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- W1505371010 abstract "IIn this paper, we deal with a class of nonexpansive mappings with the property $D(overline{co} F_{frac 1n} (T),F(T))to 0$, as $nto infty$, where $D$ is the Hausdorff metric. We show that nonexpansive mappings with compact domains enjoy this property and give some examples of this kind of mappings with noncompact domains in $l^infty$. Then we prove a nonlinear ergodic theorem, and a convergence theorem of mann's type for this kind of mappings." @default.
- W1505371010 created "2016-06-24" @default.
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- W1505371010 date "2008-01-12" @default.
- W1505371010 modified "2023-09-23" @default.
- W1505371010 title "WEAK AND STRONG CONVERGENCE FOR SOME OF NONEXPANSIVE MAPPINGS" @default.
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- W1505371010 doi "https://doi.org/10.11650/tjm.12.2008.724" @default.
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