按需出行服务的预测机会约束再平衡方法

IF 12.5 Q1 TRANSPORTATION
Sten Elling Tingstad Jacobsen , Anders Lindman , Balázs Kulcsár
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引用次数: 0

摘要

本文研究了移动点播(MoD)服务中的供需失衡问题。这些不平衡是由于不均衡的随机旅行需求造成的,可以通过主动将空车重新平衡到需求高的地区来缓解。为了实现这一点,我们提出了一种方法,该方法考虑了预测出行需求的不确定性,同时最大限度地减少接送时间,并重新平衡自动叫车的里程。更准确地说,首次出行需求是使用高斯过程回归(GPR)进行预测的,该回归为预测提供了不确定性边界。然后,我们为自动叫车服务制定了一个随机模型预测控制(MPC),并将需求预测与不确定性边界相结合。为了保证在估计随机需求预测下优化中的约束满足性,我们使用了一种具有用户定义置信区间的概率约束方法,即Chance约束MPC(CCMPC)。所提出的方法有两个好处。首先,数据中的出行需求不确定性预测可以自然嵌入国防部优化框架,使我们能够以用户定义的概率将每个车站的不平衡保持在某个阈值以下。其次,CCMPC可以被松弛为混合整数线性规划(MILP),并且MILP可以被求解为相应的线性规划,该线性规划总是允许积分解。我们的运输模拟表明,通过调整机会约束的置信区间,可以实现接近最优的预言机性能,与仅使用GPR的平均预测相比,客户等待时间中值减少了4%。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
A predictive chance constraint rebalancing approach to mobility-on-demand services

This paper considers the problem of supply-demand imbalances in Mobility-on-Demand (MoD) services. These imbalances occur due to uneven stochastic travel demand and can be mitigated by proactively rebalancing empty vehicles to areas where the demand is high. To achieve this, we propose a method that takes into account uncertainties of predicted travel demand while minimizing pick-up time and rebalance mileage for autonomous MoD ride-hailing. More precisely, first travel demand is predicted using Gaussian Process Regression (GPR) which provides uncertainty bounds on the prediction. We then formulate a stochastic model predictive control (MPC) for the autonomous ride-hailing service and integrate the demand predictions with uncertainty bounds. In order to guarantee constraint satisfaction in the optimization under estimated stochastic demand prediction, we employ a probabilistic constraining method with user-defined confidence interval, using Chance Constrained MPC (CCMPC). The benefits of the proposed method are twofold. First, travel demand uncertainty prediction from data can naturally be embedded into the MoD optimization framework, allowing us to keep the imbalance at each station below a certain threshold with a user-defined probability. Second, CCMPC can be relaxed into a Mixed-Integer-Linear-Program (MILP) and the MILP can be solved as a corresponding Linear-Program, which always admits an integral solution. Our transportation simulations show that by tuning the confidence bound on the chance constraint, close to optimal oracle performance can be achieved, with a median customer wait time reduction of 4% compared to using only the mean prediction of the GPR.

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CiteScore
15.20
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