Laplace transform and the Mittag-Leffler function

dc.creator	Teodoro, G. Sales
dc.creator	Oliveira, E. Capelas de
dc.date.accessioned	2019-11-04T13:49:45Z
dc.date.available	2019-11-04T13:49:45Z
dc.date.issued	2014
dc.description.abstract	The exponential function is solution of a linear differential equation with constant coefficients, and the Mittag-Leffler function is solution of a fractional linear differential equation with constant coefficients. Using infinite series and Laplace transform, we introduce the Mittag-Leffler function as a generalization of the exponential function. Particular cases are recovered.	pt_BR
dc.identifier.citation	TEODORO, G. S.; OLIVEIRA, E. C. de. Laplace transform and the Mittag-Leffler function. International Journal of Mathematical Education in Science and Technology, [S.l.], v. 45, n. 4, 2014.	pt_BR
dc.identifier.uri	https://repositorio.ufla.br/handle/1/37529
dc.identifier.uri	https://www.tandfonline.com/doi/full/10.1080/0020739X.2013.851803	pt_BR
dc.language	en_US	pt_BR
dc.publisher	Taylor & Francis Online	pt_BR
dc.rights	openAccess	pt_BR
dc.source	International Journal of Mathematical Education in Science and Technology	pt_BR
dc.subject	Mittag-Leffler function	pt_BR
dc.subject	Laplace transform	pt_BR
dc.subject	Special functions	pt_BR
dc.title	Laplace transform and the Mittag-Leffler function	pt_BR
dc.type	Artigo	pt_BR

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