This paper deals with a constraint multiobjective programming problem and its dual problem in the lexicographic order. We establish some duality theorems and present several existence results of a Lagrange multiplier and a lexicographic saddle point theorem. Meanwhile, we study the relations between the lexicographic saddle point and the lexicographic solution to a multiobjective programming problem
Abstract In this paper, we provide Lagrange-type duality theorems for mathematical programming probl...
Abstract Lexicographic linear programs are fixed-priority multiobjective linear progr...
Abstract. We propose a general dual program for a constrained optimization problem via gener-alized ...
AbstractIn this paper, Lagrange multiplier theorems are developed for the multiobjective fractional ...
International audienceThe main purpose of this paper is to study saddle points of the vector Lagrang...
The Linear Piecewise Lexicographic Programming (LPWLGP) problem is a mathematical programming model ...
The sparse linear programming (SLP) is a linear programming problem equipped with a sparsity constra...
AbstractA variant of lexicographic order called symmetrized-lexicographic order is defined. The symm...
AbstractIn the present paper we consider a class of multiobjective fractional programming problems i...
Lexicographic Multi-Objective Linear Programming (LMOLP) problems can be solved in two ways: preempt...
International audienceForcing lexicographical order in the solutions to an integer programming probl...
Lexicographic Multi-Objective Linear Programming (LMOLP) problems can be solved in two ways: preempt...
In this paper, Antczak's -approximation approach is used to prove the equivalence between optima of ...
AbstractNecessary and sufficient conditions without a constraint qualification for ϵ-Pareto optimali...
AbstractIn this paper, Lagrange multiplier theorems are developed for the multiobjective fractional ...
Abstract In this paper, we provide Lagrange-type duality theorems for mathematical programming probl...
Abstract Lexicographic linear programs are fixed-priority multiobjective linear progr...
Abstract. We propose a general dual program for a constrained optimization problem via gener-alized ...
AbstractIn this paper, Lagrange multiplier theorems are developed for the multiobjective fractional ...
International audienceThe main purpose of this paper is to study saddle points of the vector Lagrang...
The Linear Piecewise Lexicographic Programming (LPWLGP) problem is a mathematical programming model ...
The sparse linear programming (SLP) is a linear programming problem equipped with a sparsity constra...
AbstractA variant of lexicographic order called symmetrized-lexicographic order is defined. The symm...
AbstractIn the present paper we consider a class of multiobjective fractional programming problems i...
Lexicographic Multi-Objective Linear Programming (LMOLP) problems can be solved in two ways: preempt...
International audienceForcing lexicographical order in the solutions to an integer programming probl...
Lexicographic Multi-Objective Linear Programming (LMOLP) problems can be solved in two ways: preempt...
In this paper, Antczak's -approximation approach is used to prove the equivalence between optima of ...
AbstractNecessary and sufficient conditions without a constraint qualification for ϵ-Pareto optimali...
AbstractIn this paper, Lagrange multiplier theorems are developed for the multiobjective fractional ...
Abstract In this paper, we provide Lagrange-type duality theorems for mathematical programming probl...
Abstract Lexicographic linear programs are fixed-priority multiobjective linear progr...
Abstract. We propose a general dual program for a constrained optimization problem via gener-alized ...