| 褶皱复杂程度的分形分类 |
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| 引用本文： | 侯贵廷.褶皱复杂程度的分形分类[J].地球科学,1994,3(4). |
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| 作者姓名： | 侯贵廷 |
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| 作者单位： | 北京大学地质学系 北京100871 |
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| 摘 要： | 本文根据褶皱的白相似性特征,引用分形概念,分析褶皱的分形分布特性,并利用MichaelBamsley（1986）的分形插值理论首次模拟褶皱的复杂形态,主要利用插值点（x、y）和褶皱扰动系数d模拟各种褶皱,在此基础上,提出褶皱复杂程度的分形分类方案。这种新的分类方案即褶皱形态的传统分类名称附缀分形分类名称,解决了传统分类方法不能区分褶皱复杂性的难题。这种方法使褶皱的形态分析达到较精确的定量描述和分类,分形分类方法是对褶雏形态分类的一个补充。
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| 关 键 词： | 褶皱分类 分数维 分形插值 |
Fractal Classification of fold Complex degree |
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| Hou Guiting.Fractal Classification of fold Complex degree[J].Earth Science-Journal of China University of Geosciences,1994,3(4). |
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| Authors: | Hou Guiting |
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| Abstract: | According to the self-similarity Characteristic of fold, the fractal distnbution of fold is an-alysed in the term of fractals and the complex shapes of folds are simulated firstly in the paper on the theory of fractal interpolation ( Michael Barnsley, 1986). Every sort of fold can be simulated in terms of interpolation points (x, y) and vibration coefficient d. On the basis of fractal simulation, the fractal classification of complex degree of fold is proposed. The new classification of fold is the fractal classification appended traditional classification of fold, by which the complexity of fold can be more easily classified rather than traditional classification, and the shape of fold can be described and classified in fixed quantity. The fractal classification is a complement for the classification of fold shape. |
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| Keywords: | classification of fold fractal dimension fractal interpolation |
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