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A comprehensive kinematic analysis of the double wishbone and MacPherson strut suspension systems

机译:双叉骨和MacPherson支柱悬挂系统的综合运动学分析

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摘要

The double wishbone (DWB) and the MacPherson strut (MPS) suspension systems are commonly used independent suspensions in passenger cars. Their kinematics are complicated, and have not been analysed comprehensively in existing literature. This paper presents an analysis of the position kinematics of the complete spatial model of these suspension systems. The presented solution is built upon two key elements: the use of Rodrigue's parameters to develop an algebraic set of equations representing the kinematics of the mechanisms, and the computation of Grobner basis as a method of solving the resulting set of equations. It is found that the final univariate equation representing all the kinematic solutions for a given pair of steering and road-profile inputs, in the general case, is of 64 degree, for both the suspension mechanisms. It is also shown that in certain special cases, both the suspensions generate 28 solutions, instead of 64. Numerical accuracy of the solutions obtained is established by computing the residuals of the original set of kinematic constraint equations. The configurations of the mechanisms for the real solutions are depicted graphically. Finally, the responses of the suspensions to continuously varying steering and road-profile inputs are computed using a branch-tracking technique. (C) 2016 Elsevier Ltd. All rights reserved.
机译:双叉骨(DWB)和麦弗逊支柱(MPS)悬架系统是乘用车中常用的独立悬架。它们的运动学很复杂,并且在现有文献中没有得到全面的分析。本文介绍了这些悬架系统的完整空间模型的位置运动学分析。提出的解决方案基于两个关键要素:使用罗德里格(Rodrigue)的参数来开发代表机构运动学的代数方程组,以及作为解决所得方程组方法的Grobner基础的计算。发现对于两个悬架机构,代表给定转向和道路轮廓输入对的所有运动学解的最终单变量方程通常为64度。还表明,在某些特殊情况下,两个悬架都生成28个解,而不是64个。通过计算原始运动学约束方程组的残差来建立所获得解的数值精度。实际解决方案的机制配置以图形方式描绘。最后,使用分支跟踪技术来计算悬架对连续变化的转向和道路轮廓输入的响应。 (C)2016 Elsevier Ltd.保留所有权利。

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