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用多重分形研究元素的共生组合性
引用本文:郭科,施泽进,唐菊兴,陈聆,刘二永,魏友华.用多重分形研究元素的共生组合性[J].电子科技大学学报(社会科学版),2004(2).
作者姓名:郭科  施泽进  唐菊兴  陈聆  刘二永  魏友华
作者单位:成都理工大学 成都610059 (郭科,施泽进,唐菊兴,陈聆,刘二永),成都理工大学 成都610059(魏友华)
基金项目:西藏地矿厅藏东基金资助(040015413)
摘    要:应用分形理论来研究测区内元素在土壤中富集组合关系以及相关关系,并在此基础上用多重分形算法,对数据进行处理,作出了元素的趋势图,判定了元素的共生组合性,为进一步揭露、控制、评价该测区的元素异常打下了良好的基础。与传统方法相比,该处理结果具有较好的效果。

关 键 词:分形  分维  最小二乘法  多重分形

Study Chemical Elements' Intergrowth Combination with Multi-Fractals
Guo Ke,Shi Zejin,Tang Juxing,Chen Ling,Liu Eryong,Wei Youhua.Study Chemical Elements'''' Intergrowth Combination with Multi-Fractals[J].Journal of University of Electronic Science and Technology of China(Social Sciences Edition),2004(2).
Authors:Guo Ke  Shi Zejin  Tang Juxing  Chen Ling  Liu Eryong  Wei Youhua
Institution:Chengdu University of Technology Chengdu 610059
Abstract:Fractal theory is applied to study the combination relations with chemical elements?enrichment in the soil of the testing area in the article,and then the data are dealt with by adopting the arithmetic of multi-fractals so as to draw a trend line to show how the elements are distributed in the soil. As a result the intergrowth combination of the elements is determined. Thus it provided a good basis on which more work can be done to expose; control and evaluate elements?abnormality in the area. Compared with the traditional methods, this method can work quite well in this research.
Keywords:fractal  fractal dimension  least square method  multi-fractals  
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