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Number - 1515 |
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May 16th, 14 |
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May 16th, 14 |
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| Summary |
In this paper, a multiobjective nondifferentiable fractional programming problem
(MFP) is considered where the objective function contains a term involving the
support function of a compact convex set. A vector valued (generalized) $\alpha$-
univex function is defined to extend the concept of a real valued (generalized)
$\alpha$-univex function. Using these functions, sufficient optimality criteria are
obtained for a feasible solution of (MFP) to be an efficient or weakly efficient
solution of (MFP). Duality results are obtained for a Mond-Weir type dual under
(generalized) $\alpha$-univexity assumptions. |
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Optimality and Duality in Nondifferentiable Multiobjective Fractional Programming using $\alpha$-Univexity
