IMPROVING RAIL NETWORK SIMULATIONS WITH DISCRETE DISTRIBUTIONS IN ONTIME

Burkhard Franke, D. Burkolter, B. Seybold
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Abstract

To analyse a rail network’s punctuality and the operational quality of a timetable on a network-wide scale an advanced simulation is needed. Whereas most simulations use a Monte Carlo approach, we calculate delay distributions analytically and thus need only a single calculation run. Previously we used exponential distribution functions as they map the status in railway operations well and are suited for efficient calculation of delays. The resulting delay distributions due to primary delays along a train’s itinerary as well as delay propagation from other trains is handled by convolution of these distribution functions. However, as the resulting distributions become more complex, a simplification step is needed from time to time to keep calculation times reasonable. Increased requirements for the accuracy of the simulation model and improvements in the computational potential led us to remodel the delays with discrete distributions. This has two main advantages. First, restrictions on the possible form of primary delays are much smaller compared to the previous exponential distributions and second, the simplification step is no longer needed, which increases accuracy considerably. We discuss the different options of distribution modelling and their use in railway applications.
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改进离散分布的铁路网络仿真
为了分析铁路网的准点率和时刻表的运行质量,需要一个先进的模拟系统。虽然大多数模拟使用蒙特卡罗方法,但我们分析计算延迟分布,因此只需要一次计算运行。以前我们使用指数分布函数,因为它们能很好地映射铁路运行状态,并且适合于有效的延迟计算。通过这些分布函数的卷积来处理由于列车行程中的主要延误以及其他列车的延误传播所导致的延误分布。然而,随着结果分布变得越来越复杂,需要不时地进行简化,以保持合理的计算时间。随着仿真模型精度要求的提高和计算能力的提高,我们对离散分布的延迟进行了重新建模。这有两个主要优点。首先,与以前的指数分布相比,对主延迟可能形式的限制要小得多;其次,不再需要简化步骤,这大大提高了准确性。我们讨论了分布建模的不同选择及其在铁路应用中的应用。
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