Bennett-Leindler Type Inequalities for Nabla Time Scale Calculus
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Date
2021
Journal Title
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Volume Title
Publisher
Springer Basel Ag
Open Access Color
Green Open Access
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Top 10%
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Average
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Top 10%
Abstract
In this study, we generalize the converse of Hardy and Copson inequalities, which are known as Bennett and Leindler type inequalities, for nabla time scale calculus. This generalization allows us not only to unify all the related results existing in the literature for an arbitrary time scale but also to obtain new results which are analogous to the results of the delta time scale calculus.
Description
Kayar, Zeynep/0000-0002-8309-7930
ORCID
Keywords
Nabla Derivative, Hardy Inequality, Copson Inequality, Bennett Inequality, Leindler Inequality, Bennett inequality, nabla derivative, Hardy inequality, Real analysis on time scales or measure chains, Copson inequality, Leindler inequality, Inequalities involving derivatives and differential and integral operators, Inequalities for sums, series and integrals
Fields of Science
0101 mathematics, 01 natural sciences
Citation
Kayar, Zeynep; Kaymakcalan, Billur; Pelen, Neslihan Nesliye (2021). "Bennett-Leindler Type Inequalities for Nabla Time Scale Calculus", Mediterranean Journal of Mathematics, Vol. 18, No. 1.
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Q1
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Q2
OpenCitations Citation Count
10
Source
Mediterranean Journal of Mathematics
Volume
18
Issue
1
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Citations
Scopus : 16
SCOPUS™ Citations
16
checked on Feb 23, 2026
Web of Science™ Citations
14
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2
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