Stability analysis of a class of fractional delay differential Equations

dc.contributor.author	Bhalekar, Sachin B.
dc.date.accessioned	2022-03-27T04:08:19Z
dc.date.available	2022-03-27T04:08:19Z
dc.date.issued	2013-08-01
dc.description.abstract	In this paper we analyse stability of nonlinear fractional order delay differential equations of the form Dα y(t) = a f (y(t - τ) - by(t), where Dα is a Caputo fractional derivative of order 0 < α 1. We describe stability regions using critical curves. To explain the proposed c Indian Academy of Sciences theory, we discuss fractional order logistic equation with delay. © Indian Academy of Sciences.
dc.identifier.citation	Pramana - Journal of Physics. v.81(2)
dc.identifier.issn	03044289
dc.identifier.uri	10.1007/s12043-013-0569-5
dc.identifier.uri	http://link.springer.com/10.1007/s12043-013-0569-5
dc.identifier.uri	https://dspace.uohyd.ac.in/handle/1/6418
dc.subject	Caputo derivative
dc.subject	Delay
dc.subject	Eigenvalues
dc.subject	Logistic equation
dc.subject	Stability
dc.title	Stability analysis of a class of fractional delay differential Equations
dc.type	Journal. Article
dspace.entity.type

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