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基于埃特金加速算法实现的Julia集分形图形
引用本文:姜卓睿,陈幼均. 基于埃特金加速算法实现的Julia集分形图形[J]. 计算机应用与软件, 2008, 25(4): 212-214
作者姓名:姜卓睿  陈幼均
作者单位:中南民族大学计算机科学学院,湖北,武汉,430074
摘    要:分形作为一个重要概念在科学领域已经活跃了30多年,其应用遍及物理、化学、生物、医学、地理、地质、计算机科学以及经济学、社会学、艺术等诸多领域,而用分形算法制作分形图形已逐步走入商业领域.分形图形的优美与玄妙吸引着越来越多的分形爱好者,它不仅仅是用来欣赏的,而且代表着几何学的一个新的研究方向,即对非规整几何对象的研究[1].介绍了一种用埃特金加速算法进行迭代运算,在复平面上作分形图的方法.

关 键 词:分形  埃特金  复数
修稿时间:2006-05-15

PAINTING A JULIA AGGREGATE FRACTAL PICTURE BASED ON AITKEN QUICK ALGORITHM
Jiang Zhourui,Chen Youjun. PAINTING A JULIA AGGREGATE FRACTAL PICTURE BASED ON AITKEN QUICK ALGORITHM[J]. Computer Applications and Software, 2008, 25(4): 212-214
Authors:Jiang Zhourui  Chen Youjun
Affiliation:Jiang Zhuorui Chen Youjun(College of Computer Science,South-Central University for Nationalities,Wuhan 430074,Hubei,China)
Abstract:Fractality,as an important concept has been used in the science area for 30 years.It is applied to many areas,such as physics,chemistry,biology,medicine,geography,geology,computer science,economics,sociology,art and so on.Fractal pictures painted by many kinds of fractal methods are used gradually in the business area.The elegancy and singularity of fractal pictures attract the attention of more and more fractal fans.Fractality is not only used for enjoyment,but also is a new research direction of geometry ...
Keywords:Fractality Aitken Complex number  
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