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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,Iterative Methods for Zeros of Ф – Accretive-Type Operators,In this chapter, we continue to apply the Mann iteration method introduced in Chapter 6. Here, we use it to approximate the zeros of . operators (and to approximate fixed points of ..

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ESD Design and Analysis Handbooktudy of iterative algorithms for nonlinear operators in various Banach spaces..In this chapter, we introduce the classes of . and . spaces, and in Chapter 2, we shall introduce the class of .. All the results presented in these two chapters are well-known and standard and can be found in several boo

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Implementing an Auditing Program,r product, ⟨.,.⟩. In this chapter, we present the notion of . which will provide us with a pairing between elements of a normed space . and elements of its dual space .*, which we shall also denote by ⟨.,.⟩ and will serve as a suitable analogue of the inner product in Hilbert spaces.

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ESD Protection for RF Circuits,that certain geometric properties which characterize Hilbert spaces (e.g., the existence of . or equivalently the .; and the fact that the . or . in Hilbert spaces is Lipschitz .) make certain problems posed in Hilbert spaces . straightforward and relatively easy to solve. In several applications, h

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