<p><em>Iterative Methods for Fixed Points of Nonlinear Operators</em> offers an introduction into iterative methods of fixed points for nonexpansive mappings, pseudo-contrations in Hilbert Spaces and in Banach Spaces. Iterative methods of zeros for accretive mappings in Banach Spaces and monotone ma
Fixed Points of Nonlinear Operators: Iterative Methods
โ Scribed by Haiyun Zhou; Xiaolong Qin; National Defense Industry Press
- Publisher
- De Gruyter
- Year
- 2020
- Tongue
- English
- Leaves
- 378
- Category
- Library
No coin nor oath required. For personal study only.
โฆ Synopsis
Iterative Methods for Fixed Points of Nonlinear Operators offers an introduction into iterative methods of fixed points for nonexpansive mappings, pseudo-contrations in Hilbert Spaces and in Banach Spaces. Iterative methods of zeros for accretive mappings in Banach Spaces and monotone mappings in Hilbert Spaces are also discussed. It is an essential work for mathematicians and graduate students in nonlinear analysis.
- An authoritative book on fixed Points of nonlinear operators by focusing iterative methods
- Presents the state of the art in the field
- Of interest to researchers and graduate students nonlinear functional analysis and operations
๐ SIMILAR VOLUMES
<p><P>The aim of this monograph is to give a unified introductory treatment of the most important iterative methods for constructing fixed points of nonlinear contractive type mappings. It summarizes the most significant contributions in the area by presenting, for each iterative method considered (
<p><P>The aim of this monograph is to give a unified introductory treatment of the most important iterative methods for constructing fixed points of nonlinear contractive type mappings. It summarizes the most significant contributions in the area by presenting, for each iterative method considered (
The aim of this monograph is to give a unified introductory treatment of the most important iterative methods for constructing fixed points of nonlinear contractive type mappings. It summarizes the most significant contributions in the area by presenting, for each iterative method considered (Picard