The Sierpiński triangle and its coordinate functions

Publikace:
The Sierpiński triangle and its coordinate functions

Článekopen accesspeer-reviewedpublished

dc.contributor.author	Koudela, Libor
dc.date.accessioned	2011-05-05T08:25:26Z
dc.date.available	2011-05-05T08:25:26Z
dc.date.issued	2010
dc.description.abstract	The famous fractal set called the Sierpiński triangle was introduced as a plane curve every point of which is the point of ramification. Since it satisfies the Jordan definition of a curve, it can be represented by two continuous coordinate functions of a parameter. The coordinate functions are constructed by iterations of a system of linear transformations in the complex plane.	eng
dc.format	p. 108-112	eng
dc.identifier	Univerzitní knihovna (studovna)	cze
dc.identifier.issn	1211 – 555X
dc.identifier.uri	https://hdl.handle.net/10195/38485
dc.language.iso	eng
dc.peerreviewed	yes	eng
dc.publicationstatus	published	eng
dc.publisher	Univerzita Pardubice	cze
dc.relation.ispartof	Scientific papers of the University of Pardubice. Series D, Faculty of Economics and Administration. 17 (2/2010)	eng
dc.subject	Sierpiński triangle	eng
dc.subject	Jordan curve	eng
dc.subject	fractals	eng
dc.title	The Sierpiński triangle and its coordinate functions	eng
dc.type	Article	eng
dspace.entity.type	Publication

Nyní se zobrazuje 1 - 1 z 1

Nyní se zobrazuje 1 - 1 z 1