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Reliability-Based Route Optimization of a Transportation Network with Random Arc Capacities and Time Threshold

机译:具有随机电弧容量和时间阈值的交通网络的基于可靠性的路线优化

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The classical route optimization problem of a network focuses on the shortest or fastest route mainly under the assumption that all roads will not fail. In fact, the capacities of roads in a transportation network are not determinate but random because of the traffic accidents, maintenance or other activities. So a most reliable route from source to sink under the time threshold may be more important than the shortest or fastest route sometimes. This paper describes a stochastic Petri net-based simulation approach for reliability-based route optimization of a transportation network. The capacities of arcs may be in a stochastic state following any discrete or continuous distribution. The transmission time of each arc is also not a fixed number but stochastic according to its current capacity and demand. To solve this problem, a capacitated stochastic colored Petri net is used for modeling the system behavior. By the simulation, the optimal route with highest reliability can be obtained. Finally, an example of a transportation network with random arc capacities is given.
机译:网络的经典路线优化问题主要集中在最短或最快路线上,主要假设所有道路都不会失败。实际上,由于交通事故,维修或其他活动,交通网络中道路的容量不是确定的而是随机的。因此,在时间阈值以下,最可靠的从源到汇的路由可能比最短或最快的路由更重要。本文介绍了一种基于随机Petri网的仿真方法,用于基于可靠性的交通运输路线优化。在任何离散或连续分布之后,电弧的容量可以处于随机状态。每个弧的传输时间也不是固定的,而是根据其当前容量和需求而随机的。为了解决这个问题,使用了一个容量有限的随机彩色Petri网对系统行为进行建模。通过仿真,可以获得可靠性最高的最优路径。最后,给出了具有随机电弧容量的运输网络的示例。

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