Limitations of existing pavement deterioration models and a potential solution

A. Paz, M. Khadka
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引用次数: 1

Abstract

The state of the art currently for addressing pavement deterioration proposes the development of Pavement Deterioration Models, using a clusterwise approach that requires a priori knowledge of the optimal number of clusters as well as significant explanatory variables. In addition, the objective function used to solve the clusterwise problem is the minimization of the sum of squared errors, which always decreases with additional cluster(s) and/or explanatory variable(s). To address these limitations, a mathematical programming framework is proposed based on the Bayesian Information Criterion, which does not require a priori information about the optimal number of clusters. An extensive optimization approach was used to find a solution to the proposed mathematical program, and issues associated with overfitting were investigated. Results using data from the entire State of Nevada illustrate the advantage of the proposed framework.
现有路面老化模型的局限性及可能的解决方案
目前解决路面劣化问题的最新技术提出了路面劣化模型的发展,该模型使用聚类方法,需要先验地了解最佳聚类数量以及重要的解释变量。此外,用于解决聚类问题的目标函数是最小化平方和误差,它总是随着额外的聚类和/或解释变量而减小。为了解决这些限制,提出了一个基于贝叶斯信息准则的数学规划框架,该框架不需要关于最优聚类数量的先验信息。使用广泛的优化方法来找到所提出的数学程序的解决方案,并研究了与过拟合相关的问题。使用来自整个内华达州的数据的结果说明了所提议的框架的优势。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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