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dc.contributor.authorBagdasar, Ovidiu
dc.date.accessioned2016-11-17T12:21:54Z
dc.date.available2016-11-17T12:21:54Z
dc.date.issued2010-06-02
dc.identifier.citationBagdasar, O. (2010) 'Complementary Inequalities Involving the Stolarsky Mean', Journal of Inequalities and Applications (1):492570en
dc.identifier.issn1029-242X
dc.identifier.doi10.1155/2010/492570
dc.identifier.urihttp://hdl.handle.net/10545/620889
dc.description.abstractan are equal to a and n−k are equal to b, where k is either bq − Dq p,q(a, b) bq − aq · n or bq − Dq p,q(a, b) bq − aq · n + 1, and Dp,q(a, b) denotes the Stolarsky mean of a and b. Moreover, if n, p and q are fixed, then lim b&a k n = 1 2.
dc.description.sponsorshipThe author wishs to express his thanks to T. Trif, who provided significant moral and technical support to finish this paper. The author also thanks the reviewers, whose suggestions and "free gifts'' were of great help. Last but not least, his thanks go to the Marie Curie foundation, which gave him the chance to understand Mathematics and its applications from a researcher's perspective.en
dc.language.isoenen
dc.publisherSpringeren
dc.relation.urlhttp://www.journalofinequalitiesandapplications.com/content/2010/1/492570en
dc.rightsArchived with thanks to Journal of Inequalities and Applicationsen
dc.rights.urihttp://creativecommons.org/licenses/by/4.0/en
dc.subjectStolarsky meansen
dc.subjectPower meansen
dc.titleComplementary iInequalities involving the Stolarsky Meanen
dc.typeArticleen
dc.contributor.departmentUniversity of Nottinghamen
dc.identifier.journalJournal of Inequalities and Applicationsen
refterms.dateFOA2019-02-28T14:56:47Z
html.description.abstractan are equal to a and n−k are equal to b, where k is either bq − Dq p,q(a, b) bq − aq · n or bq − Dq p,q(a, b) bq − aq · n + 1, and Dp,q(a, b) denotes the Stolarsky mean of a and b. Moreover, if n, p and q are fixed, then lim b&a k n = 1 2.


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Archived with thanks to Journal of Inequalities and Applications
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