Sequence Space Theory with Applications
eBook - ePub

Sequence Space Theory with Applications

  1. 312 pages
  2. English
  3. ePUB (mobile friendly)
  4. Available on iOS & Android
eBook - ePub

Sequence Space Theory with Applications

About this book

The book features original chapters on sequence spaces involving the idea of ideal convergence, modulus function, multiplier sequences, Riesz mean, Fibonacci difference matrix etc., and illustrate their involvement in various applications. The preliminaries have been presented in the beginning of each chapter and then the advanced discussion takes place, so it is useful for both expert and nonexpert on aforesaid topics. The book consists of original thirteen research chapters contributed by the well-recognized researchers in the field of sequence spaces with associated applications.

Features

  • Discusses the Fibonacci and vector valued difference sequence spaces
  • Presents the solution of Volterra integral equation in Banach algebra
  • Discusses some sequence spaces involving invariant mean and related to the domain of Jordan totient matrix
  • Presents the Tauberian theorems of double sequences
  • Discusses the paranormed Riesz difference sequence space of fractional order
  • Includes a technique for studying the existence of solutions of infinite system of functional integro-differential equations in Banach sequence spaces

The subject of book is an active area of research of present time internationally and would serve as a good source for researcher and educators involved with the topic of sequence spaces.

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Yes, you can access Sequence Space Theory with Applications by S. A. Mohiuddine, Bipan Hazarika, S. A. Mohiuddine,Bipan Hazarika in PDF and/or ePUB format, as well as other popular books in Mathematics & Applied Mathematics. We have over one million books available in our catalogue for you to explore.

Information

Table of contents

  1. Cover Page
  2. Half-Title Page
  3. Title Page
  4. Copyright Page
  5. Contents
  6. Preface
  7. Editors
  8. Contributors
  9. 1 Hahn-Banach and Duality Type Theorems for Vector Lattice-Valued Operators and Applications to Subdifferential Calculus and Optimization
  10. 2 Application of Measure of Noncompactness on Infinite System of Functional Integro-differential Equations with Integral Initial Conditions
  11. 3 λ-Statistical Convergence of Interval Numbers of Order α
  12. 4 Necessary and Sufficient Tauberian Conditions under which Convergence follows from (Ar,δ,p,q;1,1), (Ar,*,p,*;1,0) and (A*,δ,*,q;0,1) Summability Methods of Double Sequences
  13. 5 On New Sequence Spaces Related to Domain of the Jordan Totient Matrix
  14. 6 A Study of Fibonacci Difference I\textendash Convergent Sequence Spaces
  15. 7 Theory of Approximation for Operators in Intuitionistic Fuzzy Normed Linear Spaces
  16. 8 Solution of Volterra Integral Equations in Banach Algebras using Measure of Noncompactness
  17. 9 Solution of a pair of Nonlinear Matrix Equation using Fixed Point Theory
  18. 10 Sequence Spaces and Matrix Transformations
  19. 11 Carathéodory Theory of Dynamic Equations on Time Scales
  20. 12 Vector Valued Ideal Convergent Generalized Difference Sequence Spaces Associated with Multiplier Sequences
  21. 13 Domain of Generalized Riesz Difference Operator of Fractional Order in Maddox's Space ℓ(p) and Certain Geometric Properties
  22. Index