Product Description
Chapters: Fractal, Cantor set, Brownian motion, Sierpinski triangle, Mandelbrot set, Fractal compression, Sierpinski carpet, Hausdorff dimension, Fractal art, Fractal transform, Lyapunov fractal, Self-similarity, Julia set, Fractal antenna, Graftal, Fractal landscape, List of fractals by Hausdorff dimension, External ray, Apollonian gasket, Fractal cosmology, Periodic points of complex quadratic mappings, Complex quadratic polynomial, Lichtenberg figure, Misiurewicz point, Effective dimension, Iterated function system, Eisenstein series, Barnsley fern, Fractal dimension, Fuchsian group, Minkowski-Bouligand dimension, Buddhabrot, Hausdorff measure, Douady rabbit, Cantor function, Menger sponge, Multibrot set, Newton fractal, Filled Julia set, Fractional Schrödinger equation, Fractal flame, Invariant set postulate, Lakes of Wada, H tree, Olami-Feder-Christensen model, Dedekind eta function, Dimension function, Siegel disc, Multifractal system, Correlation dimension, Coastline paradox, Fractint, Pickover stalk, Diamond-square algorithm, Fractal-generating software, How Long Is the Coast of Britain? Statistical Self-Similarity and Fractional Dimension, Packing dimension, Minkowski content, Fractional quantum mechanics, Pythagoras tree, Lévy flight, Volterra's function, Smith-Volterra-Cantor set, Sterling, Multiplicative cascade, Perlin noise, Chaos game, Fractal sequence, Hutchinson operator, Fractal analysis, Fractal lake, Hofstadter's butterfly, Complex base systems, Burning Ship fractal, Analysis on fractals, Fractal in soil mechanics, Classification of Fatou components, Local time, Collage theorem, T-square, Vicsek fractal, Nova fractal, Tricorn, Index of fractal-related articles, Sierpiński arrowhead curve, Connectedness locus, Apollonian sphere packing, Fracton, Lute of Pythagoras, Hexaflake, Lacunarity, Teragon, Self-affinity,. Source: Wikipedia. Pages: 375. Not illustrated. Free updates online. Purchase includes a free trial me...http://booksllc.net/?id=19562 ... Read more

Product Description
This digital document is an article from Journal of Computer Science, published by Science Publications on May 1, 2008. The length of the article is 4045 words. The page length shown above is based on a typical 300-word page. The article is delivered in HTML format and is available immediately after purchase. You can view it with any web browser.

From the author: Key words: Zero-knowledge, cryptography, fractal, mandelbrot fractal set and julia fractal set

Citation Details
Title: Fractal (Mandelbrot and Julia) zero-knowledge proof of identity.
Author: Mohammad Ahmad Alia
Publication: Journal of Computer Science (Magazine/Journal)
Date: May 1, 2008
Publisher: Science Publications
Volume: 4Issue: 5Page: 408(7)

Distributed by Gale, a part of Cengage Learning ... Read more

Product Description
This digital document is an article from Science and Its Times, brought to you by Gale®, a part of Cengage Learning, a world leader in e-research and educational publishing for libraries, schools and businesses.The length of the article is 641 words.The article is delivered in HTML format and is available in your Amazon.com Digital Locker immediately after purchase.You can view it with any web browser.The histories of science, technology, and mathematics merge with the study of humanities and social science in this interdisciplinary reference work. Essays on people, theories, discoveries, and concepts are combined with overviews, bibliographies of primary documents, and chronological elements to offer students a fascinating way to understand the impact of science on the course of human history and how science affects everyday life. Entries represent people and developments throughout the world, from about 2000 B.C. through the end of the twentieth century. ... Read more

Product Description
This digital document is an article from Macmillan Reference USA Science Library: Mathematics, brought to you by Gale®, a part of Cengage Learning, a world leader in e-research and educational publishing for libraries, schools and businesses.The length of the article is 1793 words.The article is delivered in HTML format and is available in your Amazon.com Digital Locker immediately after purchase.You can view it with any web browser.Explores the functions of math in daily life, as well as its role as a tool for measurement, data analysis, and technological development. This illustrated set also explains basic concepts of math and geometry, and provides information on historical milestones, notable mathematicians, and today's career choices. ... Read more

