Numerical singularity analysis of a tire model for real-time traversability simulation

Samuel Jung, W. Yoo
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Abstract

A military unmanned ground vehicle (MUGV) is operated without human onboard for short-range surveillance and reconnaissance on the battlefield. This MUGV has to control driving speed by estimating road roughness on the driving path. To predict the limit stable speed, driving speed estimation using a vehicle dynamic analysis was proposed. A single prediction process of the proposed method needs a full driving simulation along the given path. So, a highly efficient dynamic model and simulation technique are required for a real-time analysis. Since a tire force is dominant factor that affects vehicle behavior, a precise tire model is one of the most important elements in vehicle dynamic simulation. The real-time traversability simulation demands highly efficient and stable numerical model, but the longitudinal slip sometimes causes a numerical singularity problem from its definition. This problem makes it hard to integrate ODEs when using not only explicit integration method but also implicit integration method. This paper shows the reason for this problem on numerical point of view, and an improvement idea is proposed.
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轮胎可穿越性实时仿真模型的数值奇异性分析
一种军用无人地面车辆(MUGV)在战场上无人操作用于短程监视和侦察。这种MUGV必须通过估计行驶路径上的路面粗糙度来控制行驶速度。为了预测极限稳定速度,提出了一种基于车辆动态分析的行驶速度估计方法。该方法的单个预测过程需要沿给定路径进行完整的驾驶仿真。因此,需要一个高效的动态模型和仿真技术来进行实时分析。由于轮胎力是影响车辆性能的主要因素,因此精确的轮胎模型是车辆动力学仿真的重要内容之一。实时可穿越性仿真需要高效稳定的数值模型,但纵向滑移有时从定义上就会引起数值奇点问题。这个问题使得既使用显式积分法,又使用隐式积分法对ode进行积分变得困难。本文从数值角度分析了产生这一问题的原因,并提出了改进的思路。
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