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  • 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.
  • 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. (en)
Title
  • The Sierpiński Triangle and its Coordinate Functions
  • The Sierpiński Triangle and its Coordinate Functions (en)
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  • The Sierpiński Triangle and its Coordinate Functions
  • The Sierpiński Triangle and its Coordinate Functions (en)
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  • RIV/00216275:25410/10:39882031!RIV11-MSM-25410___
http://linked.open...avai/riv/aktivita
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  • RIV/00216275:25410/10:39882031
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  • fractals; Jordan curve; Sierpiński triangle (en)
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  • CZ - Česká republika
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  • [57ED2DAB4A7B]
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  • Scientific Papers of the University of Pardubice, Series D, Faculty of Economics and Administration
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  • 15
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  • Koudela, Libor
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  • 1211-555X
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  • 25410
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