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String stability of heterogeneous platoons with non-connected automated vehicles

机译:非连接自动车辆的异类排的弦稳定性

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It is expected that automated vehicles will gradually penetrate on public roads, resulting in mixed traffic in the next decades. This can impact traffic flow operations, especially the roadway capacity and flow stability. It is of paramount importance to understand and predict the implications of automated driving systems on traffic flow at the early design phase to avoid disruptive impacts on traffic. String stability properties of automated vehicle platoons are a fundamental block to understand their traffic flow stability impact. Previous reports on string stability analysis focussed on homogeneous vehicle strings and simplify the time delays in vehicle systems. This work propose an analytical approach to determine string stability conditions for non-connected vehicle platoons with heterogeneous parameters. To this end, a third-order linear vehicle dynamics model is used in the control design and Laplace transform of the spacing and speed error dynamics in time domain to frequency domain enables the determination of sufficient string stability criteria of heterogeneous vehicle strings. The analytical string stability conditions give new insights into the relationship between the string stability properties of vehicle strings in relation to the system properties of time delays and controller design parameters of feedback gains and desired time gap. Analytical results are verified via systematic simulation of both homogeneous and heterogeneous strings. Simulations demonstrate the predictive power of the analytical string stability conditions.
机译:预计自动驾驶汽车将逐渐渗透到公共道路上,从而在接下来的几十年中造成混合交通。这会影响交通流量的运行,尤其是巷道的通行能力和流量稳定性。在设计的早期阶段,了解和预测自动驾驶系统对交通流量的影响至关重要,以避免对交通造成破坏性影响。自动化车辆排的弦稳定性是了解其交通流量稳定性影响的基本要素。以前有关弦稳定性分析的报告都集中在同类的车弦上,并简化了车辆系统中的时间延迟。这项工作提出了一种分析方法来确定具有异构参数的非连接车辆排的弦稳定性条件。为此,在控制设计中使用了三阶线性车辆动力学模型,并且在时域到频域上对间距和速度误差动力学进行了拉普拉斯变换,从而能够确定异类车辆弦的足够的弦稳定性标准。分析性的弦稳定性条件为车辆弦的弦稳定性与时延的系统特性以及反馈增益和所需时间间隔的控制器设计参数之间的关系提供了新的见解。分析结果通过均质和异质弦的系统仿真得到验证。仿真证明了分析弦稳定性条件的预测能力。

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