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Approximation of Pore Space with Ellipsoids: A Comparison of a Geometrical Method with a Statistical one

机译:椭球孔空间的逼近:一种几何方法与一种统计方法的比较

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We work with tomographic images of pore space in soil. The images have large dimensions and so in order to speed-up biological simulations (as drainage or diffusion process in soil), we want to describe the pore space with a number of geometrical primitives significantly smaller than the number of voxels in pore space. In this paper, we use the curve skeleton of a volume to segment it into some regions. We describe the method to compute the curve skeleton and to segment it with a simple segment approximation. We approximate each obtained region with an ellipsoid. The set of final ellipsoids represents the geometry of pore space and will be used in future simulations. We compare this method which we call geometrical method with the one described in the paper [8], which we name statistical method (using k-means algorithm).
机译:我们处理土壤孔隙空间的断层图像。图像具有较大的尺寸,因此为了加快生物学模拟(如土壤中的排水或扩散过程),我们想用大量比孔空间中的体素少的几何图元来描述孔空间。在本文中,我们使用体积的曲线骨架将其分割为一些区域。我们描述了一种计算曲线骨架并使用简单的分段近似对其进行分段的方法。我们用椭圆体近似每个获得的区域。最终的椭球集代表孔空间的几何形状,并将在以后的模拟中使用。我们将这种称为几何方法的方法与论文[8]中描述的方法进行比较,后者将其命名为统计方法(使用k-means算法)。

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