Sufficient conditions for optimization are obtained and duality theorems are also derived for the problems under consideration on the basis of the apparatus of locally conjugate mappings and the subdifferential calculus
<div><p>Motivated by the recent work of Mordukhovich et al. [Subgradients of marginal functions in p...
AbstractIn this paper, we derive necessary optimality conditions for optimization problems defined b...
In this paper, for a problem second order evolution differential inclusions with phase constraints t...
Sufficient conditions for optimality are derived for partial differential inclusions of parabolic ty...
Abstract. This paper deals with the Dirichlet problem for convex differential (PC) inclusions of ell...
Necessary and sufficient conditions of optimality under the most general assumptions are deduced fo...
Necessary and sufficient conditions of optimality under the most general assumptions are deduced for...
Necessary and sufficient conditions of optimality under the most general assumptions are deduced for...
Necessary and sufficient conditions of optimality under the most general assumptions are deduced for...
This paper deals with the Dirichlet problem for convex differential (PC) inclusions of elliptic type...
AbstractNecessary and sufficient conditions for optimality are derived for the problems under consid...
Necessary and sufficient conditions for optimality are derived for the problems under consideration ...
AbstractThe framework of differential inclusions encompasses modern optimal control and the calculus...
This paper derives the optimality conditions for a Mayer problem with discrete and differential incl...
We treat a control problem given in terms of a differential inclusion x˙(t)∈E(t,x(t)) and develop ...
<div><p>Motivated by the recent work of Mordukhovich et al. [Subgradients of marginal functions in p...
AbstractIn this paper, we derive necessary optimality conditions for optimization problems defined b...
In this paper, for a problem second order evolution differential inclusions with phase constraints t...
Sufficient conditions for optimality are derived for partial differential inclusions of parabolic ty...
Abstract. This paper deals with the Dirichlet problem for convex differential (PC) inclusions of ell...
Necessary and sufficient conditions of optimality under the most general assumptions are deduced fo...
Necessary and sufficient conditions of optimality under the most general assumptions are deduced for...
Necessary and sufficient conditions of optimality under the most general assumptions are deduced for...
Necessary and sufficient conditions of optimality under the most general assumptions are deduced for...
This paper deals with the Dirichlet problem for convex differential (PC) inclusions of elliptic type...
AbstractNecessary and sufficient conditions for optimality are derived for the problems under consid...
Necessary and sufficient conditions for optimality are derived for the problems under consideration ...
AbstractThe framework of differential inclusions encompasses modern optimal control and the calculus...
This paper derives the optimality conditions for a Mayer problem with discrete and differential incl...
We treat a control problem given in terms of a differential inclusion x˙(t)∈E(t,x(t)) and develop ...
<div><p>Motivated by the recent work of Mordukhovich et al. [Subgradients of marginal functions in p...
AbstractIn this paper, we derive necessary optimality conditions for optimization problems defined b...
In this paper, for a problem second order evolution differential inclusions with phase constraints t...