2012Unpublished venueRequires access

Shrinking Projection Methods for Quasi-Strict Asymptotically Pseudo-Contractions

Xinghui Gao, Xinggui Gao, MA Le-rong

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Abstract

The purpose of this article is to propose a shrinking projection method and prove a strong convergence theorem for a family of quasi-strict asymptotically pseudo-contractions. Its results hold in reflexive, strictly convex, smooth Banach spaces with the property(K). The results of this paper improve and extend recent some relative results.

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What this paper is about

The purpose of this article is to propose a shrinking projection method and prove a strong convergence theorem for a family of quasi-strict asymptotically pseudo-contractions. Its results hold in reflexive, strictly convex, smooth Banach spaces with the property(K). The results of this paper improve and extend recent some relative results.

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Available abstract

The purpose of this article is to propose a shrinking projection method and prove a strong convergence theorem for a family of quasi-strict asymptotically pseudo-contractions. Its results hold in reflexive, strictly convex, smooth Banach spaces with the property(K). The results of this paper improve and extend recent some relative results.

Key concepts: Banach space, Projection (relational algebra), Regular polygon, Convergence (economics), Mathematics, Property (philosophy), Uniformly convex space, Pure mathematics

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