Demiclosedness principle and convergence theorems for k-strictly asymptotically pseudocontractive maps
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摘要
Let E be a real q-uniformly smooth Banach space which is also uniformly convex (for example, Lp or p spaces, 1<p<∞), and K a nonempty closed convex (not necessarily bounded) subset of E. Let be a k-strictly asymptotically pseudocontractive map with a nonempty fixed-point set. It is proved that (IT) is demiclosed at 0. Furthermore, weak and strong convergence of an averaging iteration method to a fixed point of T are proved.

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