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An improvement to MLR model for predicting liquefaction-induced lateral spread using multivariate adaptive regression splines

机译:多元自适应回归样条预测液化引起侧向蔓延的MLR模型的改进

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摘要

Soil liquefaction during earthquakes can result in ground movements that cause damage to buildings and lifelines. Lateral spreading is one form of earthquake-induced ground movements that have caused extensive damage in previous earthquakes. The lateral displacement is dependent on many factors including the earthquake magnitude, thickness and particle size of the liquefiabie subsoils and the depth of the groundwater. A number of analytical and empirical methods have been proposed to predict the magnitude of the lateral displacement. One common empirical method is the MLR model which is based on multiple linear regression (MLR) analysis of a database of observed case histories. It is proposed in this paper to use a nonparametric regression procedure known as multivariate adaptive regression splines (MARS), as an improvement to the current MLR model to predict the liquefaction induced lateral displacement. First the basis of the MARS method and its associated procedures are explained in detail. Results are then presented to show the accuracy of the proposed approach, in comparison to the commonly used multiple regression approach. Analysis of observed case histories indicated that the MARS outperforms MLR in terms of predictive accuracy. MARS automatically models non-linearities and interactions between variables without making any specific assumptions. Furthermore, it is able to provide the relative importance of the input variables and give insights of where significant changes in the data may occur.
机译:地震期间的土壤液化会导致地面运动,从而损坏建筑物和生命线。横向扩展是地震引起的地面运动的一种形式,它在先前的地震中造成了广泛的破坏。横向位移取决于许多因素,包括地震震级,液化地下土的厚度和粒径以及地下水的深度。已经提出了许多分析和经验方法来预测横向位移的大小。一种常见的经验方法是MLR模型,该模型基于对观察到的病史的数据库进行的多元线性回归(MLR)分析。本文提出使用称为多变量自适应回归样条(MARS)的非参数回归程序,作为对当前MLR模型的预测,以预测液化引起的横向位移。首先,详细说明了MARS方法的基础及其相关过程。然后,与常用的多元回归方法相比,结果显示了所提出方法的准确性。对观察到的病例历史的分析表明,就预测准确性而言,MARS优于MLR。 MARS无需进行任何特定假设即可自动对变量之间的非线性和相互作用进行建模。此外,它能够提供输入变量的相对重要性,并提供有关数据可能发生显着变化的见解。

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