Delay Effects in the Dynamics of Human Controlled Towing of Vehicles

IF 1.9 4区 工程技术 Q3 ENGINEERING, MECHANICAL Journal of Computational and Nonlinear Dynamics Pub Date : 2023-01-03 DOI:10.1115/1.4056590
Bence Szaksz, G. Stépán
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引用次数: 1

Abstract

A simplified mechanical model of vehicle towing is constructed. The towing procedure is modeled by means of two blocks connected with a linear spring that represents the elastic drawbar. The driver in the towing car controls the velocity of towing, while the driver of the towed vehicle tries to maintain a constant tension in the drawbar. Both control forces are subjected to a constant time delay that represents the reaction time of the operators. Utilizing the translational symmetry of the system, Routh reduction is carried out to make the governing equations as compact as possible. Stability charts are constructed in the space of the control parameters and the fastest decay of signals is identified. As time delay increases, the stable domain disappears and reappears periodically. Guidelines are provided for the design of the elasticity of the drawbar, which takes into account the masses of the vehicles and the average reaction time of the drivers.
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人控车辆牵引动力学中的延迟效应
建立了车辆牵引过程的简化力学模型。拖曳过程是通过用代表弹性拉杆的线性弹簧连接两个块来模拟的。拖车中的驾驶员控制拖曳的速度,而被拖车辆的驾驶员则试图保持牵引力杆的恒定张力。两种控制力都受到一个恒定的时间延迟,该时间延迟表示操作人员的反应时间。利用系统的平移对称性,进行劳斯约简,使控制方程尽可能紧凑。在控制参数空间中构造了稳定性图,确定了信号衰减最快的区域。随着时延的增大,稳定域周期性地消失并重新出现。考虑到车辆的质量和驾驶员的平均反应时间,为牵引杆的弹性设计提供了指导。
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来源期刊
CiteScore
4.00
自引率
10.00%
发文量
72
审稿时长
6-12 weeks
期刊介绍: The purpose of the Journal of Computational and Nonlinear Dynamics is to provide a medium for rapid dissemination of original research results in theoretical as well as applied computational and nonlinear dynamics. The journal serves as a forum for the exchange of new ideas and applications in computational, rigid and flexible multi-body system dynamics and all aspects (analytical, numerical, and experimental) of dynamics associated with nonlinear systems. The broad scope of the journal encompasses all computational and nonlinear problems occurring in aeronautical, biological, electrical, mechanical, physical, and structural systems.
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