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首页> 外文期刊>The international journal of pavement engineering >Optimum microscopic pavement management model using constrained integer linear programming
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Optimum microscopic pavement management model using constrained integer linear programming

机译:约束整数线性规划的最优微观路面管理模型

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摘要

A pavement management model has been developed using a microscopic approach to yield optimum pavement conditions for a given pavement system. The microscopic pavement management problem is formulated as a constrained integer linear programming model subjected to budget and improvement requirement constraints. The developed optimum microscopic model incorporates integer variables representing the number of pavement sections to be treated by the applicable maintenance and rehabilitation actions. The objective of yielding optimum pavement conditions is achieved by either considering the net pavement condition rating gain or age-gain applied to a given pavement system. In either approach, the optimisation model can be formulated to maximise pavement conditions or minimise maintenance and rehabilitation costs. Data requirements for the microscopic model include identification of each pavement section and rating its distress condition, providing cost rates and performance parameters for the deployed maintenance and rehabilitation actions and specifying anticipated budget and pavement improvement requirements. Sample results from a case study have indicated that the developed model is very effective in yielding optimum pavement conditions.
机译:已经使用微观方法开发了路面管理模型,以产生给定路面系统的最佳路面状况。微观路面管理问题被表述为受预算和改进要求约束的约束整数线性规划模型。已开发的最佳微观模型结合了整数变量,这些整数变量表示将通过适用的维护和修复措施进行处理的人行道断面的数量。产生最佳路面条件的目的是通过考虑净路面条件的额定增益或应用于给定路面系统的老化增益来实现的。无论采用哪种方法,都可以制定优化模型以使路面状况最大化或使维护和修复成本最小化。微观模型的数据要求包括识别每个人行道段并评估其遇险状况,为部署的维护和修复行动提供成本率和性能参数,并指定预期的预算和人行道改善要求。案例研究的样本结果表明,开发的模型在产生最佳路面条件方面非常有效。

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