Book
Mouffak Benchohra, Soufyane Bouriah, Abdelkrim Salim, Yong Zhou
Fractional Calculus in Applied Sciences and Engineering, De Gruyter, 2024
Fractional Calculus in Applied Sciences and Engineering, De Gruyter, 2024
Cite
Cite
APA
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Benchohra, M., Bouriah, S., Salim, A., & Zhou, Y. (2024). Fractional Differential Equations: A Coincidence Degree Approach. (D. Gruyter, Ed.).
Chicago/Turabian
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Benchohra, Mouffak, Soufyane Bouriah, Abdelkrim Salim, and Yong Zhou. Fractional Differential Equations: A Coincidence Degree Approach. Edited by De Gruyter. Fractional Calculus in Applied Sciences and Engineering, 2024.
MLA
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Benchohra, Mouffak, et al. Fractional Differential Equations: A Coincidence Degree Approach. Edited by De Gruyter, 2024.
BibTeX Click to copy
@book{mouffak2024a,
title = {Fractional Differential Equations: A Coincidence Degree Approach},
year = {2024},
series = {Fractional Calculus in Applied Sciences and Engineering},
author = {Benchohra, Mouffak and Bouriah, Soufyane and Salim, Abdelkrim and Zhou, Yong},
editor = {Gruyter, De}
}
This book is devoted to the existence and uniqueness results for various classes of problems with periodic conditions. All of the problems in this book deal with fractional differential equations and some fractional derivatives such as the Riemann-Liouville, Caputo and Hilfer fractional derivatives. Classical fixed point theorems as well as the coincidence degree theory of Mawhin are employed as tools.
- Includes new results using Mawhin's coincidence degree theory
- Each chapter ends with a section devoted to remarks and bibliographical suggestions
- All abstract results are substantiated with illustration
- Includes illustrations in order to support readers understanding of the presented concepts.
- Approaches the topic of fractional differential equations while employing fixed point theorems as tools.
- Presents novel results, which build upon previous literature and many years of research by the authors