Titlebook: Geometric Properties of Banach Spaces and Nonlinear Iterations; Charles Chidume Book 2009 Springer-Verlag London 2009 45XX.46XX.47XX.49XX.

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V. T. Anju,Siddhardha Busi,Madhu DyavaiahLet (.) be a metric space and . be a nonempty subset of .. For every .?., the distance between the point . and . is denoted by ρ(.) and is defined by the following minimum problem:.The . (also called the .) . defined on . is a mapping from . to 2. such that..

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Revision Anterior Cruciate Ligament,In this chapter, we shall examine iterative methods for approximating solu tions of important nonlinear integral equations involving accretive-type op erators. In particular, we examine iteration methods for solving ..

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,Einführung in die Sto?wellenphysik,In this chapter, we present an iteration process which has been studied for approximating common fixed points for families of . nonexpansive mappings defined on a . convex subset of a Banach space..We first prove the following lemmas which are connected with real num bers.

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Inequalities in Uniformly Smooth Spaces,In this chapter, we obtain analogues of the identities (1.1) and (1.2) in smooth spaces. We begin with the following definitions.

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Iterative Method for Fixed Points of Nonexpansive Mappings,We begin this chapter with the following well known definition and theorem.

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Hybrid Steepest Descent Method for Variational Inequalities,Let (.) be a metric space and . be a nonempty subset of .. For every .?., the distance between the point . and . is denoted by ρ(.) and is defined by the following minimum problem:.The . (also called the .) . defined on . is a mapping from . to 2. such that..