A nonsmooth multiobjective optimization problem involving generalized lipschitz univex functions is studied. Kuhn-Tucker type sufficient optimality conditions are obtained for a feasible solution to be an efficient or...
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A nonsmooth multiobjective optimization problem involving generalized lipschitz univex functions is studied. Kuhn-Tucker type sufficient optimality conditions are obtained for a feasible solution to be an efficient or properly efficient solution. Mond-Weir type and Mond-Zhang type duality results are obtained under the aforesaid assumptions.
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