The Differential Equations of Conformable Curve in IR^2
Abstract
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References
- [1] Nishimoto K., An essence of Nishimoto's Fractional Calculus (Calculus in the 21st century): Integrations and Differentiations of Arbitrary Order, Descartes Press Company, Koriyama, (1991).
- [2] Weilber M., Efficient Numerical Methods for Fractional Differential Equations and their Analytical Background, Ph. D. Thesis, Von der Carl-Friedrich-Gaub-Fakultur Mathematic and Informatik der Te chnis-chen University, 2005.
- [3] Khalil, R., Al Harani, M., Yousef A., Sababheh M., A new definition of fractional derivative, J. Comput and Applied Mathematics, 264 (2014) 65-70.
- [4] Baleanu, D., Vacaru, S., Constant curvature coefficients and exact solutions in fractional gravity and geometric mechanics, Open Physics, 9(5) (2011) 1267-1279.
- [5] Baleanu, D., Vacaru, S. I., Fractional almost Kähler–Lagrange geometry, Nonlinear Dynamics, 64(4) 365-373.
- [6] Abdeljawad, T., Alzabut, J., Jarad, F., A generalized Lyapunov-type inequality in the frame of conformable derivatives, Advances in Difference Equations, 2017(1) 1-10.
- [7] Abdeljawad, T., Agarwal, R. P., Alzabut, J., Jarad, F., Özbekler, A., Lyapunov-type inequalities for mixed non-linear forced differential equations within conformable derivatives, Journal of Inequalities and Applications, 1 (2018) 1-17.
- [8] Atangana, A., Baleanu, D., Alsaedi, A., New properties of conformable derivative, Open Mathematics, 13(1) (2015).
Details
Primary Language
English
Subjects
Mathematical Sciences
Journal Section
Research Article
Publication Date
March 26, 2023
Submission Date
March 2, 2022
Acceptance Date
December 19, 2022
Published in Issue
Year 2023 Volume: 44 Number: 1