A pair of higher-order Wolfe and Mond-Weir type symmetric dual models with cone constraints are formulated and usual duality theorems are established under higher-order ฮท-invexity/ฮท-pseudoinvexity assumptions. Symmetric minimax mixed integer primal and dual problems are also discussed. These duality
Higher Order Fractional Symmetric Duality Over Cone Constraints
โ Scribed by Jayswal, Anurag ;Ahmad, I. ;Prasad, Ashish Kumar
- Book ID
- 125362655
- Publisher
- Springer-Verlag
- Year
- 2014
- Tongue
- English
- Weight
- 268 KB
- Volume
- 14
- Category
- Article
- ISSN
- 2214-2487
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๐ SIMILAR VOLUMES
Wolfe and Mond-Weir type second-order symmetric duals are formulated and appropriate duality theorems are established under -bonvexity/ -pseudobonvexity assumptions. This formulation removes several omissions in an earlier second-order primal dual pair introduced by Devi [Symmetric duality for nonli
We formulate a pair of multiobjective symmetric dual programs for pseudo-invex functions and arbitrary cones. Our model is unifying the Wolfe vector symmetric dual and the Mond-Weir vector symmetric dual models. We establish the weak, strong, converse and self duality theorems for our pair of dual m