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Concinnity of dynamic inequalities designed on calculus of time scales
M. J. S. Sahir, F. Chaudhry Department of Mathematics and Statistics,
The University of Lahore,
Lahore, Pakistan
Abstract:
We present some reverse dynamic inequalities of Radon’s and Bergström’s type on time
scales in general form. The extension of Clarkson’s dynamic inequality on time scales is also given.
Our further investigations explore some dynamic inequalities by using Kantorovich’s and Specht’s
ratios. The calculus of time scales unifies and extends continuous results and their corresponding
discrete and quantum analogues.
Keywords and phrases:
time scales, dynamic inequalities, Kantorovich’s ratio, Specht’s ratio.
Received: 06.04.2022 Accepted: 20.01.2024
Citation:
M. J. S. Sahir, F. Chaudhry, “Concinnity of dynamic inequalities designed on calculus of time scales”, Eurasian Math. J., 15:1 (2024), 65–74
Linking options:
https://www.mathnet.ru/eng/emj493 https://www.mathnet.ru/eng/emj/v15/i1/p65
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Statistics & downloads: |
Abstract page: | 41 | Full-text PDF : | 26 | References: | 12 |
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