AbstractA class of multiobjective fractional variational problems is considered and duals are formulated. Under concavity assumptions on the functions involved, duality theorems are proved through a parametric approach to relate efficient solutions of the primal and dual problems. We generalize those results for control problems also
AbstractThe concept of efficiency (Pareto optimum) is used to formulate duality for multiobjective v...
AbstractThe concept of efficiency (Pareto optimum) is used to formulate duality for multiobjective v...
Parametric and nonparametric necessary and sufficient optimality conditions are established for a cl...
A class of multiobjective variational control andmultiobjective fractional variational con-trol prob...
The concept of mixed-type duality has been extended to the class of multiobjective frac-tional varia...
The concept of mixed-type duality has been extended to the class of multiobjective frac-tional varia...
AbstractWe introduce a symmetric dual for multiobjective fractional variational problems. Under cert...
The present paper is a continuation of [2] where we deal with the duality for a multiobjective fract...
AbstractWe introduce a symmetric dual pair for a class of nondifferentiable multi-objective fraction...
AbstractIn the present paper we consider a class of multiobjective fractional programming problems i...
We establish duality results under generalized convexity assumptions for a multiobjective nonlinear ...
We establish duality results under generalized convexity assumptions for a multiobjective nonlinear ...
AbstractWolfe and Mond-Weir type duals for multiobjective variational problems are formulated. Under...
AbstractIn this paper, Wolfe and Mond–Weir type duals for a class of nondifferentiable multiobjectiv...
AbstractThe concept of efficiency (pareto optimum) is used to formulate duality for multiobjective v...
AbstractThe concept of efficiency (Pareto optimum) is used to formulate duality for multiobjective v...
AbstractThe concept of efficiency (Pareto optimum) is used to formulate duality for multiobjective v...
Parametric and nonparametric necessary and sufficient optimality conditions are established for a cl...
A class of multiobjective variational control andmultiobjective fractional variational con-trol prob...
The concept of mixed-type duality has been extended to the class of multiobjective frac-tional varia...
The concept of mixed-type duality has been extended to the class of multiobjective frac-tional varia...
AbstractWe introduce a symmetric dual for multiobjective fractional variational problems. Under cert...
The present paper is a continuation of [2] where we deal with the duality for a multiobjective fract...
AbstractWe introduce a symmetric dual pair for a class of nondifferentiable multi-objective fraction...
AbstractIn the present paper we consider a class of multiobjective fractional programming problems i...
We establish duality results under generalized convexity assumptions for a multiobjective nonlinear ...
We establish duality results under generalized convexity assumptions for a multiobjective nonlinear ...
AbstractWolfe and Mond-Weir type duals for multiobjective variational problems are formulated. Under...
AbstractIn this paper, Wolfe and Mond–Weir type duals for a class of nondifferentiable multiobjectiv...
AbstractThe concept of efficiency (pareto optimum) is used to formulate duality for multiobjective v...
AbstractThe concept of efficiency (Pareto optimum) is used to formulate duality for multiobjective v...
AbstractThe concept of efficiency (Pareto optimum) is used to formulate duality for multiobjective v...
Parametric and nonparametric necessary and sufficient optimality conditions are established for a cl...