Automation of the lifting factorisation of wavelet transforms

Main Author: CPC, Mendeley
Other Authors: Maslen, M., Abbott, P.
Format: Dataset
Terbitan: Mendeley , 2000
Subjects:
Online Access: https:/data.mendeley.com/datasets/dp8vszy39t
ctrlnum 0.17632-dp8vszy39t.1
fullrecord <?xml version="1.0"?> <dc><creator>CPC, Mendeley</creator><title>Automation of the lifting factorisation of wavelet transforms </title><publisher>Mendeley</publisher><description>Abstract Wavelets are sets of basis functions used in the analysis of signals and images. In contrast to Fourier analysis, wavelets have both spatial and frequency localization, making them useful for the analysis of sharply-varying or non-periodic signals. The lifting scheme for finding the discrete wavelet transform was demonstrated by Daubechies and Sweldens (1996). In particular, they showed that this method depends on the factorization of polyphase matrices, whose entries are Laurent polynomials,... Title of program: LiftingFactorisation.nb 1.0 Catalogue Id: ADLE_v1_0 Nature of problem Spectral analysis and compression of signals or images. Versions of this program held in the CPC repository in Mendeley Data ADLE_v1_0; LiftingFactorisation.nb 1.0; 10.1016/S0010-4655(99)00451-8 This program has been imported from the CPC Program Library held at Queen's University Belfast (1969-2019)</description><subject>Computational Physics</subject><subject>Computer Algebra System</subject><subject>Computational Method</subject><contributor>Maslen, M.</contributor><contributor>Abbott, P.</contributor><type>Other:Dataset</type><identifier>10.17632/dp8vszy39t.1</identifier><rights>Computer Physics Communications Journal Licence</rights><rights>https://www.elsevier.com/about/policies/open-access-licenses/elsevier-user-license/cpc-license/</rights><relation>https:/data.mendeley.com/datasets/dp8vszy39t</relation><date>2000-05-01T11:00:00Z</date><recordID>0.17632-dp8vszy39t.1</recordID></dc>
format Other:Dataset
Other
author CPC, Mendeley
author2 Maslen, M.
Abbott, P.
title Automation of the lifting factorisation of wavelet transforms
publisher Mendeley
publishDate 2000
topic Computational Physics
Computer Algebra System
Computational Method
url https:/data.mendeley.com/datasets/dp8vszy39t
contents Abstract Wavelets are sets of basis functions used in the analysis of signals and images. In contrast to Fourier analysis, wavelets have both spatial and frequency localization, making them useful for the analysis of sharply-varying or non-periodic signals. The lifting scheme for finding the discrete wavelet transform was demonstrated by Daubechies and Sweldens (1996). In particular, they showed that this method depends on the factorization of polyphase matrices, whose entries are Laurent polynomials,... Title of program: LiftingFactorisation.nb 1.0 Catalogue Id: ADLE_v1_0 Nature of problem Spectral analysis and compression of signals or images. Versions of this program held in the CPC repository in Mendeley Data ADLE_v1_0; LiftingFactorisation.nb 1.0; 10.1016/S0010-4655(99)00451-8 This program has been imported from the CPC Program Library held at Queen's University Belfast (1969-2019)
id IOS7969.0.17632-dp8vszy39t.1
institution Universitas Islam Indragiri
affiliation onesearch.perpusnas.go.id
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library
library Teknologi Pangan UNISI
library_id 2816
collection Artikel mulono
repository_id 7969
city INDRAGIRI HILIR
province RIAU
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repoId IOS7969
first_indexed 2020-04-08T08:21:45Z
last_indexed 2020-04-08T08:21:45Z
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