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Fractals
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#	Item
171	Fun with Fractals and Functions CHAMP at University of Houston March 2, 2015 Houston, Texas Add to Reading List Source URL: math.uh.edu Language: English - Date: 2015-03-04 23:00:55 Structure Fractal Benoit Mandelbrot Self-similarity Pattern Fractal art Fractal dimension Fractals Mathematics Dimension
172	The Sierpinski Triangle & Functions The Sierpinski triangle is a fractal named after the Polish mathematician Waclaw Sierpiński who described it inFractals are self-similar patterns that repeat at different scale Add to Reading List Source URL: math.uh.edu Language: English - Date: 2015-03-04 22:59:57 Triangle geometry Curves Sierpinski triangle Triangle Chaos game Equilateral triangle Geometry Triangles Fractals
173	J Arid Land): 550–560 doi: s40333jal.xjegi.com; www.springer.comFractal features of soil profiles under different land use patterns on the Loess Plateau, China Add to Reading List Source URL: www.iswc.ac.cn Language: English - Date: 2014-11-15 08:16:07 Dimension Land management Dimension theory Dynamical systems Fractal analysis Fractal Erosion Loess Soil science Soil Fractals
174	Viagra Induces Fractal Growth in Mushrooms in Switzerland by Gabriele A. Losa Institute of Scientific Interdisciplinary Studies Locarno, Switzerland This study investigates the effect of Sildenafil (a synthetic Add to Reading List Source URL: www.improbable.com Language: English - Date: 2014-04-27 12:49:02 Chaos theory Dynamical systems Mathematics Edible fungi Structure Fractal dimension Fractal Boletus edulis Boletus Fractals Dimension Dimension theory
175	Of Art and Math in the classroom Self-Similarity You have wakened not out of sleep, but into a prior dream, and that dream lies within another, and so on, to infinity, which is Add to Reading List Source URL: punya.educ.msu.edu Language: English - Date: 2014-08-08 00:01:40 Dimension Sierpinski triangle Fractal Ambigram Sierpinski carpet Self-similarity Infinity Recursion Golden ratio Fractals Geometry Mathematics
176	Fractal dimensions of a green broccoli and a white cauliflower arXiv:cond-mat/0411597v1 [cond-mat.dis-nn] 24 Nov 2004 Sang-Hoon Kim∗ Division of Liberal Arts, Mokpo National Maritime University, Add to Reading List Source URL: arxiv.org Language: English - Date: 2008-02-02 06:39:10 Dimension theory Mathematical analysis Chaos theory Dynamical systems Brassica oleracea Fractal dimension Fractal Cauliflower Minkowski–Bouligand dimension Fractals Dimension Mathematics
177	PHYSICS-ENHANCED L-SYSTEMS Hansrudi Noser1, Stephan Rudolph2, Peter Stucki1 1 Department of Informatics University of Zurich, Winterthurerstr. 190 Add to Reading List Source URL: wscg.zcu.cz Language: English - Date: 2000-12-21 09:16:24 L-system Conceptual system Conceptual model Computer-aided design Axiom Differential equation Identifier Ethology PROPT Mathematics Software Fractals
178	Microsoft Word - stat_geom_described_v5 Add to Reading List Source URL: john-art.com Language: English - Date: 2013-01-24 06:22:46 Geometry Fractal Sierpinski triangle Pattern Tessellation Shape Logarithm Random walk Fractal dimension Fractals Mathematics Dimension
179 $Wavelets / Teletraffic / Time series analysis / Fractals / Multifractal system / Hurst exponent / Fractional Brownian motion / Jitter / Power law / Statistics / Stochastic processes / Mathematical analysis$	Investigating the Scaling Behavior, Crossover and Anti-persistence of Internet Packet Delay Dynamics Qiong Li David L. Millsy Department of Electrical and Computer Engineering University of Delaware September 23, 1999 Add to Reading List Source URL: www.eecis.udel.edu Language: English - Date: 1999-10-04 01:58:04 Wavelets Teletraffic Time series analysis Fractals Multifractal system Hurst exponent Fractional Brownian motion Jitter Power law Statistics Stochastic processes Mathematical analysis
180	2D Shape Classiﬁcation Using Multifractional Brownian Motion Manuele Bicego and Alessandro Trudda DEIR - University of Sassari via Torre Tonda, [removed]Sassari (Italy) {bicego,atrudda}@uniss.it Add to Reading List Source URL: profs.sci.univr.it Language: English - Date: 2011-10-29 18:00:32 Fractional Brownian motion Brownian motion Curvature Hurst exponent Normal distribution Wiener process Statistics Stochastic processes Fractals

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