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Probabilistic analysis of underground pipelines for optimal renewal time

机译:地下管线的概率分析以获取最佳更新时间

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摘要

In practical management of an entire water distribution system, it is very important to define optimal renewal time for pipelines. Reasons mainly include their deterioration, invisibility as an underground system and the adverse impact on society in the case of leakage. Thus, this paper proposes a mathematical model to satisfy this actual need. The model is developed based on Weibull hazard function and least life-cycle cost estimation approach. This model enables us to determine not only the deterioration rate of pipelines but also optimal renewal time. Attention is further focused on finding optimal pipeline materials. Empirical study was conducted on the dataset of a pipeline system in the city of Osaka, Japan.
机译:在整个配水系统的实际管理中,定义管道的最佳更新时间非常重要。原因主要包括它们的恶化,作为地下系统的隐形性以及在泄漏情况下对社会的不利影响。因此,本文提出了一个数学模型来满足这一实际需求。该模型是基于威布尔危害函数和最小生命周期成本估算方法开发的。该模型使我们不仅可以确定管道的退化率,还可以确定最佳的更新时间。注意力进一步集中在寻找最佳的管道材料上。对日本大阪市的管道系统数据集进行了实证研究。

著录项

  • 来源
    《Journal of water supply》 |2010年第7期|P.445-451|共7页
  • 作者单位

    Department of Urban Management, Kyoto University, Kyotodaigaku-katsura, Nisigyou-ku, Kyoto city 615-8540, Japan Planning section, Engineering Division, Osaka waterworks Bureau, 1-14-16 Nankou-kita, Suminoe-ku, Osaka city 559-8558, Japan;

    Department of Urban Management, Kyoto University, Kyotodaigaku-katsura, Nisigyou-ku, Kyoto city 615-8540, Japan;

    Frontier Research Center, Osaka university, 2-1 Yamada-oka, Suita city, Osaka 565-0871, Japan;

    Department of Urban Management, Kyoto University, Kyotodaigaku-katsura, Nisigyou-ku, Kyoto city 615-8540, Japan;

  • 收录信息 美国《科学引文索引》(SCI);美国《工程索引》(EI);
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

    LCC; optimal renewal interval; pipeline management; Weibull hazard function;

    机译:LCC;最佳续订间隔;管道管理;威布尔危险函数;

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