Liang Han, Lin Wang, Xuanming Ding, Haijia Wen, Xingzhong Yuan, Wengang Zhang. Similarity quantification of soil parametric data and sites using confidence ellipses[J]. Geoscience Frontiers, 2022, 13(1): 101280. DOI: 10.1016/j.gsf.2021.101280
Citation: Liang Han, Lin Wang, Xuanming Ding, Haijia Wen, Xingzhong Yuan, Wengang Zhang. Similarity quantification of soil parametric data and sites using confidence ellipses[J]. Geoscience Frontiers, 2022, 13(1): 101280. DOI: 10.1016/j.gsf.2021.101280

Similarity quantification of soil parametric data and sites using confidence ellipses

  • This paper presents a confidence ellipse-based method to evaluate the similarity of soil parametric data using the database from the site investigation reports. Then, the obtained similarity assessment results of parametric data are used to further estimate the site similarity via two proposed strategies, namely the mean and weighted mean approaches. The former referred to the average of parametric data similarity degrees, while the latter was the weighted average, and the weight was calculated using the coefficient of variation (COV) of each parameter. For illustration, the liquidity index (LI) dataset was firstly used to explore the performance of the presented method in the evaluation of parametric data similarity. Subsequently, the site similarity was assessed and the effects of numbers and weights of selected parameters for study were systematically studied. Lastly, the transformation models about the relationships between Cc and ω as well as between Cc and e0 were constructed to illustrate the application of the similarity analysis in reduction of transformation uncertainty. Results show that the greatest site similarity degree is at about 0.76 in this study, and the maximum decrease of transformation uncertainty can reach up to 18% and 25.5% as union parametric data similarity degree increases. Moreover, the site similarity degree represents the whole similarity between two different sites, and the presented union parameter similarity degree maintains a good agreement with transformation uncertainty.
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