Reliability-Based Pavement Roughness Progression Modeling Using Bayesian Approach

Soumyarup Biswas, K. Kuna
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Abstract

This paper aims to develop reliability-based roughness progression models for bituminous pavements across different climatic zones in India. The methodology involves dividing the Indian geographical region into six climatic zones with specific climatic characteristics that influence pavement deterioration. This delineation is achieved using K-means clustering and considers parameters such as temperature, rainfall, and humidity. The roughness progression models and reliability interpretations are developed through a Bayesian regression framework. Initially, International Roughness Index (IRI) progression models are created for three climatic zones: hot and dry, warm and humid, and moderate. These models are based on time series data from 2015 to 2016, gathered from 130 pavement sections in each zone. To validate the models, additional time series data from 2016 to 2017 are utilized. The forecast results indicate that the hot and dry zone exhibits the highest IRI progression rate for specified causal variable values, followed by the warm and humid zone and the moderate zone. The adoption of the Bayesian regression framework provides probabilistic parameter distributions for model coefficients, enabling the assessment of model-level reliability. The study demonstrates that, by adjusting the quartile of causal variables, the overall reliability of the model can be improved, thereby reducing the deviation from actual IRI values. Moreover, it is possible to evaluate variable-level reliability by examining the influence of individual variables on roughness progression.
使用贝叶斯方法建立基于可靠性的路面粗糙度进展模型
本文旨在为印度不同气候带的沥青路面开发基于可靠性的粗糙度进展模型。该方法包括将印度地理区域划分为六个气候带,这些气候带具有影响路面劣化的特定气候特征。这种划分是通过 K 均值聚类法实现的,并考虑了温度、降雨量和湿度等参数。粗糙度进展模型和可靠性解释是通过贝叶斯回归框架建立的。首先,为三个气候区创建了国际粗糙度指数(IRI)递增模型:干热区、暖湿区和温和区。这些模型基于 2015 年至 2016 年的时间序列数据,这些数据来自每个区域的 130 个路面断面。为了验证模型,还使用了 2016 年至 2017 年的额外时间序列数据。预测结果表明,在特定因果变量值下,干热区的 IRI 增长率最高,其次是温暖潮湿区和适中区。采用贝叶斯回归框架可为模型系数提供概率参数分布,从而评估模型的可靠性。研究表明,通过调整因果变量的四分位数,可以提高模型的整体可靠性,从而减少与实际 IRI 值的偏差。此外,还可以通过研究单个变量对粗糙度变化的影响来评估变量级可靠性。
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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