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doi: 10.3390/sym11111348
In this article, a pair of nondifferentiable second-order symmetric fractional primal-dual model (G-Mond–Weir type model) in vector optimization problem is formulated over arbitrary cones. In addition, we construct a nontrivial numerical example, which helps to understand the existence of such type of functions. Finally, we prove weak, strong and converse duality theorems under aforesaid assumptions.
multiobjective, G(f)-bonvexity, fractional programming, G(f)-pseudobonvexity, second-order, symmetric duality, support function, Symmetric duality, Nondifferentiable, Support function, nondifferentiable, Gf-bonvexity/Gf-pseudobonvexity, Second-order, Multiobjective, Fractional programming, MATEMATICA APLICADA
multiobjective, G(f)-bonvexity, fractional programming, G(f)-pseudobonvexity, second-order, symmetric duality, support function, Symmetric duality, Nondifferentiable, Support function, nondifferentiable, Gf-bonvexity/Gf-pseudobonvexity, Second-order, Multiobjective, Fractional programming, MATEMATICA APLICADA
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