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- W2114413404 abstract "The weak convergence of the iterative generated by J(un+1 un) = (Fun Jun), n 0, 0 < = min 1, 1 to a coincidence point of the mappings F,J : V ! V ? is investigated, where V is a real reflexive Banach space and V ? its dual (assuming that V ? is strictly convex). The basic assumptions are that J is the duality mapping, J F is demiclosed at 0, coercive, potential and bounded and that there exists a non-negative real valued function r(u, ) such that sup u, 2V {r(u, )} = < 1 r(u, )kJ(u )kV ?k (J F)(u) (J F)( )kV ? , 8 u, 2 V. Furthermore, the case when V is a Hilbert space is given. An application of our results to filtration problems with limit gradient in a domain with semipermeable boundary is also provided." @default.
- W2114413404 created "2016-06-24" @default.
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- W2114413404 date "2008-01-01" @default.
- W2114413404 modified "2023-09-25" @default.
- W2114413404 title "ITERATIVE SOLUTION OF NONLINEAR EQUATIONS OF THE PSEUDO-MONOTONE TYPE IN BANACH SPACES" @default.
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