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Sierpinski triangle
Known as:
Sierpinski gasket
, Serpinski gasket
, Serpinski triangle
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The Sierpinski triangle (also with the original orthography Sierpiński), also called the Sierpinski gasket or the Sierpinski Sieve, is a fractal and…
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Related topics
Related topics
38 relations
Apollonian gasket
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Barnsley fern
Binary number
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Papers overview
Semantic Scholar uses AI to extract papers important to this topic.
2010
2010
CPW-Fed compact multiband Sierpinski triangle antenna
Y. Choukiker
,
S. K. Behera
IEEE India Conference
2010
Corpus ID: 12841108
A small size and multiband behavior in the shape of Sierpinski triangle fractal is presented in this paper. The model is applied…
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2010
2010
A Novel Small-Size Single Patch Microstrip Antenna Based on Koch and Sierpinski Fractal-Shapes
Zhong-wu Yu
,
Guang-Ming Wang
,
Xiangjun Gao
,
K. Lu
2010
Corpus ID: 15726973
A novel fractal structure using Koch and Sierpinski fractal- shapes is proposed. By inserting the Sierpinski carpets into the…
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2009
2009
Contiguous Search Problem in Sierpiński Graphs
F. Luccio
Theory of Computing Systems
2009
Corpus ID: 1947497
In this paper we consider the problem of capturing an intruder in a particular fractal graph, the Sierpiński graph SGn. The…
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2009
2009
Multiband Sierpinski fractal antenna
M. Waqas
,
Z. Ahmed
,
M. Ihsan
ACM/SIGCOMM Internet Measurement Conference
2009
Corpus ID: 29029408
A fractal monopole antenna based on the Sierpinski gasket is studied in this paper. The monopole antenna based on the Sierpinski…
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2008
2008
VIBRATION SPECTRA OF FINITELY RAMIFIED, SYMMETRIC FRACTALS
N. Bajorin
,
T. Chen
,
+6 authors
A. Teplyaev
2008
Corpus ID: 121919733
We show how to calculate the spectrum of the Laplacian operator on fully symmetric, finitely ramified fractals. We consider well…
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2006
2006
Fractal Monopole Antenna for Dual-ISM-Bands Applications
W. J. Krzysztofik
European Microwave Conference
2006
Corpus ID: 12784323
In this paper a fractal antenna, namely the modified Sierpinski gasket monopole is presented that possesses a small physical size…
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2005
2005
Symbolic dynamics for a Sierpinski curve Julia set
R. Devaney
,
Daniel M. Look
2005
Corpus ID: 37482951
In this paper we investigate the dynamics of certain rational functions on their Julia sets. We pay particular attention to the…
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2001
2001
Piecewise Linear Bases and Besov Spaces on Fractal Sets
A. Jonsson
,
A. Kamont
2001
Corpus ID: 117937143
For a class of closed sets F ⊂ Rn admitting a regular sequence of triangulations or generalized triangulations, the analogues on…
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2000
2000
On the asymptotics of the eigenvalue counting function for random recursive Sierpinski gaskets
B. Hambly
2000
Corpus ID: 56016898
Abstract. We consider natural Laplace operators on random recursive affine nested fractals based on the Sierpinski gasket and…
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1985
1985
Probability densities for the displacement of random walks on percolation clusters
S. Havlin
,
D. Movshovitz
,
B. Trus
,
G. Weiss
1985
Corpus ID: 121149051
The probability density of the displacement or end-to-end distance of a random walk on the incipient infinite percolation cluster…
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