Fractal dimensions and approximations of fractal interpolation functions

dc.contributor.guide	Prasad, M. Guru Prem
dc.coverage.spatial	Mathematics
dc.creator.researcher	Akhtar, Nasim
dc.date.accessioned	2023-05-03T11:26:12Z
dc.date.available	2023-05-03T11:26:12Z
dc.date.awarded	2016
dc.date.completed	2016
dc.date.registered	2011
dc.description.abstract	A fractal set is a union of many smaller copy of itself and it has a highly irregular structure Using Hutchinson s operator Barnsley 6 introduced Fractal Interpolation Function FIF via certain Iterated Function System IFS The FIF is continuous and self a ne in nature By de ning IFS suitably one can construct various form of fractal functions including non self a ne and partially self a ne and partially non self a ne FIFs For any continuous function f the corresponding fractal ana
dc.description.note	Not Available
dc.format.accompanyingmaterial	None
dc.format.dimensions	Not Available
dc.format.extent	Not Available
dc.identifier.uri	http://hdl.handle.net/10603/481122
dc.language	English
dc.publisher.institution	DEPARTMENT OF MATHEMATICS
dc.publisher.place	Guwahati
dc.publisher.university	Indian Institute of Technology Guwahati
dc.relation	Not Available
dc.rights	self
dc.source.university	University
dc.subject.keyword	Mathematics
dc.subject.keyword	Physical Sciences
dc.title	Fractal dimensions and approximations of fractal interpolation functions
dc.title.alternative	Not available
dc.type.degree	Ph.D.