Convergence of approximants to fixed points of nonexpansive nonlinear mappings in banach spaces
โ Scribed by Felix E. Browder
- Publisher
- Springer
- Year
- 1967
- Tongue
- English
- Weight
- 457 KB
- Volume
- 24
- Category
- Article
- ISSN
- 0003-9527
No coin nor oath required. For personal study only.
๐ SIMILAR VOLUMES
Suppose K is a nonempty closed convex nonexpansive retract of a real uniformly convex Banach space E with P as a nonexpansive retraction. Let T : K โ E be a nonexpansive non-self map with n 1, where { n } and { n } are real sequences in [ , 1 -] for some โ (0, 1). ( 1) If the dual E \* of E has the
Let C be a closed, convex subset of a uniformly convex Banach space whose norm is uniformly Ga^teaux differentiable and let T be an asymptotically nonexpansive mapping from C into itself such that the set F(T ) of fixed points of T is nonempty. In this paper, we show that F(T ) is a sunny, nonexpans
Let E be a real reflexive Banach space which admits a weakly sequentially continuous duality mapping from E to E \* , and K be a nonempty closed convex subset of E. Suppose that {T n } (n = 1, 2, . . .) is a uniformly asymptotically regular sequence of nonexpansive mappings from K into itself such t