基于线性二次高斯控制的汽车悬架优化与控制

Q3 Engineering
R. Likaj, A. Shala
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引用次数: 6

摘要

摘要本文基于线性最优控制理论对四分之一汽车悬架系统进行了优化设计和分析,因为线性二次高斯(LQG)通过改变二次准则的权重因子,可以很容易地强调乘坐舒适性或道路保持性等可量化问题。所使用的理论假设工厂(车辆模型+道路不平坦模型)受到高斯分布的白噪声的激励。二次型一词与二次型目标函数有关。选择目标函数是为了提供强调车辆悬架的三个主要目标的可能性;行驶舒适性、悬架行程和道路稳定性。该二次目标函数的最小化导致反馈控制定律。对于优化设计,使用通过比较两种优化算法得出的最优参数:序列二次规划(SQP)和遗传算法(GA),用于五个选定的设计参数。LQG控制被认为是根据GA得出的最佳参数来控制主动悬架,而主要关注的是最小化垂直车体加速度
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Optimisation and Control of Vehicle Suspension Using Linear Quadratic Gaussian Control
Abstract The paper deals with the optimal design and analysis of quarter car vehicle suspension system based on the theory of linear optimal control because Linear Quadratic Gaussian (LQG) offers the possibility to emphasize quantifiable issues like ride comfort or road holding very easily by altering the weighting factor of a quadratic criterion. The theory used assumes that the plant (vehicle model + road unevenness model) is excited by white noise with Gaussian distribution. The term quadratic is related to a quadratic goal function. The goal function is chosen to provide the possibility to emphasize three main objectives of vehicle suspensions; ride comfort, suspension travel and road holding. Minimization of this quadratic goal function results in a law of feedback control. For optimal designs are used the optimal parameters which have been derived by comparison of two optimisation algorithms: Sequential Quadratic Program (SQP) and Genetic Algorithms (GA's), for a five chosen design parameters. LQG control is considered to control active suspension for the optimal parameters derived by GA's, while the main focus is to minimise the vertical vehicle body acceleration
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来源期刊
Strojnicky Casopis
Strojnicky Casopis Engineering-Mechanical Engineering
CiteScore
2.00
自引率
0.00%
发文量
33
审稿时长
14 weeks
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