Duality Theorems in the Hermitian Setting
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Daniele Carlo Struppa +2 more
exaly +4 more sources
In this paper, we study the duality theorems of a nondifferentiable semi-infinite interval-valued optimization problem with vanishing constraints (IOPVC). By constructing the Wolfe and Mond–Weir type dual models, we give the weak duality, strong duality,
Haijun Wang, Huihui Wang
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On duality for nonsmooth Lipschitz optimization problems [PDF]
We present some duality theorems for a non-smooth Lipschitz vector optimization problem. Under generalized invexity assumptions on the functions the duality theorems do not require constraint qualifications.
Preda Vasile +2 more
doaj +1 more source
Duality theorem for motives [PDF]
Using Dold--Puppe category approach to the duality in topology, we prove general duality theorem for the category of motives. As one of the applications of this general result we obtain, in particular, a generalization of Friedlander--Voevodsky's duality to the case of arbitrary base field characteristic.
Panin, I. A., Yagunov, S. A.
openaire +2 more sources
Mixed type symmetric and self duality for multiobjective variational problems with support functions [PDF]
In this paper, a pair of mixed type symmetric dual multiobjective variational problems containing support functions is formulated. This mixed formulation unifies two existing pairs Wolfe and Mond-Weir type symmetric dual multiobjective variational ...
Husain I., Mattoo Rumana G.
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Positive definite functions and dual pairs of locally convex spaces [PDF]
Using pairs of locally convex topological vector spaces in duality and topologies defined by directed families of sets bounded with respect to the duality, we prove general factorization theorems and general dilation theorems for operator-valued positive
Daniel Alpay, Saak Gabriyelyan
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A class of new type unified non-differentiable higher order symmetric duality theorems over arbitrary cones under generalized assumptions [PDF]
In the present paper, a newly combined higher-order non-differentiable symmetric duality in scalar-objective programming over arbitrary cones is formulated.
Dubey Ramu +4 more
doaj +1 more source
Generalized Second-Order G-Wolfe Type Fractional Symmetric Program and their Duality Relations under Generalized Assumptions [PDF]
In this article, we formulate the concept of generalize bonvexity/pseudobonvexity functions. We formulate duality results for second-order fractional symmetric dual programs of G-Wolfe-type model.
Arvind Kumar +4 more
doaj +1 more source
Second order symmetric duality in fractional variational problems over cone constraints [PDF]
In the present paper, we introduce a pair of second order fractional symmetric variational programs over cone constraints and derive weak, strong, and converse duality theorems under second order F-convexity assumptions. Moreover, self duality theorem is
Jayswal Anurag, Jha Shalini
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Second-Order Parametric Free Dualities for Complex Minimax Fractional Programming
In this paper, we will consider a minimax fractional programming in complex spaces. Since a duality model in a programming problem plays an important role, we will establish the second-order Mond−Weir type and Wolfe type dual models, and derive the
Tone-Yau Huang
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