多点统计模拟中直接抽样算法的简化参数化

IF 2.6 Q2 COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS
Przemysław Juda , Philippe Renard , Julien Straubhaar
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引用次数: 0

摘要

多点统计算法允许从训练图像建模空间变异性。在这些技术中,直接抽样(DS)算法具有先进的功能,如多变量模拟、非平稳性处理、多分辨率能力、不等式或连通性数据的调节。然而,在计算时间和模拟质量之间找到合适的权衡需要调整三个主要参数,这可能很复杂,因为模拟时间和质量以复杂的方式受到这些参数的影响。为了方便参数选择,我们提出了直接抽样最佳候选(DSBC)参数化方法。它包括将距离阈值设置为0。另外两个参数(邻居数和扫描分数)和DS的所有优点都被保留。我们提出了三个测试用例,证明DSBC方法可以有效地识别参数,从而获得与标准DS参数化相当或更好的质量和计算时间。我们得出结论,DSBC方法可以作为使用DS的默认模式,而标准参数化只应该在DSBC方法不充分的情况下使用。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
A parsimonious parametrization of the Direct Sampling algorithm for multiple-point statistical simulations

Multiple-point statistics algorithms allow modeling spatial variability from training images. Among these techniques, the Direct Sampling (DS) algorithm has advanced capabilities, such as multivariate simulations, treatment of non-stationarity, multi-resolution capabilities, conditioning by inequality or connectivity data. However, finding the right trade-off between computing time and simulation quality requires tuning three main parameters, which can be complicated since simulation time and quality are affected by these parameters in a complex manner. To facilitate the parameter selection, we propose the Direct Sampling Best Candidate (DSBC) parametrization approach. It consists in setting the distance threshold to 0. The two other parameters are kept (the number of neighbors and the scan fraction) as well as all the advantages of DS. We present three test cases that prove that the DSBC approach allows to identify efficiently parameters leading to comparable or better quality and computational time than the standard DS parametrization. We conclude that the DSBC approach could be used as a default mode when using DS, and that the standard parametrization should only be used when the DSBC approach is not sufficient.

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来源期刊
Applied Computing and Geosciences
Applied Computing and Geosciences Computer Science-General Computer Science
CiteScore
5.50
自引率
0.00%
发文量
23
审稿时长
5 weeks
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