Regularity of Difference Equations on Banach Spaces
Authors: Agarwal, Ravi P., Cuevas, Claudio, Lizama, Carlos
- Presents the basic discrete semigroup theory and introduces the discrete cosine and sine operators
- Addresses applications of the theory of discrete maximal regularity to stability of concrete dynamics
- Introduces recent advances on theory of difference equations on Banach spaces
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- About this book
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This work introduces readers to the topic of maximal regularity for difference equations. The authors systematically present the method of maximal regularity, outlining basic linear difference equations along with relevant results. They address recent advances in the field, as well as basic semi group and cosine operator theories in the discrete setting. The authors also identify some open problems that readers may wish to take up for further research. This book is intended for graduate students and researchers in the area of difference equations, particularly those with advance knowledge of and interest in functional analysis.
- Reviews
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From the book reviews:
“This monograph primarily deals with the maximal regularity problem for different classes of difference equations on Banach spaces. … For researchers in this field, this book will serve as an important reference material. It contains many interesting and important applications which would motivate a researcher. It provides a good deal of references on the topic. The presentation of the materials is lucid and systematic which will definitely impress the reader.” (Narahari Parhi, zbMATH 1306.39001, 2015)
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Bibliographic Information
- Bibliographic Information
-
- Book Title
- Regularity of Difference Equations on Banach Spaces
- Authors
-
- Ravi P. Agarwal
- Claudio Cuevas
- Carlos Lizama
- Copyright
- 2014
- Publisher
- Springer International Publishing
- Copyright Holder
- Springer International Publishing Switzerland
- eBook ISBN
- 978-3-319-06447-5
- DOI
- 10.1007/978-3-319-06447-5
- Hardcover ISBN
- 978-3-319-06446-8
- Softcover ISBN
- 978-3-319-35518-4
- Edition Number
- 1
- Number of Pages
- XV, 208
- Topics
