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Defining a Curve as a Bezier Curve

dc.authorscopusid 40461184000
dc.authorscopusid 40461530400
dc.authorwosid Baydas, Senay/L-8824-2016
dc.contributor.author Baydas, Senay
dc.contributor.author Karakas, Bulent
dc.date.accessioned 2025-05-10T17:43:16Z
dc.date.available 2025-05-10T17:43:16Z
dc.date.issued 2019
dc.department T.C. Van Yüzüncü Yıl Üniversitesi en_US
dc.department-temp [Baydas, Senay] Van Yuzuncu Yil Univ, Fac Sci, Dept Math, TR-65080 Van, Turkey; [Karakas, Bulent] Van Yuzuncu Yil Univ, Fac Econ & Adm Sci, Dept Numer Methods, Van, Turkey en_US
dc.description.abstract A Bezier curve is significant with its control points. When control points are given, the Bezier curve can be written using De Casteljau's algorithm. An important property of Bezier curve is that every coordinate function is a polynomial. Suppose that a curve is a curve which coordinate functions are polynomial. Can we find points that make the curve as Bezier curve? This article presents a method for finding points which present as a Bezier curve. en_US
dc.description.woscitationindex Science Citation Index Expanded
dc.identifier.doi 10.1080/16583655.2019.1601913
dc.identifier.endpage 528 en_US
dc.identifier.issn 1658-3655
dc.identifier.issue 1 en_US
dc.identifier.scopus 2-s2.0-85078965967
dc.identifier.scopusquality Q1
dc.identifier.startpage 522 en_US
dc.identifier.uri https://doi.org/10.1080/16583655.2019.1601913
dc.identifier.uri https://hdl.handle.net/20.500.14720/15808
dc.identifier.volume 13 en_US
dc.identifier.wos WOS:000464713600001
dc.identifier.wosquality Q2
dc.language.iso en en_US
dc.publisher Taylor & Francis Ltd en_US
dc.relation.publicationcategory Makale - Uluslararası Hakemli Dergi - Kurum Öğretim Elemanı en_US
dc.rights info:eu-repo/semantics/openAccess en_US
dc.subject Bezier Curve en_US
dc.subject Control Points en_US
dc.subject Creator Matrix en_US
dc.title Defining a Curve as a Bezier Curve en_US
dc.type Article en_US

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