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This motivated the study of the notion of J-pseudocontractive maps introduced in this paper.
Some of the ideas that we present in this paper shed some light on the optimal momentum maps introduced in [J.-P.
Based on the concepts of supremum and conjugate and biconjugate maps introduced in [16], we obtain a full generalization of the theorem.
Based on the concept of conjugate and biconjugate maps introduced in (Tan and Tinh in Acta Math. Viet. 25 315-345, 2000) we establish a full generalization of the Fenchel-Moreau theorem for the vector case.
Tanino [5] obtained some results concerning sensitivity analysis in vector optimization by using the concept of contingent derivatives of set-valued maps introduced in [17], and Shi [8] and Kuk et al. [7, 11] extended some of Tanino's results.
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Now we will use the concept of an α-orbital attractive mapping introduced in [2].
This strict limitation introduces the non-convex constraint (5e) to the optimization problem in (5), which motivates the relaxation (8) and the heuristic mapping introduced in Algorithm 1 (Fig. 2).
By virtue of the tangent derivative of a set-valued map introduced in [4], Sach and Craven [5] discussed Wolfe type duality and Mond-Weir type duality problems for a set-valued optimization problem.
By virtue of the codifferential of a set-valued map introduced in [6], Sach et al. [7] obtained Mond-Weir type and Wolfe type weak duality and strong duality theorems of set-valued optimization problems.
In this article we develop the fixed point theorems for α-contractive type maps introduced recently in [17] (for the α-ψ-contractive multivalued case, see [18]) to Meir-Keeler versions and hence generalize the results obtained in [3] and the references therein.
The study shows that the inconsistencies in the land use maps introduce uncertainty in groundwater recharge estimation in a range of 10 30%.
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