Fractional approach for multi-dimensional wave-like equations with variable coefficient using an efficient method
Abstract
Keywords
References
- Liouville, J., Memoire surquelques questions de geometrieet de mecanique, etsur un nouveau genre de calcul pour resoudreces questions, J. Ecole. Polytech., 13, 1-69, (1832).
- Riemann, G.F.B., VersuchEinerAllgemeinenAuffassung der Integration und Differentiation, GesammelteMathematischeWerke, Leipzig, (1896).
- Caputo, M., Elasticita e Dissipazione, Zanichelli, Bologna, (1969).
- Miller, K.S. and Ross, B., An introduction to fractional calculus and fractional differential equations, A Wiley, New York, (1993).
- Podlubny, I., Fractional Differential Equations, Academic Press, New York, (1999).
- Kilbas, A.A., Srivastava, H.M. and Trujillo, J.J., Theory and applications of fractional differential equations, Elsevier, Amsterdam, (2006).
- Baleanu, D., Guvenc, Z.B. and Machado, T.J.A., New trends in nanotechnology and fractional calculus applications, Springer Dordrecht Heidelberg, London New York, (2010).
- Esen, A.,Sulaiman, T.A.,Bulut, H. and Baskonus, H.M., Optical solitons and other solutions to the conformable space-time fractional Fokas-Lenells equation, Optik,167, 150-156, (2018).
Details
Primary Language
English
Subjects
-
Journal Section
Research Article
Authors
Fatma Berna Benlı
*
This is me
0000-0003-3421-371X
Türkiye
Publication Date
July 4, 2021
Submission Date
September 17, 2020
Acceptance Date
December 11, 2020
Published in Issue
Year 2021 Volume: 23 Number: 2