Product Description
This digital document is an article from Macmillan Reference USA Science Library: Mathematics, brought to you by Gale®, a part of Cengage Learning, a world leader in e-research and educational publishing for libraries, schools and businesses.The length of the article is 681 words.The article is delivered in HTML format and is available in your Amazon.com Digital Locker immediately after purchase.You can view it with any web browser.Explores the functions of math in daily life, as well as its role as a tool for measurement, data analysis, and technological development. This illustrated set also explains basic concepts of math and geometry, and provides information on historical milestones, notable mathematicians, and today's career choices. ... Read more

Product Description
2-part VHS tape, Part 1: 31 minutes & Part II: 39 minutes; incl. paperback classroom supplement ... Read more

Product Description
This work is based on the authors' research on rendering images of higher dimensional fractals by a distance estimation technique. It is self-contained, giving a careful treatment of both the known techniques and the authors' new methods. The distance estimation technique was originally applied to Julia sets and the Mandelbrot set in the complex plane. It was justified, through the work of Douady and Hubbard, by deep results in complex analysis. In this book the authors generalize the distance estimation to quaternionic and other higher dimensional fractals, including fractals derived from iteration in the Cayley numbers (octonionic fractals). The generalization is justified by new geometric arguments that circumvent the need for complex analysis. The results of this book should be of interest to mathematicians and computer scientists interested in fractals and computer graphics. ... Read more

Product Description
Experience zooms into the Mandelbrot set im almost supercomputer speed on your Macintosh II (TM**). You choose a blowup window and have results virtually instantaneously. These easy-to-handle, brand new algorithms are both an exciting game package and an elegant pedagogical tool to demonstrate and explore the unlimited beauty and complexity of the Mandelbrot set. * Based in part on the expostion "Exploring the Mandelbrot set" by Y. Fisher, in The Science of Fractal ImagesTM Macintosh is a trademark of Apple Computers, Inc. ** An Apple color board is required. ... Read more

Product Description
This digital document is an article from International Journal of Humanities and Peace, published by International Journal of Humanities and Peace on January 1, 2003. The length of the article is 5532 words. The page length shown above is based on a typical 300-word page. The article is delivered in HTML format and is available in your Amazon.com Digital Locker immediately after purchase. You can view it with any web browser.

Citation Details
Title: Bharata Natyam: classical Indian dance: a Hindu fractal.
Author: Sofia Diaz
Publication: International Journal of Humanities and Peace (Refereed)
Date: January 1, 2003
Publisher: International Journal of Humanities and Peace
Volume: 19Issue: 1Page: 83(6)

Distributed by Thomson Gale ... Read more

Product Description
This digital document is an article from U.S. Kids, published by Children's Better Health Institute on June 1, 2000. The length of the article is 435 words. The page length shown above is based on a typical 300-word page. The article is delivered in HTML format and is available in your Amazon.com Digital Locker immediately after purchase. You can view it with any web browser.

Citation Details
Title: FRACTALS, ANYONE?
Author: Francesca Pinoni
Publication: U.S. Kids (Magazine/Journal)
Date: June 1, 2000
Publisher: Children's Better Health Institute
Volume: 13Issue: 4Page: 14

Distributed by Thomson Gale ... Read more

Product Description
Dazzling computer animation combined with the genius of Benoît Mandelbrot and Edward Lorenz present a captivating discussion of fractals and the fundamental concepts of fractal geometry-self-similarity and chaos. Mandelbrot uses a simple head of broccoli to demonstrate the complexity of fractals. Narrating over the three-dimensional animations, Mandelbrot discusses how fractals serve as an excellent model of irregular natural forms, such as coastlines, and how they relieve the scientist of the necessity of describing nature with simple geometric forms-clouds are not spheres, mountains are not cones. The world of fractals is revealed, from the depths of the Mandelbrot set, to the Lorenz attractor. (63 minutes) ... Read more