数字纹理中二阶统计量、连通性分析和渗透模型之间的关系

Arie Pikaz, Amir Averbuch
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引用次数: 2

摘要

可以证明,大量的数字纹理对应于渗透模型(Pikaz和Averbuch, 1996,技术报告315/96,特拉维夫大学)。渗流模型为连通性分析提供了统计结果和理论背景。本文主要研究二阶统计量(在数字纹理分析中非常常用)和连通性分析之间的关系。本文还进一步证明了数字纹理与渗流模型之间的密切关系。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
On the Relation between Second-Order Statistics, Connectivity Analysis, and Percolation Models in Digital Textures

It can be shown that a wide family of digital textures corresponds to percolation models (Pikaz and Averbuch, 1996, Technical Report 315/96, Tel-Aviv University). Percolation models supply statistical results and theoretical background for connectivity analysis. This paper focuses on the relation between second-order statistics (which are very common in use for digital texture analysis) and connectivity analysis. The paper also presents additional evidences to the tight relation between digital textures and percolation models.

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