ERGODIC THEORY, FRACTAL TOPS AND COLOUR STEALING MICHAEL BARNSLEY Abstract. A new structure that may be associated with IFS and superIFS is described. In computer graphics applications this structure can be rendered usin

First Page		Document Content
Date: 2003-12-09 18:52:24 Fractals Mathematical analysis Mathematics Dynamical systems Analysis Iterated function system Chaos theory Fractal Attractor Iterated function Fractal compression Collage theorem		ERGODIC THEORY, FRACTAL TOPS AND COLOUR STEALING MICHAEL BARNSLEY Abstract. A new structure that may be associated with IFS and superIFS is described. In computer graphics applications this structure can be rendered usin Add to Reading List Source URL: maths-people.anu.edu.au Download Document from Source Website File Size: 1,99 MB Share Document on Facebook

	How many times can a function be iterated? Massimo Gobbino Universit`a degli Studi di Pisa Dipartimento di Matematica Applicata “Ulisse Dini” Via Filippo Buonarroti 1c, 56127 PISA, Italy e-mail: i.i DocID: 1uOyj - View Document
	251 Documenta Math. Dimensions of Anisotropic Indefinite Quadratic Forms II DocID: 1rrCp - View Document
$Our project involved visualizing the fractals generated from systems of contraction mappings known as an iterated function system (IFS). If we iterate the family of functions starting with an arbitrary set, we get a sequ$	Our project involved visualizing the fractals generated from systems of contraction mappings known as an iterated function system (IFS). If we iterate the family of functions starting with an arbitrary set, we get a sequ DocID: 1rkQV - View Document
	ERGODIC THEORY, FRACTAL TOPS AND COLOUR STEALING MICHAEL BARNSLEY Abstract. A new structure that may be associated with IFS and superIFS is described. In computer graphics applications this structure can be rendered usin DocID: 1r0E2 - View Document
	A NNALES DE L’I. H. P., SECTION B M ICHAEL B. M ARCUS JAY ROSEN Laws of the iterated logarithm for the local times of recurrent random walks on Z2 and of Lévy DocID: 1oEmD - View Document