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1. Identity statement
Reference TypeConference Paper (Conference Proceedings)
Sitesibgrapi.sid.inpe.br
Holder Codeibi 8JMKD3MGPEW34M/46T9EHH
Identifier83LX3pFwXQZW44Lb/cMJwi
Repositorydpi.inpe.br/ambro/1998/04.17.10.02
Last Update1998:05.25.03.00.00 (UTC) administrator
Metadata Repositorysid.inpe.br/banon/2001/03.30.15.55.02
Metadata Last Update2022:06.17.22.27.42 (UTC) administrator
ISBN85-244-0103-6
Citation KeyWalterFour:1996:ApArLe
TitleApproximate arc length parametrization
FormatImpresso, On-line.
Year1996
Access Date2024, Apr. 16
Number of Files1
Size188 KiB
2. Context
Author1 Walter, Marcelo
2 Fournier, Alain
EditorVelho, Luiz
Albuquerque, Arnaldo de
Lotufo, Roberto A.
Conference NameSimpósio Brasileiro de Computação Gráfica e Processamento de Imagens, 9 (SIBGRAPI)
Conference LocationCaxambu, MG, Brazil
Date29 Oct.-1 Nov. 1996
PublisherSociedade Brasileira de Computação
Publisher CityPorto Alegre
Pages143-150
Book TitleAnais
Tertiary TypeArtigo
OrganizationSBC - Sociedade Brasileira de Computação; UFMG - Universidade Federal de Minas Gerais
History (UTC)2008-07-17 14:17:55 :: administrator -> banon ::
2010-08-28 20:04:48 :: banon -> administrator ::
2013-04-05 16:31:16 :: administrator -> banon :: 1996
2013-04-05 16:51:52 :: banon -> administrator :: 1996
2022-06-17 22:27:42 :: administrator -> banon :: 1996
3. Content and structure
Is the master or a copy?is the master
Content Stagecompleted
Transferable1
Keywordsarc-length parametrization
approximation
curve design
bezier parametric curves
AbstractCurrent approaches to compute the arc length of a parametric curve rely on table lookup schemes. We present an approximate closed-form solution to the problem of computing an arc length parametrization for any given parametric curve. Our solution outputs a one or two-span Bezier curve which relates the length of the curve to the parametric variable. The main advantage of our approach is that we obtain a simple continuous function relating the length of the curve and the parametric variable. This allows the length to be easily computed given the parametric values. Tests with our algorithm show that the maximum error in our approximation is 8.7% and that the average of maximum errors is 1.9%. Our algorithm is fast enough to compute the closed-form solution in a fraction of a second. After that a user can interactively get an approximation of the arc length for an arbitrary parameter value.
TypeModelagem Geométrica
Arrangement 1urlib.net > SDLA > Fonds > Full Index > Approximate arc length...
Arrangement 2urlib.net > SDLA > Fonds > SIBGRAPI 1996 > Sumário > Approximate arc length...
Arrangement 3urlib.net > SDLA > Fonds > SIBGRAPI 1996 > Sumário > Índice > Approximate arc length...
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4. Conditions of access and use
data URLhttp://urlib.net/ibi/83LX3pFwXQZW44Lb/cMJwi
zipped data URLhttp://urlib.net/zip/83LX3pFwXQZW44Lb/cMJwi
Languageen
Target Filea14.pdf
User Groupadministrator
banon
Visibilityshown
5. Allied materials
Mirror Repositorysid.inpe.br/sibgrapi@80/2007/08.02.16.22
Next Higher Units8JMKD3MGPEW34M/4742MCS
8JMKD3MGPBW34M/3DRR7SB
8JMKD3MGPBW34M/3DRRJT5
Citing Item Listsid.inpe.br/banon/2001/03.30.15.38.24 2
sid.inpe.br/sibgrapi/2013/04.05.14.57 1
sid.inpe.br/sibgrapi/2013/04.05.17.11 1
Host Collectionsid.inpe.br/banon/2001/03.30.15.38
6. Notes
Empty Fieldsaffiliation archivingpolicy archivist area callnumber contenttype copyholder copyright creatorhistory descriptionlevel dissemination documentstage doi e-mailaddress edition electronicmailaddress group issn label lineage mark nextedition notes numberofvolumes orcid parameterlist parentrepositories previousedition previouslowerunit progress project readergroup readpermission resumeid rightsholder schedulinginformation secondarydate secondarykey secondarymark secondarytype serieseditor session shorttitle sponsor subject tertiarymark url versiontype volume
7. Description control
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