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Current topics in summability theory and applications [electronic resource] / Hemen Dutta, Billy E. Rhoades, editors.

Dutta, Hemen, editor.; Rhoades, Billy E., editor.
2016
QA295
Available Online
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Title
Current topics in summability theory and applications [electronic resource] / Hemen Dutta, Billy E. Rhoades, editors.
ISBN
9789811009136 (electronic book)
9811009139 (electronic book)
9789811009129
DOI
https://doi.org/10.1007/978-981-10-0913-6
Published
Singapore : Springer, 2016.
Language
English
Description
1 online resource (xiii, 431 pages)
Item Number
10.1007/978-981-10-0913-6 doi
Call Number
QA295
Dewey Decimal Classification
515/.243
Summary
This book discusses recent developments in and contemporary research on summability theory, including general summability methods, direct theorems on summability, absolute and strong summability, special methods of summability, functional analytic methods in summability, and related topics and applications. All contributing authors are eminent scientists, researchers and scholars in their respective fields, and hail from around the world. The book can be used as a textbook for graduate and senior undergraduate students, and as a valuable reference guide for researchers and practitioners in the fields of summability theory and functional analysis. Summability theory is generally used in analysis and applied mathematics. It plays an important part in the engineering sciences, and various aspects of the theory have long since been studied by researchers all over the world. .
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Access limited to authorized users.
Source of Description
Online resource; title from PDF title page (SpringerLink, viewed May 4, 2016).
Added Author
Dutta, Hemen, editor.
Rhoades, Billy E., editor.
Available in Other Form
Print version: 9789811009129
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Chapter 1. An Introduction to Summability Methods
Chapter 2. Some Topics in Summability Theory
Chapter 3. Summability and Convergence using Ideals
Chapter 4. Convergence Acceleration and Improvement by Regular Matrices
Chapter 5. On Summability, Multipliability and Integrability
Chapter 6. Multi-dimensional Summability Theory and Continuous Wavelet Transform
Chapter 7. Absolute Riesz and Related Summability Methods
Chapter 8. Some Applications of Summability Theory
Chapter 9. Degree of Approximation of Functions through Summability Methods.

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