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Fractal geometry applications in description and analysis of patch patterns and patch dynamics

机译:分形几何在描述和分析补丁图案和补丁动态中的应用

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Fractal geometry applications have recently been paid great attention in ecology. In this paper, I summarize the state of the art and introduce several updated developments in analysis and description of patch patterns and patch dynamics by means of Mandelbrot's fractal analysis, with an emphasis on my current research results and a personal view. These topics include geometric fractals, statistical fractals, information fractals, the fluctuation-tolerant fractals of dynamic patch size and shape, patch hierarchical scaling, fractal spatial patterns, multiple scale sampling and data analysis, fractal fragmentation of the landscape habitat into patches, fractal correlation in patchy systems, fractal cluster dynamics of vegetation systems, fractal mechanisms and ecological consequences, the spatio-temporal integrated approach and so on. The ecological significance of fractals in patch pattern and patch dynamics is discussed. A case study on fractal analysis of patch dynamics of southern Texas savanna landscape is given. Several limitations of fractal analysis in ecological applications are also addressed. (C) 2000 Elsevier Science B.V. All rights reserved. [References: 108]
机译:分形几何学的应用近来在生态学中得到了极大的关注。在本文中,我总结了最新技术,并通过Mandelbrot的分形分析介绍了斑块图案和斑块动力学的分析和描述方面的一些最新发展,重点是我当前的研究结果和个人观点。这些主题包括几何分形,统计分形,信息分形,动态斑块大小和形状的容差分形,斑块分级缩放,分形空间格局,多尺度采样和数据分析,景观栖息地的分形破碎成斑块,分形相关在斑驳的系统中,植被系统的分形簇动力学,分形机制和生态后果,时空综合方法等。讨论了分形在斑块模式和斑块动力学中的生态意义。给出了德克萨斯南部稀树草原景观斑块动力学分形分析的案例研究。分形分析在生态应用中的一些局限性也得到解决。 (C)2000 Elsevier Science B.V.保留所有权利。 [参考:108]

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