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Classical Approximation to Networks of Nonstandard Reachability in Relation to Locomotive Assignment Problem

机译:与机车分配问题有关的非标准可达性网络的经典近似

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The authors consider locomotives assignment to trains [1], [2] in order to provide train schedule fulfilment with optimal resource utilization. When applying the maximum network flow [3] method to the task of connecting locomotives to trains [4] the edges of the network have a complex selective permeability, which leads to the non-classical case of the problem of convergence of the solution to a global minimum. Nevertheless, it is possible to avoid stacking of the solution in local extrema by using the analogy with the classical case. The analogy is observed when pushing back the resource along the edge occupied by another resource. In this case, the route of the old resource is cut along the current edge, and its final part transforms into an addition to the route of the new resource. As a result, it is possible to obtain a significant gain in the number of locomotives employed in the delivery of trains, while maintaining, or an insignificant decrease in the total number of trains delivered.
机译:作者考虑将机车分配给列车[1],[2],以便为列车时刻表的实现提供最佳的资源利用。当将最大网络流量[3]方法应用于将机车连接到火车[4]的任务时,网络的边缘具有复杂的选择性磁导率,这导致解决方案收敛到非经典问题。全局最小值。然而,通过使用与经典情况的类比,可以避免溶液在局部极值中的堆积。当沿着另一资源占用的边缘推回资源时,可以观察到类推。在这种情况下,旧资源的路径沿当前边缘被切割,并且其最后部分转换为新资源的路径的附加部分。结果,可以在保持或不显着减少所交付的火车总数的同时,获得在火车交付中使用的机车数量的显着增加。

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