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Distributional properties of the typical cell of stationary iterated tessellations

机译:固定迭代镶嵌的典型单元的分布特性

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Distributional properties are considered of the typical cell of stationary iterated tessellations (SIT), which are generated by stationary Poisson-Voronoi tessellations (SPVT) and stationary Poisson line tessellations (SPLT), respectively. Using Neveus exchange formula, the typical cell of SIT can be represented by those cells of its component tessellation hitting the typical cell of its initial tessellation. This provides a simulation algorithm without consideration of limits in space. It has been applied in order to estimate the probability densities of geometric characteristics of the typical cell of SIT generated by SPVT and SPLT. In particular, the probability densities of the number of vertices, the perimeter, and the area of the typical cell of such SIT have been determined.
机译:考虑了分别由固定泊松-沃洛诺伊镶嵌(SPVT)和固定泊松线镶嵌(SPLT)生成的固定迭代镶嵌(SIT)的典型单元的分布特性。使用Neveus交换公式,SIT的典型单元格可以由其组成细分的单元格击中其初始细分的典型单元格来表示。这提供了一种模拟算法,而无需考虑空间限制。为了估计由SPVT和SPLT生成的SIT典型单元的几何特征的概率密度,已应用该方法。特别地,已经确定了这种SIT的典型单元的顶点数量,周长和面积的概率密度。

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