Chebyshev type inequalities with fractional delta and nabla h-sum operators
Abstract
Keywords
References
- Anastassiou, G. A., Nabla fractional calculus on time scales and inequalities, J. Concr. Appl. Math., 11(1) (2013), 96-111.
- Andric, M., Pecaric, J., Peric, I., A multiple Opial type inequality for the Riemann-Liouville fractional derivatives, J. Math. Inequal., 7(1) (2013), 139-150. https://doi.org/10.7153/jmi-07-13
- Aslıyüce, S., Güvenilir, A. F., Chebyshev type inequality on nabla discrete fractional calculus, Fract. Differ. Calc., 6(2) (2016), 275-280. https://doi.org/10.7153/fdc-06-18
- Aslıyüce, S., Güvenilir, A. F., Fractional Jensen's Inequality, Palest. J. Math., 7(2) (2018), 554-558.
- Aslıyüce, S., Wirtinger type inequalities via fractional integral operators, Stud. Univ. Babes- Bolyai Math., 64(1) (2019) 1, 35-42. https://doi.org/10.24193/subbmath.2019.1.04
- Atici, F, M., Eloe, P. W., A transform method in discrete fractional calculus, Int. J. Difference Equ., 2(2007), 165-176.
- Atici, F, M., Eloe, P. W., Discrete fractional calculus with the nabla operator, Electron J. Qual. Theory Differ. Equ., 3(2009), 12pp.
- Baleanu, D., Diethelm, K., Scalas, E., Trujillo, J. J., Fractional Calculus. Models and Numerical Methods. World Scientific Publishing Co. Pte. Ltd., Hackensack, 2017.
Details
Primary Language
English
Subjects
Applied Mathematics
Journal Section
Research Article
Authors
Serkan Aslıyüce
0000-0003-1729-3914
Türkiye
Ayşe Feza Güvenilir
This is me
0000-0003-2670-5570
Türkiye
Publication Date
June 30, 2021
Submission Date
August 29, 2018
Acceptance Date
February 17, 2021
Published in Issue
Year 2021 Volume: 70 Number: 1
