AbstractThe concept of efficiency (Pareto optimum) is used to formulate duality for multiobjective variational problems. Wolfe and Mond-Weir type duals are formulated. Under generalized (F, ρ) - convexity assumptions on the functions involved weak and strong duality theorems are proved
In this paper, Mond-Weir and Wolfe type duals for multiobjective variational control problems are fo...
In this paper, a generalization of convexity is considered in the case of multiobjective optimizatio...
In this paper, a generalization of convexity is considered in the case of multiobjective optimizatio...
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 is used to formulate duality for nondifferentiable multiobjective ...
AbstractWolfe and Mond-Weir type duals for multiobjective variational problems are formulated. Under...
AbstractFor a multiobjective nonlinear program which involved inequality and equality constraints, W...
AbstractThe concept of efficiency (Pareto optimum) is used to formulate duality for multiobjective n...
AbstractA Mond–Weir type dual for a class of nondifferentiable multiobjective variational problems i...
AbstractIn this paper, Wolfe and Mond–Weir type duals for a class of nondifferentiable multiobjectiv...
AbstractWolfe and Mond-Weir type duals for multiobjective variational problems are formulated. Under...
© The Author(s) 2013. This article is published with open access at Springerlink.com Abstract In thi...
In this paper we move forward in the study of duality and efficiency in multiobjective variational p...
AbstractThe concept of mixed-type duality has been extended to the class of multiobjective variation...
In this paper, Mond-Weir and Wolfe type duals for multiobjective variational control problems are fo...
In this paper, a generalization of convexity is considered in the case of multiobjective optimizatio...
In this paper, a generalization of convexity is considered in the case of multiobjective optimizatio...
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 is used to formulate duality for nondifferentiable multiobjective ...
AbstractWolfe and Mond-Weir type duals for multiobjective variational problems are formulated. Under...
AbstractFor a multiobjective nonlinear program which involved inequality and equality constraints, W...
AbstractThe concept of efficiency (Pareto optimum) is used to formulate duality for multiobjective n...
AbstractA Mond–Weir type dual for a class of nondifferentiable multiobjective variational problems i...
AbstractIn this paper, Wolfe and Mond–Weir type duals for a class of nondifferentiable multiobjectiv...
AbstractWolfe and Mond-Weir type duals for multiobjective variational problems are formulated. Under...
© The Author(s) 2013. This article is published with open access at Springerlink.com Abstract In thi...
In this paper we move forward in the study of duality and efficiency in multiobjective variational p...
AbstractThe concept of mixed-type duality has been extended to the class of multiobjective variation...
In this paper, Mond-Weir and Wolfe type duals for multiobjective variational control problems are fo...
In this paper, a generalization of convexity is considered in the case of multiobjective optimizatio...
In this paper, a generalization of convexity is considered in the case of multiobjective optimizatio...
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