A linear problem of Copositive Programming consists in minimization of a linear function subject to linear constraints defined in a conic (infinite) index set. Using the equivalent formulation of the linear copositive problem in the form of a convex Semi-infinite Programming problem and “using” the previously developed approach based on the immobile indices of constraints, we obtain new optimality conditions that do not need any additional conditions for the constraints
In this short paper, we present a new constraint qualification (CQ) for linear semi-infinite program...
We establish new necessary and sufficient optimality conditions for global optimization problems. In...
Copositive programming is a relatively young field in mathematical optimization. It can be seen as a...
Semi Infinite Programming (SIP) deals with problems of minimization of a cost function in a finite d...
We apply our recent results on optimality for convex Semi-Infinite Programming problems to a prob...
In the present paper, we apply our recent results on optimality for convex semi-infinite programming...
We consider problems of linear copositive programming where feasible sets consist of vectors for whi...
We consider problems of linear copositive programming where feasible sets consist of vectors for whi...
Foundation of mathematical optimization relies on the urge to utilize available resources to their o...
Copositive programming deals with optimization over the convex cone of so-called copositive matrices...
Copositive programming (CP) can be regarded as a special instance of linear semi-infinite programmin...
A sufficient optimality criterion for linearly-constrained concave minimization problems is given in...
We state a new implicit optimality criterion for convex semi-infinite programming (SIP) problems. T...
In the paper,we consider a problem of convex Semi-Infinite Programming with an infinite index set i...
We consider a convex semi-infinite programming (SIP) problem whose objective and constraint function...
In this short paper, we present a new constraint qualification (CQ) for linear semi-infinite program...
We establish new necessary and sufficient optimality conditions for global optimization problems. In...
Copositive programming is a relatively young field in mathematical optimization. It can be seen as a...
Semi Infinite Programming (SIP) deals with problems of minimization of a cost function in a finite d...
We apply our recent results on optimality for convex Semi-Infinite Programming problems to a prob...
In the present paper, we apply our recent results on optimality for convex semi-infinite programming...
We consider problems of linear copositive programming where feasible sets consist of vectors for whi...
We consider problems of linear copositive programming where feasible sets consist of vectors for whi...
Foundation of mathematical optimization relies on the urge to utilize available resources to their o...
Copositive programming deals with optimization over the convex cone of so-called copositive matrices...
Copositive programming (CP) can be regarded as a special instance of linear semi-infinite programmin...
A sufficient optimality criterion for linearly-constrained concave minimization problems is given in...
We state a new implicit optimality criterion for convex semi-infinite programming (SIP) problems. T...
In the paper,we consider a problem of convex Semi-Infinite Programming with an infinite index set i...
We consider a convex semi-infinite programming (SIP) problem whose objective and constraint function...
In this short paper, we present a new constraint qualification (CQ) for linear semi-infinite program...
We establish new necessary and sufficient optimality conditions for global optimization problems. In...
Copositive programming is a relatively young field in mathematical optimization. It can be seen as a...