear constraints. Exploiting the gap function r...
The paper deals with equilibrium problems (EPs) with nonlinear convex constraints. First, EP is refo...
In this paper we introduce a class of numerical methods for solving an equilibrium problem. This cla...
A global optimization approach for solving non-monotone equilibrium problems (EPs) is proposed. The ...
We analyze some new decomposition schemes for the solution of generalized Nash equilibrium problems....
In this paper we propose a splitting subgradient algorithm for solving equilibrium problems involvin...
We consider bilevel pseudomonotone equilibrium problems. We use a penalty function to convert a bile...
A new algorithm for solving equilibrium problems with differentiable bifunctions is provided. The al...
A new algorithm for solving equilibrium problems with differentiable bifunctions is provided. The al...
AbstractThe equilibrium problem (EP) can be reformulated as an unconstrained minimization problem th...
Abstract. The theory of gap functions, developed in the literature for variational inequalities, is ...
We consider a general class of monotone equilibrium problems, which involve nonsmooth convex functio...
In this paper, we consider equilibrium problems with differentiable bifunctions in a Banach space se...
AbstractIn this paper, we consider equilibrium problems with differentiable bifunctions in aBanach s...
We consider equilibrium problems with differentiable bifunctions. We adopt the well-known approach b...
This paper deals with equilibrium problems with nonlinear constraints. Exploiting the gap function r...
The paper deals with equilibrium problems (EPs) with nonlinear convex constraints. First, EP is refo...
In this paper we introduce a class of numerical methods for solving an equilibrium problem. This cla...
A global optimization approach for solving non-monotone equilibrium problems (EPs) is proposed. The ...
We analyze some new decomposition schemes for the solution of generalized Nash equilibrium problems....
In this paper we propose a splitting subgradient algorithm for solving equilibrium problems involvin...
We consider bilevel pseudomonotone equilibrium problems. We use a penalty function to convert a bile...