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A patchwork approach to stochastic simulation: A route towards the analysis of morphology in multiphase systems

机译:一种用于随机模拟的拼凑方法:通往多相系统形态分析的途径

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We propose a new sequential stochastic simulation approach for black and white images in which we focus on the accurate reproduction of the small scale geometry. Our approach aims at reproducing correctly the connectivity properties and the geometry of clusters which are small with respect to a given length scale called block size. Our method is based on the analysis of statistical relationships between adjacent square pieces of image called blocks. We estimate the transition probabilities between adjacent blocks of pixels in a training image. The simulations are constructed by juxtaposing one by one square blocks of pixels, hence the term patchwork simulations. We compare the performance of patchwork simulations with Strebelle's multipoint simulation algorithm on several types of images of increasing complexity. For images composed of clusters which are small with respect to the block size (e.g. squares, discs and sticks), our patchwork approach produces better results than Strebelle's method. The most noticeable improvement is that the cluster geometry is usually reproduced accurately. The accuracy of the patchwork approach is limited primarily by the block size. Clusters which are significantly larger than the block size are usually not reproduced accurately. As an example, we applied this approach to the analysis of a co-continuous polymer blend morphology as derived from an electron microscope micrograph. (C) 2006 Elsevier Ltd. All rights reserved.
机译:我们为黑白图像提出了一种新的顺序随机模拟方法,其中我们专注于小规模几何的精确再现。我们的方法旨在正确地再现连接属性和群集的几何形状,这些属性相对于给定的称为块大小的长度比例而言较小。我们的方法基于对称为块的图像的相邻正方形块之间的统计关系的分析。我们估计训练图像中相邻像素块之间的过渡概率。这些模拟是通过将像素的一个正方形方块并置来构造的,因此称为拼凑模拟。我们将Strebelle的多点仿真算法对几种复杂程度不断提高的图像的拼凑仿真性能进行了比较。对于由相对于块大小而言较小的簇组成的图像(例如正方形,圆盘和棒状),我们的拼凑方法比Strebelle的方法产生更好的结果。最显着的改进是,通常可以精确地复制群集的几何体。拼凑方法的准确性主要受块大小限制。通常无法准确地重现明显大于块大小的簇。例如,我们将这种方法应用于电子显微镜显微照片中共连续聚合物共混物形态的分析。 (C)2006 Elsevier Ltd.保留所有权利。

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