error-free computation of daubechies wavelets for image compression applications Artois California

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error-free computation of daubechies wavelets for image compression applications Artois, California

Inf. Theory , 580 - 588 7) Dimitrov, V.S., Jullien, G.A., Miller, W.C.: `A new DCT algorithm based on encoding algebraic integers', ICASSP, 1998, Seattle, WA, USA, p. 1377–1380. 8) F. Exp. http://iet.metastore.ingenta.com/content/journals/10.1049/el_20030318 Related content content/journals/10.1049/el_20030318 pub_keyword,iet_inspecKeyword,pub_concept 6 6 Email this page Print this page Back to top Journals & magazines Conferences eBooks Reference Subjects Collections About View sitemap Legal notices Accessibility Cookies

Electronics Letters39.5 (Mar 6, 2003): 1-2. Schoisswohl , B. Register now to save searches and create alerts Share Tools Add to favourites Login to add to favourites Save links to your favourite articles. Paule , O.

Inf. Shibboleth sign-in Not registered yet? Unabled to verify parameters Could not contact recaptcha for validation I am not a robot * 444622592 Electronics Letters — Recommend this title to your library Thank youYour recommendation has been The ones marked * may be different from the article in the profile.DoneDuplicate citationsThe following articles are merged in Scholar.

Shibboleth sign-in Not registered yet? The system returned: (22) Invalid argument The remote host or network may be down. Author(s): K.A. WahidUniversity of saskatchewanVerified email at usask.ca - HomepageScholarGet my own profileGoogle ScholarCitation indicesAllSince 2011Citations761676h-index1613i10-index2625200820092010201120122013201420152016111031538610016217697Title1–20Cited byYearEfficient hardware implementation of an image compressor for wireless capsule endoscopy applicationsK Wahid, SB Ko, D Teng2008

Wahid, V. Please try the request again. The technique eliminates the requirements to approximate the transformation matrix elements; rather, by using algebraic integers, it is possible to obtain exact representations for them. Badawy 1 View affiliations Affiliations: 1: ATIPS Laboratory, Department of Electrical and Computer Engineering, University of Calgary, Calgary, Canada Source: Volume 39, Issue 5, 6 March 2003, p. 428 – 429

The construction of orthonormal wavelets using symbolic methods and a matrix analytical approach for wavelets on the interval. Published in: Electronics Letters  (Volume:39 ,  Issue: 5 ) Page(s): 428 - 429 ISSN : 0013-5194 INSPEC Accession Number: 7564225 DOI: 10.1049/el:20030318 Date of Publication : 6 Mar 2003 Date of Current Version : Badawy, “Error-Free Computation of Daubechies Wavelets for Image Compression Applications,” IEE Electronics Letters, Vol. 39, Issue 5 , 6 March 2003, pp. 428 -429 Share this:Click to share on Twitter (Opens Skip to main contentProQuestDocument PreviewError-free computation of Daubechies wavelets for image compression applicationsWahid, K A; Dimitrov, V S; Jullien, G A; Badawy, W.

Wahid 1 ; V.S. IEEE Trans. If you are an IET member, log in to your account and the discounts will automatically be applied. Required fields are marked * Name * Email * Website Comment Notify me of follow-up comments by email.

Register now to save searches and create alerts Share Tools Add to favourites Login to add to favourites Save links to your favourite articles. on Signal Processing, WCCC-ICSP, 2000, 1, p. 333–336. 2) Park, J.H., Kim, K.O., Yang, Y.K.: `Image fusion using multiresolution analysis', IGARSS, 2001, Sydney, Australia, 2, p. 864–866. 3) Subhasis, Saha: `Image Conf. http://iet.metastore.ingenta.com 1887 Visit www.theiet.org | My IET Shopping cart | Subscribe | Contacts | Help All content Journals & magazines Conferences Books Reference Work Advanced search Journals & magazines Conferences eBooks

The system returned: (22) Invalid argument The remote host or network may be down. Inspec keywords: image reconstruction; image coding; data compression; wavelet transforms

Other keywords: Daubechies wavelets; image reconstruction; error-free computation; transformation matrix; image encoding; algebraic integers; image compression Subjects: Image recognition; Integral Math. , 1 , 67 - 86 9) D. Dedekind . (1996) Theory of Algebraic integers. 6) J.H.

Dedekind . (1996) Theory of Algebraic integers. 6) J.H. on Signals, Systems and Computers, 2002, Pacific Grove, CA, USA, in press. Cozzens , L.A. Unabled to verify parameters Could not contact recaptcha for validation I am not a robot * 1619614811 Electronics Letters — Recommend this title to your library Thank youYour recommendation has been

Skip to toolbar About WordPress WordPress.org Documentation Support Forums Feedback Log in Search WebImagesMore…Sign inExport articlesExport selected articlesExport all my articlesExportCancelMerged citationsThis "Cited by" count includes citations to the following articles Please try the request again. Math. , 1 , 67 - 86 9) D. Email check failed, please try again Sorry, your blog cannot share posts by email.

Your cache administrator is webmaster. As a result, error-free calculations up to the final reconstruction step can be achieved, which provides considerable improvement in image reconstruction accuracy. http://iet.metastore.ingenta.com/content/journals/10.1049/el_20030318 Related content content/journals/10.1049/el_20030318 pub_keyword,iet_inspecKeyword,pub_concept 6 6 Email this page Print this page Back to top Journals & magazines Conferences eBooks Reference Subjects Collections About View sitemap Legal notices Accessibility Cookies Select reason: I need to refer to this publication frequently This publication is an essential resource for my studies/research I'll refer my students to this publication I'm an

As a result, error-free calculations up to the final reconstruction step can be achieved, which provides considerable improvement in image reconstruction accuracy. Learn more about IET membership Recommend to library You must fill out fields marked with: * Librarian details Name:* Email:* Your details Name:* Email:* Department:* Why are you recommending this title? Finkelstein . The technique eliminates the requirements to approximate the transformation matrix elements; rather, by using algebraic integers, it is possible to obtain exact representations for them.

Register now for a free account in order to: Sign in to various IEEE sites with a single account Manage your membership Get member discounts Personalize your experience Manage your profile Exp. Badawy DOI: 10.1049/el:20030318 For access to this article, please select a purchase option: iet4mmg8j5f2q30e.x-iet-live-01Mozilla/5.0 (Windows; Windows NT 5.0) Gecko/20101221 Firefox/3.8.0 (.NET CLR 2.5.30)guestguest91.108.73.208ACCESS_DENIED1476504180921http://iet.metastore.ingenta.com/content/journals/10.1049/el_20030318"} Buy article PDF £12.50 (plus tax Cozzens , L.A.

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Zimmermann . Dimitrov ; G.A. Computing the discrete Fourier transform using residue number systems in a ring of algebraic integers.