Symmetric duality in complex spaces over cones [PDF]
Yugoslav Journal of Operations Research, 2021 Duality theory plays an important role in optimization theory. It has been extensively used for many theoretical and computational problems in mathematical programming.
Ahmad Izhar +2 more
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Higher order symmetric duality for multiobjective fractional programming problems over cones [PDF]
Yugoslav Journal of Operations Research, 2022 This article studies a pair of higher order nondifferentiable symmetric fractional programming problem over cones. First, higher order cone convex function is introduced.
Kaur Arshpreet, Sharma Mahesh Kumar
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Higher order fractional variational symmetric duality over cone constraints [PDF]
Yugoslav Journal of Operations Research, 2023 The article aims at higher order fractional variational pair of symmetric dual formulations where constraints are defined over cones and explores pertinent duality output applying the idea of higher order η-invexity. Also, we bring into begin a numerical
Khatri Sony, Prasad Ashish Kumar
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Generalized Second-Order G-Wolfe Type Fractional Symmetric Program and their Duality Relations under Generalized Assumptions [PDF]
International Journal of Mathematical, Engineering and Management Sciences, 2023 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
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A class of new type unified non-differentiable higher order symmetric duality theorems over arbitrary cones under generalized assumptions [PDF]
Yugoslav Journal of Operations Research, 2022 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
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Mixed type symmetric and self duality for multiobjective variational problems with support functions [PDF]
Yugoslav Journal of Operations Research, 2013 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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Second order symmetric duality in fractional variational problems over cone constraints [PDF]
Yugoslav Journal of Operations Research, 2018 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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Nuclear Physics B, 2022 We analyse super non-Abelian T-duality for principal chiral models, symmetric space sigma models, and semi-symmetric space sigma models for general Lie supergroups. This includes T-duality along both bosonic and fermionic directions.
Daniele Bielli +3 more
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Duality for a class of second order symmetric nondifferentiable fractional variational problems [PDF]
Yugoslav Journal of Operations Research, 2020 The present work frames a pair of symmetric dual problems for second order nondifferentiable fractional variational problems over cone constraints with the help of support functions.
Prasad Ashish Kumar +2 more
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Dual formulation of covariant nonlinear duality-symmetric action of kappa-symmetric D3-brane
Journal of High Energy Physics, 2018 We study the construction of covariant nonlinear duality-symmetric actions in dual formulation. Essentially, the construction is the PST-covariantisation and nonlinearisation of Zwanziger action.
Pichet Vanichchapongjaroen
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