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An Inventory Theory Model to Determine the Optimal Work Program for Bridges

机译:确定桥梁最佳工作计划的库存理论模型

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The bridges included in the work programs of many bridge management systems are those that have at least one element that requires an intervention according to the element level intervention strategies to be followed. The work suggested on the other elements is often determined using agency rules, e.g. if an intervention is to be performed on the bridge and element x is in condition state y execute intervention z even if the intervention strategy to be followed for element x does not require it. One of the reasons this is done to ensure that there is a significant amount of time between the executions of interventions on the bridge, which indirectly helps to keep the costs due to multiple interventions low. Although the grouping of interventions in this way most likely reduces the costs of multiple interventions it does not do so in an optimal way. In this paper a methodology to optimally bundle element level interventions to build work programs is investigated. The methodology is based on an initial concept proposed by (Adey and Hajdin 2005) but extended in numerous ways to deal with real world applications. The methodology is demonstrated using a steel bridge, composed of 4 key elements. The work programs built through grouping interventions using the investigated methodology and those built without grouping are compared. It is shown that the WP built by grouping element level interventions using the investigated methodology can result in lower costs than those built without grouping.
机译:许多桥梁管理系统的工作程序中包括的桥梁是那些具有至少一个元素的桥梁,这些元素需要根据要遵循的元素级别干预策略进行干预。在其他要素上建议的工作通常是使用代理规则确定的,例如如果要在桥上执行干预并且元素x处于状况状态y,则执行干预z,即使元素x遵循的干预策略不需要它。这样做的原因之一是确保在网桥上执行干预之间有大量时间,这间接地有助于将因多次干预而导致的成本保持在较低水平。尽管以这种方式对干预进行分组很可能会降低多项干预的成本,但它并不是以最佳方式进行的。在本文中,研究了一种最佳捆绑要素级别干预措施以构建工作程序的方法。该方法基于(Adey and Hajdin 2005)提出的最初概念,但以多种方式扩展以应对现实应用。使用钢桥(由4个关键元素组成)演示了该方法。比较了通过使用调查的方法对干预措施进行分组而构建的工作程序和未进行分组而构建的工作程序。结果表明,通过使用调查的方法对要素级别的干预进行分组而构建的WP可以比未进行分组的WP产生更低的成本。

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