Wavelet Analysis on the Sphere : Spheroidal Wavelets

dc.contributor.author	Mabrouk, Anouar Ben
dc.contributor.author	Arfaoui, Sabrine
dc.contributor.author	Rezgui, Imen
dc.date.accessioned	2021-02-10T14:55:47Z
dc.date.available	2021-02-10T14:55:47Z
dc.date.issued	2017
dc.identifier	https://library.oapen.org/handle/20.500.12657/43808
dc.identifier.uri	https://directory.doabooks.org/handle/20.500.12854/38491
dc.description.abstract	The goal of this monograph is to develop the theory of wavelet harmonic analysis on the sphere. By starting with orthogonal polynomials and functional Hilbert spaces on the sphere, the foundations are laid for the study of spherical harmonics such as zonal functions. The book also discusses the construction of wavelet bases using special functions, especially Bessel, Hermite, Tchebychev, and Gegenbauer polynomials.
dc.language	English
dc.rights	open access
dc.subject.classification	thema EDItEUR::P Mathematics and Science::PB Mathematics::PBK Calculus and mathematical analysis	en_US
dc.subject.other	Mathematics
dc.subject.other	Mathematical Analysis
dc.title	Wavelet Analysis on the Sphere
dc.title.alternative	Spheroidal Wavelets
dc.type	book
oapen.identifier.doi	https://doi.org/10.1515/9783110481884
oapen.relation.isPublishedBy	af2fbfcc-ee87-43d8-a035-afb9d7eef6a5
oapen.relation.isFundedBy	969f21b5-ac00-4517-9de2-44973eec6874
oapen.relation.isbn	9783110481884
oapen.collection	Knowledge Unlatched (KU)
oapen.imprint	De Gruyter
dc.dateSubmitted	2020-12-15T14:00:16Z
dc.number	104166
dc.relationisFundedBy	b818ba9d-2dd9-4fd7-a364-7f305aef7ee9

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