Curvatures of the quadratic rational Bezier curves

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dc.contributor.authorKim, Hong Ohko
dc.date.accessioned2013-02-27T21:32:08Z-
dc.date.available2013-02-27T21:32:08Z-
dc.date.created2012-02-06-
dc.date.created2012-02-06-
dc.date.issued1998-
dc.identifier.citationCOMPUTERS & MATHEMATICS WITH APPLICATIONS, v.36, no.9, pp.71 - 83-
dc.identifier.issn0898-1221-
dc.identifier.urihttp://hdl.handle.net/10203/70965-
dc.description.abstractWe find necessary and sufficient conditions for the curvature of a quadratic rational Bezier curve to be monotone in [0, 1], to have a unique local minimum, to have a unique local maximum, and to have both extrema in (0, 1), and we also visualize them in figures. As an application, we present a necessary and sufficient condition for the offset curve to be regular and to have the same tangent direction with the given quadratic rational Bezier curve, and give a simple algorithm to find it. (C) 1998 Elsevier Science Ltd. All rights reserved.-
dc.languageEnglish-
dc.publisherPERGAMON-ELSEVIER SCIENCE LTD-
dc.subjectAPPROXIMATION-
dc.subjectSPLINES-
dc.titleCurvatures of the quadratic rational Bezier curves-
dc.typeArticle-
dc.identifier.wosid000076873600006-
dc.identifier.scopusid2-s2.0-0032205257-
dc.type.rimsART-
dc.citation.volume36-
dc.citation.issue9-
dc.citation.beginningpage71-
dc.citation.endingpage83-
dc.citation.publicationnameCOMPUTERS & MATHEMATICS WITH APPLICATIONS-
dc.identifier.doi10.1016/S0898-1221(98)00193-X-
dc.contributor.localauthorKim, Hong Oh-
dc.type.journalArticleArticle-
dc.subject.keywordAuthorquadratic rational Bezier curves-
dc.subject.keywordAuthormonotone curvature-
dc.subject.keywordAuthorlocal extrema of curvature-
dc.subject.keywordAuthorfairing curves-
dc.subject.keywordAuthoroffset curves-
dc.subject.keywordPlusAPPROXIMATION-
dc.subject.keywordPlusSPLINES-
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