The Application of Fractal Theory in Graphics Design

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Abstract:

Fractal theory is a new subject produce and developed in recent decades, belongs to the category of nonlinear science, still in the process of development and improvement. Its appearance break through the understanding in the scope of Euclidean geometry, it provides a good explanation of phenomenon that cannot be solved by European Geometry, enable people to know something more accurately. So arouse universal attention in natural science and social science, it has been widely used in mathematics, physics, chemistry, material science, biology and medicine, geological and astronomy, geography, earthquakes and computer science, etc.

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1075-1080

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June 2011

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© 2011 Trans Tech Publications Ltd. All Rights Reserved

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[1] Mobasher B, Cooley R, Jaideep S, etal. Study on the fractal graph based on fractal theory, New York: IEEE Press, (1999).

Google Scholar

[2] Shahabi C, Zarkesh A M, Adibi J, et al. Design and Implementation of Fractal theory.

Google Scholar

[3] Yan T, JacobesnM, Garcia-Mo Lina H, Research and Modification of TinyOS in Wireless Sensor Networks. [C]. : Paris WAM Press, (1999).

Google Scholar

[4] Xu L. Applications of Fractal Theory to Urban Studies. Alaska: Anchorage Press, (2001).

Google Scholar

[5] Bezdek J C. Application of fault fractal theory, Co rnell University, Ithaca, N ew York, (2001).

Google Scholar

[6] KamelM and Selim S Z. Basic knowledge based on fractal theory. 1994, 27 (3) : 421̚ 428.

Google Scholar

[7] Zadeh L A. Fuzzy sets. Implementation of Software development platform based on VB6. 0. 2001, 8: 338 ̚ 353.

Google Scholar

[8] KamelM and Selim S Z. Newton iteration fractal 2002, 61: 177̚~188.

Google Scholar

[9] A l- Sultan K S and Selim S Z. An Integrated Development Classical fractal images. 2002, 26 (9) : 1357-1361.

Google Scholar

[10] M iyamo to S and N akayama K. Analysis on Fractal tree generation. IEEE T rans. System M an. Cybernet. 1986, 16 (3) : 479̚ 482.

Google Scholar

[11] Bezdek J C, Hathaway R, SabinM and TuckerW. Transplant of Fractal graphics savedCybernet. 1987, 17 (5) : 873̚877.

Google Scholar

[12] KameciM and Selina S Z. Analysis of Fractal image processing. 1994, 27 (3) : 421̚ 428.

Google Scholar

[13] JamelM and Salim S Z. Development and Design of Worked fractal image save. 2005, 61: 177̚ 188.

Google Scholar

[14] A l- Susan K S and Selim S Z. The scope of application of fractal graph 2007, 26 (9) : 1357̚ 1361.

Google Scholar

[15] Meyanmo to S and N akayama K. Realization of computer logic language and artistic form. IEEE.

Google Scholar