利用Levenberg-Marquardt方法估计转弯刚度

IF 1.1 4区 工程技术 Q3 ENGINEERING, MULTIDISCIPLINARY
C. Pereira, Ricardo Teixeira da Costa Neto, B. Loiola
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引用次数: 2

摘要

车辆动力学的研究聚集了提高性能、安全性和可靠性的可能性,例如控制系统的集成,通常需要了解车辆的状态和参数。然而,一些临界值难以测量或未披露。由于这个原因,六轮车辆的动力学和稳定性分析受到了损害,关于这一问题的可用信息有限。在此背景下,本文提出了一种基于Levenberg-Marquardt (LM)方法的反问题方法来估计6x6车辆的转弯刚度。该算法需要的数据来自现场实验和模拟车辆模型在双变道机动开发使用。通过LM方法将横摆角速度的实验值与理论值相结合,进行转弯刚度估计。实测和仿真结果吻合良好,表明所提模型和估计参数能较好地反映车辆的动力学响应。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Cornering stiffness estimation using Levenberg–Marquardt approach
Study of vehicle dynamics aggregates possibilities to enhance performance, safety and reliability, such as the integration of control systems, usually requiring knowledge on vehicle's states and parameters. However, some critical values are difficult to measure or are not disclosed. For this reason, dynamics and stability analysis of six-wheeled vehicles are compromised, and available information on this matter is limited. In this context, this paper proposes the estimation of the cornering stiffness of a 6x6 vehicle by an inverse problem approach applying the Levenberg–Marquardt (LM) method. The algorithm required data from field experiments and from simulations of a vehicle model during a double-lane change manoeuvre developed using . Experimental and theoretical values for the vehicle yaw rate were combined through LM method for cornering stiffness estimation. The excellent agreement between measured and simulated yaw rate indicates that the proposed model and the estimated parameters properly represent the vehicle dynamics response.
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来源期刊
Inverse Problems in Science and Engineering
Inverse Problems in Science and Engineering 工程技术-工程:综合
自引率
0.00%
发文量
0
审稿时长
6 months
期刊介绍: Inverse Problems in Science and Engineering provides an international forum for the discussion of conceptual ideas and methods for the practical solution of applied inverse problems. The Journal aims to address the needs of practising engineers, mathematicians and researchers and to serve as a focal point for the quick communication of ideas. Papers must provide several non-trivial examples of practical applications. Multidisciplinary applied papers are particularly welcome. Topics include: -Shape design: determination of shape, size and location of domains (shape identification or optimization in acoustics, aerodynamics, electromagnets, etc; detection of voids and cracks). -Material properties: determination of physical properties of media. -Boundary values/initial values: identification of the proper boundary conditions and/or initial conditions (tomographic problems involving X-rays, ultrasonics, optics, thermal sources etc; determination of thermal, stress/strain, electromagnetic, fluid flow etc. boundary conditions on inaccessible boundaries; determination of initial chemical composition, etc.). -Forces and sources: determination of the unknown external forces or inputs acting on a domain (structural dynamic modification and reconstruction) and internal concentrated and distributed sources/sinks (sources of heat, noise, electromagnetic radiation, etc.). -Governing equations: inference of analytic forms of partial and/or integral equations governing the variation of measured field quantities.
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