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Distributed computing approaches for large-scale probit-based stochastic user equilibrium problems

机译:大规模基于概率的随机用户均衡问题的分布式计算方法

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Applications of probit-based stochastic user equilibrium (SUE) principle on large-scale networks have been largely limited because of the overwhelming computational burden in solving its stochastic network loading problem. A two-stage Monte Carlo simulation method is recognized to have satisfactory accuracy level when solving this stochastic network loading. This paper thus works on the acceleration of the Monte Carlo simulation method via using distributed computing system. Three distributed computing approaches are then adopted on the workload partition of the Monte Carlo simulation method. Wherein, the first approach allocates each processor in the distributed computing system to solve each trial of the simulation in parallel and in turns, and the second approach assigns all the processors to solve the shortest-path problems in one trial of the Monte Carlo simulation concurrently. The third approach is a combination of the first two, wherein both different trials of the Monte Carlo simulation as well as the shortest path problems in one trial are solved simultaneously. Performances of the three approaches are comprehensively tested by the Sioux-Falls network and then a randomly generated network example. It shows that computational time for the probit-based SUE problem can be largely reduced by any of these three approaches, and the first approach is found out to be superior to the other two. The first approach is then selected to calculate the probit-based SUE problem on a large-scale network example.
机译:基于概率的随机用户均衡(SUE)原理在大规模网络上的应用受到了很大的限制,这是因为解决其随机网络负载问题时计算量巨大。解决此随机网络负载问题时,公认的两阶段蒙特卡洛模拟方法具有令人满意的精度。因此,本文通过使用分布式计算系统来加速蒙特卡罗模拟方法。然后在蒙特卡洛模拟方法的工作负载分区上采用了三种分布式计算方法。其中,第一种方法在分布式计算系统中分配每个处理器以并行地依次解决每个试验,第二种方法同时在Monte Carlo模拟的一个试验中分配所有处理器以解决最短路径问题。 。第三种方法是前两种方法的组合,其中同时解决了蒙特卡洛模拟的不同试验以及一次试验中的最短路径问题。 Sioux-Falls网络然后通过随机生成的网络示例对这三种方法的性能进行了全面测试。它表明,通过这三种方法中的任何一种都可以大大减少基于概率的SUE问题的计算时间,并且发现第一种方法优于其他两种方法。然后选择第一种方法,以在大型网络示例中计算基于概率的SUE问题。

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