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Converses of copson's inequalities on time scales

dc.contributor.authorSaker, Samir H.
dc.contributor.author'Regan, Donal
dc.contributor.authorAgarwal, Ravi P.
dc.date.accessioned2018-09-20T16:23:42Z
dc.date.available2018-09-20T16:23:42Z
dc.date.issued2015-01-01
dc.identifier.citationSaker, Samir H. 'Regan, Donal; Agarwal, Ravi P. (2015). Converses of copson's inequalities on time scales. Mathematical Inequalities & Applications 18 (1), 241-254
dc.identifier.issn1331-4343
dc.identifier.urihttp://hdl.handle.net/10379/13770
dc.description.abstractIn this paper, we will prove some new dynamic inequalities on a time scale T. These inequalities when T = N contain the discrete inequalities due to Bennett and Leindler which are converses of Copson's inequalities. The main results will be proved using the H " older inequality and Keller's chain rule on time scales.
dc.publisherElement d.o.o.
dc.relation.ispartofMathematical Inequalities & Applications
dc.rightsAttribution-NonCommercial-NoDerivs 3.0 Ireland
dc.rights.urihttps://creativecommons.org/licenses/by-nc-nd/3.0/ie/
dc.subjecthardy's inequality
dc.subjectleindler's inequality
dc.subjecttime scales
dc.subjectelementary inequalities
dc.subjectintegral-inequalities
dc.subjecthardy
dc.titleConverses of copson's inequalities on time scales
dc.typeArticle
dc.identifier.doi10.7153/mia-18-18
dc.local.publishedsourcehttp://files.ele-math.com/abstracts/mia-18-18-abs.pdf
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Except where otherwise noted, this item's license is described as Attribution-NonCommercial-NoDerivs 3.0 Ireland