The use of duality principle for characterizing solution of general optimization problem posed in the Hilbert space was considered. The existence and uniqueness of solution are guaranteed by formulat- ing the minimum problem in a dual space. Furthermore, the solution is shown to be aligned
We associate with each natural number n and each compact Hausdorff topological space T the space of ...
The paper deals with vector constrained extremum problems. A separation scheme is recalled; starting...
Any linear (ordinary or semi-infinite) optimization problem, and also its dual problem, can be class...
Given a vector x in a Hilbert space H and a subspace M in H. We wish to find the vec-tor m closest t...
Given a vector x in a Hilbert space H and a subspace M in H. We wish to find the vec-tor m closest t...
<p><span>The duality principle provides that optimization problems may be viewed from either of two ...
The duality principle provides that optimization problems may be viewed from either of two perspecti...
AbstractTwo dual problems are proposed for the minimax problem: minimize maxy ϵ Y φ(x, y), subject t...
The paper investigates the dual space to the space M (E,Y) and with its help introduces the concept...
AMS subject classification: 41A17, 41A50, 49Kxx, 90C25.The aim of this paper is to demonstrate appli...
The aim of this work is to make some investigations concerning duality for multiobjective optimizati...
AbstractWe examine a notion of duality which appears to be useful in situations where the usual conv...
The aim of this work is to make some investigations concerning duality for multiobjective optimizati...
AbstractA minimization problem for a matrix-valued matrix function is considered. A duality theorem ...
AbstractA method is described for solving certain dual pairs of constrained approximation problems
We associate with each natural number n and each compact Hausdorff topological space T the space of ...
The paper deals with vector constrained extremum problems. A separation scheme is recalled; starting...
Any linear (ordinary or semi-infinite) optimization problem, and also its dual problem, can be class...
Given a vector x in a Hilbert space H and a subspace M in H. We wish to find the vec-tor m closest t...
Given a vector x in a Hilbert space H and a subspace M in H. We wish to find the vec-tor m closest t...
<p><span>The duality principle provides that optimization problems may be viewed from either of two ...
The duality principle provides that optimization problems may be viewed from either of two perspecti...
AbstractTwo dual problems are proposed for the minimax problem: minimize maxy ϵ Y φ(x, y), subject t...
The paper investigates the dual space to the space M (E,Y) and with its help introduces the concept...
AMS subject classification: 41A17, 41A50, 49Kxx, 90C25.The aim of this paper is to demonstrate appli...
The aim of this work is to make some investigations concerning duality for multiobjective optimizati...
AbstractWe examine a notion of duality which appears to be useful in situations where the usual conv...
The aim of this work is to make some investigations concerning duality for multiobjective optimizati...
AbstractA minimization problem for a matrix-valued matrix function is considered. A duality theorem ...
AbstractA method is described for solving certain dual pairs of constrained approximation problems
We associate with each natural number n and each compact Hausdorff topological space T the space of ...
The paper deals with vector constrained extremum problems. A separation scheme is recalled; starting...
Any linear (ordinary or semi-infinite) optimization problem, and also its dual problem, can be class...