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Network-level synchronized pavement repair and work zone policies: Optimal solution and rule-based approximation

机译:网络级同步路面修复和工作区策略:最优解和基于规则的近似

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摘要

In pavement management systems, it is beneficial to consider the economies of scale stemming from the synchronization of repairs conducted on neighboring sections within a single work zone. However, finding the globally optimal solution of the repair and work zone policy for a large-scale pavement network along a long-term planning horizon can be computationally cumbersome. In this study, as a benchmark, we first propose an exact solution algorithm based on dynamic programming. Then we second propose a computationally feasible methodology, a time-invariant simplified rule, to determine desirable (near-optimal) policies. The proposed methodology is applied to two numerical studies: (i) Case 1 for a small-scale road pavement system to compare life cycle costs and computational times between the rule-based methodology and the exact solution algorithm, and (ii) Case 2 for a real-scale road pavement system to discuss the effectiveness of the rule-based methodology. In Case 1, the rule-based methodology derives a near-optimal solution with a significantly shorter computational time than the exact solution algorithm. Case 2 shows that the rule-based methodology can find a superior policy to the aggregation of the optimal solutions independently found for each of decomposed sub-systems in a feasible computational time. Through sensitivity analyses, we find that the repair and work zone policies should vary depending on the deterioration process, cost factors, and weight between agency and user costs for society's view or available budget for the agency's perspective.
机译:在人行道管理系统中,考虑从单个工作区内的相邻部分进行的维修的同步源的规模经济有益。然而,寻找沿着长期规划地平线的大型路面网络的维修和工作区政策的全球最佳解决方案可以计算地繁琐。在本研究中,作为基准,我们首先提出了一种基于动态编程的精确解决方案算法。然后我们第二提出了一种计算可行的方法,是一种时间不变的简化规则,以确定所需的(近最佳)策略。所提出的方法应用于两个数值研究:(i)小型路面系统的案例1,用于比较基于规则的方法和精确解决方案算法之间的生命周期成本和计算时间,以及(ii)案例2一个真正的道路路面系统,讨论了基于规则的方法的有效性。在案例1中,基于规则的方法源于近最优的解决方案,其计算时间明显较短,而不是精确的解决方案算法。案例2表明,基于规则的方法可以在可行的计算时间内独立地发现的每个分解的子系统找到优异的策略。通过敏感性分析,我们发现修理和工作区政策应根据恶化过程,成本因素和社会观点的观点或可用预算之间的劣化过程,成本因素和重量而变化。

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