Some results on the study of -Hilfer type fuzzy fractional differential equations with time delay
Abstract
Keywords
References
- O.P. Agrawal, Some generalized fractional calculus operators and their applications in integral equations, Fract. Calc. Appl. Anal., 15(2012), 700-711.
- B. Ahmad, J.J. Nieto, Riemann-Liouville fractional differential equations with fractional boundary conditions, Fixed Point Theory, 13(2013), 329-336.
- K. Balachandran, S. Kiruthika, J. Trujillo, Existence of solutions of nonlinear fractional pantograph equations, Acta Mathematica Scientia., 3(33)(2013), 712-720.
- X.K. Cao, J.R. Wang, Finite-time stability of a class of oscillating systems with two delays, Math. Methods Appl. Sci., 41(13)(2018), 4943-4954.
- F.F. Du, J.G. Lu, Finite-time stability of fractional-order fuzzy cellular neural networks with time-delays, Fuzzy Set. Syst., 438(2022), 107-120.
- O.S. Fard, M. Salehi, A survey on fuzzy fractional variational problems, J. Comput. Appl. Math., 271(2014), 71-82.
- [7] K.M. Furati, N.D. Kassim, N.E. Tatar, Existence and uniqueness for a problem involving Hilfer fractional derivative, Comput. Math. Appl., 64(2012), 1616-1626.
- A. Granas, J. Dugundji, Fixed Point Theory, Springer-Verlag, New York, 2003.
Details
Primary Language
English
Subjects
Software Engineering (Other)
Journal Section
Research Article
Authors
R. Vivek
This is me
0000-0002-1451-0875
India
Elsayed Elsayed
*
0000-0003-0894-8472
Saudi Arabia
Publication Date
December 31, 2022
Submission Date
August 30, 2022
Acceptance Date
November 4, 2022
Published in Issue
Year 2022 Volume: 4 Number: 2
