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Interpolation of spatially varying but sparsely measured geo-data: A comparative study

机译:空间变化的插值但稀疏测量地质数据:比较研究

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摘要

AbstractGeological properties usually vary spatially, but they are often measured sparsely in engineering geology practice, particularly for projects with medium or relatively small sizes. Spatial interpolation is, therefore, frequently performed to estimate the geological properties of interest at unobserved locations. Among a variety of interpolation methods (e.g., ordinary kriging (OK), polynomial interpolation (PI), cubic spline interpolation (CSI) and inverse distance weighting (IDW)), OK is one of the widely used methods, and it requires modeling of spatial structure of the measurement data points using a semi-variogram. However, the accuracy of the semi-variogram is affected by data size, and it may give unreliable estimates when the measurement data are sparse. This poses a challenge in applications where the measurement data are sparse, such as site characterization. To address this challenge, Bayesian compressive sampling (BCS) has been recently developed, which is able to reconstruct a complete signal from a remarkably few number of measurement data points on that signal. Unlike OK, BCS does not require characterization of spatial structure from the available measurement data before the interpolation. Therefore, the difficulties associated with modeling a semi-variogram from sparse data in OK are bypassed in BCS. A comparative study is performed in this paper to compare the effectiveness of BCS with OK, PI, CSI and IDW using simulated data and real cone penetration test data. In addition, an approach is presented in this paper to objectively select the most appropriate basis function in BCS. It is found that the BCS method is more suitable and performs better than the OK, PI, CSI and IDW methods when the measurement data are limited and sparse, such as interpretation of geological data or site characterization data.Highlights?Performance of several spatial interpolation methods is compared.?Data size and spacing affect performance of ordinary kriging (OK) due to semi-variogram.?For sparse data, Bayesian compressive sampling (BCS) performs better than OK and several other methods.?A Bayesian model class selection method is developed to objectively select the most appropriate basis function in BCS.]]>
机译:<![cdata [ 抽象 地质特性通常在空间上变化,但它们通常稀疏地在工程地质实践中略微衡量,特别是对于中等的项目或者尺寸相对较小。因此,空间插值经常进行,以估计在未观察到的位置的感兴趣的地质特性。在各种插值方法中(例如,普通Kriging(OK),多项式插值(PI),立方样条插值(CSI)和逆距离加权(IDW)),OK是广泛使用的方法之一,它需要建模使用半变速仪测量数据点的空间结构。但是,半变型造影的准确性受数据大小的影响,并且当测量数据稀疏时,它可能会提供不可靠的估计。这在测量数据稀疏的应用中构成了挑战,例如站点表征。为了解决这一挑战,最近已经开发了贝叶斯压缩采样(BCS),其能够在该信号上从一个非常数量的测量数据点重建完整信号。与OK不同,BCS不需要在插值之前的可用测量数据中表征空间结构。因此,在BCS中绕过与OK中的稀疏数据建模了半变变函数的困难。本文进行了比较研究,以比较BCS与OK,PI,CSI和IDW使用模拟数据和真实锥形渗透测试数据的有效性。此外,本文提出了一种方法,以客观地选择BCS中最合适的基函数。发现BCS方法比OK,PI,CSI和IDW方法更合适,并且在测量数据受到限制和稀疏时更好地执行,例如地质数据或站点表征数据的解释。 亮点 < CE:列表项ID =“li0005”> 比较了几种空间插值方法的性能。 数据大小和间距影响普通Kriging(OK)的性能因半变型函数。 用于稀疏数据,贝叶斯压缩采样(BCS)比OK和其他几种方法更好。 贝叶斯模型类选择开发方法以客观地选择BCS中最合适的基函数。 ]]>

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