A computational study of a variant of the Optimal Velocity Model with no collisions

G. Kamath, K. Jagannathan, G. Raina
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引用次数: 1

Abstract

The Optimal Velocity Model (OVM) is a car-following model that captures some interesting real-world phenomena. There are two key variants of this model, which depend on whether they capture the dynamics of a platoon of vehicles travelling on a circular loop, or on an infinitely long road. In this paper, we numerically compare the OVM analysed by Orosz et al. [8] (which considers a circular loop) and the recently-proposed Modified Optimal Velocity Model (MOVM) (which considers an infinitely long road). A key insight obtained is that the variant with periodic boundary conditions could lead to collisions, which appears to be absent in the MOVM. We also derive a necessary condition for non-oscillatory convergence of the MOVM for autonomous vehicles to avoid oscillatory movements.
无碰撞时最优速度模型的一种变体的计算研究
最优速度模型(OVM)是一个汽车跟随模型,它捕捉了一些有趣的现实世界现象。这个模型有两个关键的变体,这取决于它们是否捕捉到在环形路上行驶的车辆排的动态,或者在无限长的道路上行驶的动态。在本文中,我们在数值上比较了Orosz等人[8]分析的OVM(考虑环状环)和最近提出的修正最优速度模型(MOVM)(考虑无限长的道路)。获得的一个关键见解是,具有周期性边界条件的变体可能导致碰撞,这在MOVM中似乎是不存在的。我们还得到了自动驾驶车辆为避免振荡运动而非振荡收敛的必要条件。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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