Please use this identifier to cite or link to this item: http://hdl.handle.net/10773/14645
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dc.contributor.authorBenkhettou, N.pt
dc.contributor.authorBrito da Cruz, A. M. C.pt
dc.contributor.authorTorres, D. F. M.pt
dc.date.accessioned2015-09-16T09:06:43Z-
dc.date.issued2015-02-
dc.identifier.issn0165-1684pt
dc.identifier.urihttp://hdl.handle.net/10773/14645-
dc.description.abstractWe introduce a general notion of fractional (noninteger) derivative for functions defined on arbitrary time scales. The basic tools for the time-scale fractional calculus (fractional differentiation and fractional integration) are then developed. As particular cases, one obtains the usual time-scale Hilger derivative when the order of differentiation is one, and a local approach to fractional calculus when the time scale is chosen to be the set of real numbers.pt
dc.language.isoengpt
dc.publisherElsevierpt
dc.relationSidi Bel Abbes Universitypt
dc.relationFCT/CIDMA - PEst-OE/MAT/UI4106/2014pt
dc.rightsrestrictedAccesspor
dc.subjectCalculus on time scalespt
dc.subjectFractional differentiationpt
dc.subjectFractional integrationpt
dc.subjectCalculationspt
dc.subjectIntegrationpt
dc.subjectTime measurementpt
dc.subjectArbitrary timept
dc.subjectFractional calculuspt
dc.subjectLocal approachespt
dc.subjectOrder of differentiationpt
dc.subjectReal numberpt
dc.subjectTime-scalespt
dc.subjectDifferentiation (calculus)pt
dc.titleA fractional calculus on arbitrary time scales: fractional differentiation and fractional integrationpt
dc.typearticlept
dc.peerreviewedyespt
ua.distributioninternationalpt
ua.event.titleSignal Processing
degois.publication.firstPage230pt
degois.publication.lastPage237pt
degois.publication.titleSignal Processingpt
degois.publication.volume107pt
dc.date.embargo10000-01-01-
dc.identifier.doi10.1016/j.sigpro.2014.05.026pt
Appears in Collections:CIDMA - Artigos
SCG - Artigos

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