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dc.contributor.authorLarcombe, Peter J.
dc.contributor.authorRabago, Julius, F. T.
dc.contributor.authorFennessey, Eric J.
dc.date.accessioned2018-12-18T13:37:48Z
dc.date.available2018-12-18T13:37:48Z
dc.date.issued2018
dc.identifier.citationLarcombe, P.J., and Rabago, J.F.T., and Fennessey, E. J. (2018) ‘On two derivative sequences from scaled geometric mean sequence terms’, Palestine Journal of Mathematics, 7(2), pp. 397-405.en
dc.identifier.issn2219-5688
dc.identifier.urihttp://hdl.handle.net/10545/623238
dc.description.abstractThe so called geometric mean sequence recurrence, with additional scaling variable, produces a sequence for which the general term has a known closed form. Two types of derivative sequence—comprising products of such sequence terms—are examined. In particular, the general term closed forms formulated are shown to depend strongly on a mix of three existing sequences, from which sequence growth rates are deduced and other results given.
dc.description.sponsorshipN/Aen
dc.language.isoenen
dc.publisherPalestine Polytechnic Universityen
dc.relation.urlhttp://pjm.ppu.edu/en
dc.rights.urihttp://creativecommons.org/licenses/by/4.0/*
dc.subjectGeometric mean sequenceen
dc.titleOn two derivative sequences from scaled geometric mean sequence terms.en
dc.typeArticleen
dc.contributor.departmentUniversity of Derbyen
dc.identifier.journalPalestine Journal of Mathematicsen
refterms.dateFOA2019-02-28T17:57:11Z
html.description.abstractThe so called geometric mean sequence recurrence, with additional scaling variable, produces a sequence for which the general term has a known closed form. Two types of derivative sequence—comprising products of such sequence terms—are examined. In particular, the general term closed forms formulated are shown to depend strongly on a mix of three existing sequences, from which sequence growth rates are deduced and other results given.


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