预测和测量铁路重力驼峰分级场的服务中断恢复时间

Jiaxi Zhao, C. Tyler Dick
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引用次数: 0

摘要

计划内的维护和计划外的事故会导致货运铁路分类货场的服务中断,造成拥堵,延误轨道车辆,甚至影响干线运营。了解货场中断的恢复时间和对性能的持续影响,对于行业规划中断应对措施、促进资源有效利用和提高恢复能力至关重要。本文比较了两种主要的货场中断类型(驼峰流程和下行流程的临时关闭),并通过多个性能指标对恢复模式进行了量化。作者提出了一种分析方法,用于估算作为中断持续时间和基线产能利用率函数的分类堆场恢复时间。为了验证这一假设方法,在使用 AnyLogic 构建的代表性驼峰分类堆场仿真模型中,对各种中断持续时间和吞吐量进行了一系列实验。结果表明,恢复时间与停机持续时间成正比,恢复率接近恒定,恢复率随着吞吐量的增加呈近似指数增长。这些结果与假设的分析关系一致,表明可以根据中断恢复率估算堆场容量。所开发的方法还有助于今后研究货场与干线之间的相互作用,以及开发分类货场容量和性能的规划级参数模型。
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Predicting and measuring service disruption recovery time in railway gravity hump classification yards

Planned maintenance and unplanned incidents cause service disruptions in freight railway classification yards, creating congestion, delaying railcars, and even impacting mainline operations. Understanding the recovery time and lingering performance impacts of yard disruptions is vital for the industry to plan disruption responses, promote efficient resource utilization, and improve resiliency. This paper compares two major types of yard disruptions (temporary closures of hump process and pulldown process) and quantifies the recovery pattern, measured by multiple performance metrics. The authors propose an analytical approach for estimating classification yard recovery time as a function of disruption duration and baseline capacity utilization. To validate the hypothetical approach, a series of experiments are conducted across a wide range of disruption durations and throughput volumes in a representative hump classification yard simulation model constructed using AnyLogic. The results indicate that recovery time is proportional to shutdown duration with a near constant recovery rate, and recovery rate increases approximately exponentially with throughput volume. These results are consistent with the hypothesized analytical relationships, suggesting that yard capacity may be estimated from disruption recovery rate. The methodology developed also enables future studies on interactions between yards and mainlines and developing planning-level parametric models of classification yard capacity and performance.

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来源期刊
CiteScore
7.10
自引率
8.10%
发文量
41
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