The paper deals with the minimization problem of a marginal function over a subset C of a space X. Unlike the existing papers, X is not assumed to be a finitedimensional space and C is a geometric constraint which may not coincide with X. Second order necessary and sufficient optimality conditions are written in terms of some approximations of the data of the problem
Under a suitable assumption necessary optimality conditions are derived for nonsmooth minimax proble...
We consider a convex semi-infinite programming (SIP) problem whose objective and constraint function...
International audienceThis paper is devoted to second order necessary optimality conditions for cont...
The paper deals with the minimization problem of a marginal function over a subset C of a space X. U...
The paper concerns the study of new classes of nonlinear and nonconvex optimization problems of the ...
This paper concerns applications of advanced techniques of variational analysis and generalized diff...
AbstractUsing the theory of abstract optimization problems in infinite-dimensional spaces we provide...
Using the theory of abstract optimization problems in infinite-dimensional spaces we provide necessa...
summary:In the paper we present second-order necessary conditions for constrained vector optimizatio...
In this paper, the classical KKT, complementarity and Lagrangian saddle-point conditions are general...
: This paper is devoted to the study of perturbed semi-infinite optimization problems, i.e. minimiza...
Abstract. This paper concerns applications of advanced techniques of variational analysis and genera...
This paper primarily concerns the study of parametric problems of infinite and semi-infinite program...
If f : Rn R is twice continuously differentiable, f’(u) = 0 and f’’(u) is positive definite, then u...
AbstractWe state a certain second-order sufficient optimality condition for functions defined in inf...
Under a suitable assumption necessary optimality conditions are derived for nonsmooth minimax proble...
We consider a convex semi-infinite programming (SIP) problem whose objective and constraint function...
International audienceThis paper is devoted to second order necessary optimality conditions for cont...
The paper deals with the minimization problem of a marginal function over a subset C of a space X. U...
The paper concerns the study of new classes of nonlinear and nonconvex optimization problems of the ...
This paper concerns applications of advanced techniques of variational analysis and generalized diff...
AbstractUsing the theory of abstract optimization problems in infinite-dimensional spaces we provide...
Using the theory of abstract optimization problems in infinite-dimensional spaces we provide necessa...
summary:In the paper we present second-order necessary conditions for constrained vector optimizatio...
In this paper, the classical KKT, complementarity and Lagrangian saddle-point conditions are general...
: This paper is devoted to the study of perturbed semi-infinite optimization problems, i.e. minimiza...
Abstract. This paper concerns applications of advanced techniques of variational analysis and genera...
This paper primarily concerns the study of parametric problems of infinite and semi-infinite program...
If f : Rn R is twice continuously differentiable, f’(u) = 0 and f’’(u) is positive definite, then u...
AbstractWe state a certain second-order sufficient optimality condition for functions defined in inf...
Under a suitable assumption necessary optimality conditions are derived for nonsmooth minimax proble...
We consider a convex semi-infinite programming (SIP) problem whose objective and constraint function...
International audienceThis paper is devoted to second order necessary optimality conditions for cont...