The purpose of this paper is to give sufficient conditions of generalized concavity type for a local (weakly) efficient solution to be a global (weakly) efficient solution for a vector maximization set-valued programming problem. In the particular case of the vector maximization set-valued fractional programming problem, we derive some characterizations properties of efficient and properly efficient solutions based on a parametric procedure associated to the fractional problem
grams of which the objective is given by the ratio of a convex by a positive (over a convex domain) ...
The first problem considered in this paper, (P), is that of maximizing a continuous function over th...
AbstractThe problem of optimizing a real-valued function over the weakly efficient set associated to...
The purpose of this paper is to give sufficient conditions of generalized concavity and convexity ...
AbstractThere are various theoretical, algorithmic, and practical reasons for developing necessary a...
AbstractIn this paper, we first introduce a new class of generalized convex n-set functions, called ...
A fairly large number of global semiparametric sufficient efficiency results are established under v...
Any local maximizer of an explicitly quasiconvex real-valued function is actually a global minimizer...
AbstractWe consider a multiobjective fractional programming problem (MFP) involving vector-valued ob...
A fairly large number of global semiparametric sufficient efficiency results are established under v...
This note develops properties of quasi-efficient solutions and explores interrelationships to the cl...
We consider fractional maximization and minimization problems with an arbitrary feasible set, with a...
The object of this thesis is to study the multi-criteria linear fractional programming problems (MLF...
Abstract In this work, several extended approximately invex vector-valued functions of higher order ...
The efficient set of a linear multicriteria programming problem can be representedby a reverse conve...
grams of which the objective is given by the ratio of a convex by a positive (over a convex domain) ...
The first problem considered in this paper, (P), is that of maximizing a continuous function over th...
AbstractThe problem of optimizing a real-valued function over the weakly efficient set associated to...
The purpose of this paper is to give sufficient conditions of generalized concavity and convexity ...
AbstractThere are various theoretical, algorithmic, and practical reasons for developing necessary a...
AbstractIn this paper, we first introduce a new class of generalized convex n-set functions, called ...
A fairly large number of global semiparametric sufficient efficiency results are established under v...
Any local maximizer of an explicitly quasiconvex real-valued function is actually a global minimizer...
AbstractWe consider a multiobjective fractional programming problem (MFP) involving vector-valued ob...
A fairly large number of global semiparametric sufficient efficiency results are established under v...
This note develops properties of quasi-efficient solutions and explores interrelationships to the cl...
We consider fractional maximization and minimization problems with an arbitrary feasible set, with a...
The object of this thesis is to study the multi-criteria linear fractional programming problems (MLF...
Abstract In this work, several extended approximately invex vector-valued functions of higher order ...
The efficient set of a linear multicriteria programming problem can be representedby a reverse conve...
grams of which the objective is given by the ratio of a convex by a positive (over a convex domain) ...
The first problem considered in this paper, (P), is that of maximizing a continuous function over th...
AbstractThe problem of optimizing a real-valued function over the weakly efficient set associated to...