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Title: Understanding Banach Spaces
Edited by: Daniel González Sánchez
ISBN10-13: 1536167452 : 9781536167450
Format: Hardback
Size: 1x1mm
Pages: 478
Weight: 1.044 Kg.
Published: Nova Science Publishers, Inc - February   2020
List Price: 238.99 Pounds Sterling
Availability: In Stock   Qty Available: 1
Subjects: Mathematics : Algebra : Applied mathematics
This book focuses on the study of several properties of Banach spaces applied to diverse problems in functional and numerical analysis. Many problems in science, engineering and other disciplines can be expressed in the form of equations, inequalities or systems of equations using mathematical modelling. In particular, a large number of these problems can be solved using these spaces. A great multitude of examples showing the theoretical application developed appears throughout the work. Researchers and practitioners will find this book very useful as a source book, utilize its methods and also use it as a classroom text for a senior undergraduate or graduate course. It is certainly an excellent must read book.
Table of Contents:
  • Preface
  • Right Complex Caputo Fractional Inequalities
  • Mixed Complex Fractional Inequalities
  • Advanced Complex Fractional Ostrowski Inequalities
  • Improved Qualitative Analysis for Newton–like Methods with R–Order of Convergence at Least Three in Banach Spaces
  • Developments on the Convergence Region of Newton–like Methods with Generalized Inverses in Banach Spaces
  • Modified Newton–Type Compositions for Solving Equations in Banach Spaces
  • Ball Convergence for Optimal Derivative Free Methods
  • Ball Convergence for a Derivative Free Method with Memory
  • Weaker Convergence Conditions of an Iterative Method for Nonlinear Ill–Posed Equations
  • Ball Convergence Theorem for a Fifth Order Method in Banach Spaces
  • Extended Convergence of King–Werner–like Methods without Derivatives
  • On an Eighth Order Steffensen–Type Solver Free of Derivatives
  • Local Convergence of Osada’s Method for Finding Zeros with Multiplicity
  • Expanding the Applicability of an Eighth–Order Method in Banach Space under Weak Conditions
  • Local Convergence for Three Step Eighth Order Method under Weak Conditions
  • Ball Convergence for a Three–Step One Parameter Efficient Method in Banach Space under Generalized Conditions
  • On the Convergence of Newton–Moser Method from Data at One Point
  • Approximating Inverse Operators by a Fourth–Order Iterative Method
  • Initial Value Problems in Clifford Analysis Using Associated Spaces
  • Computational Approach of Initial Value Problems in Clifford Analysis Using Associated Spaces
  • Asymmetric Convexity and Smoothness: Quantitative Lyapunov Theorems, Lozanovskii Factorisation, Walsh Chaos and Convex Duality
  • Copies of Sequence Spaces and Basic Properties of Anisotropic Function Spaces
  • Interpolation and Bounded Extension of Hӧlder–Lipschitz Mappings between Function, Non–Commutative and Other Banach Spaces
  • Differential Equations with a Small Parameter in a Banach Space
  • Role of Hanson–Antczak–Type V –Invex Functions in Sufficient Efficiency Conditions for Semiinfinite Multiobjective Fractional Programming
  • Index.
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