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dc.creatorTeodoro, G. Sales-
dc.creatorMachado, J. A. Tenreiro-
dc.creatorOliveira, E. Capelas de-
dc.date.accessioned2020-04-22T12:48:14Z-
dc.date.available2020-04-22T12:48:14Z-
dc.date.issued2019-07-
dc.identifier.citationTEODORO, G. S.; MACHADO, J. A. T.; OLIVEIRA, E. C. de. A review of definitions of fractional derivatives and other operators. Journal of Computational Physics, [S.l.], v. 388, p. 195-208, July 2019.pt_BR
dc.identifier.urihttps://www.sciencedirect.com/science/article/pii/S0021999119301913pt_BR
dc.identifier.urihttp://repositorio.ufla.br/jspui/handle/1/40223-
dc.description.abstractGiven the increasing number of proposals and definitions of operators in the scope of fractional calculus, it is important to introduce a systematic classification. Nonetheless, many of the definitions that emerged in the literature can not be considered as fractional derivatives. We analyze a list of expressions to have a general overview of the concept of fractional (integrals) derivatives. Moreover, some formulae that do not involve the term fractional, are also included due to their particular interest in the area.pt_BR
dc.languageen_USpt_BR
dc.publisherElsevierpt_BR
dc.rightsrestrictAccesspt_BR
dc.sourceJournal of Computational Physicspt_BR
dc.subjectFractional calculuspt_BR
dc.subjectFractional derivativespt_BR
dc.subjectFractional operatorspt_BR
dc.subjectLocal operatorspt_BR
dc.subjectOperators with non-singular kernelpt_BR
dc.titleA review of definitions of fractional derivatives and other operatorspt_BR
dc.typeArtigopt_BR
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