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首页> 外文期刊>Transportation Research Part B: Methodological >On the use of a Modified Latin Hypercube Sampling (MLHS) method in the estimation of a Mixed Logit Model for vehicle choice
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On the use of a Modified Latin Hypercube Sampling (MLHS) method in the estimation of a Mixed Logit Model for vehicle choice

机译:在修改的混合Logit模型的车辆选择估计中使用改进的拉丁超立方体采样(MLHS)方法

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摘要

Quasi-random number sequences have been used extensively for many years in the simulation of integrals that do not have a closed-form expression, such as Mixed Logit and Multinomial Probit choice probabilities. Halton sequences are one example of such quasi-random number sequences, and various types of Halton sequences, including standard, scrambled, and shuffled versions, have been proposed and tested in the context of travel demand modeling. In this paper, we propose an alternative to Halton sequences, based on an adapted version of Latin Hypercube Sampling. These alternative sequences, like scrambled and shuffled Halton sequences, avoid the undesirable correlation patterns that arise in standard Halton sequences. However, they are easier to create than scrambled or shuffled Halton sequences. They also provide more uniform coverage in each dimension than any of the Halton sequences. A detailed analysis, using a 16-dimensional Mixed Logit model for choice between alternative-fuelled vehicles in California, was conducted to compare the performance of the different types of draws. The analysis shows that, in this application, the Modified Latin Hypercube Sampling (MLHS) outperforms each type of Halton sequence. This greater accuracy combined with the greater simplicity make the MLHS method an appealing approach for simulation of travel demand models and simulation-based models in general.
机译:拟随机数序列已在模拟不具有封闭形式的积分(例如混合Logit和多项式概率选择概率)中广泛使用了很多年。霍尔顿序列是此类准随机数序列的一个示例,并且已在旅行需求建模的背景下提出并测试了各种类型的霍尔顿序列,包括标准,加扰和混洗版本。在本文中,我们根据拉丁文Hypercube Sampling的改编版本,提出了Halton序列的替代方案。这些替代序列,如加扰和混洗的Halton序列,避免了标准Halton序列中出现的不良关联模式。但是,它们比加扰或混洗的Halton序列更容易创建。它们在每个维度上的覆盖范围也比任何Halton序列都更为均匀。进行了详细的分析,使用16维混合Logit模型在加利福尼亚的替代燃料汽车之间进行选择,以比较不同类型抽奖的表现。分析表明,在此应用程序中,改进的拉丁超立方采样(MLHS)优于每种类型的Halton序列。更高的准确性和更大的简便性使MLHS方法成为了模拟旅行需求模型和一般基于仿真的模型的一种有吸引力的方法。

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