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A stochastic approach to motorcycle dynamics.

机译:摩托车动力学的一种随机方法。

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A study on the applicability of the Monte Carlo method in the analysis of the dynamical behavior of motorcycles subject to road excitation is presented. To this end, a time-domain numerical simulation of the response of a motorcycle modeled as a linear four-degree-of-freedom (4-DOF) system, and traveling at constant speed is carried out. To validate the accuracy of the solutions obtained, the linear 4-DOF model is also analyzed using the frequency domain approach. Although the Monte Carlo simulation can be computationally costly, it provides an excellent scheme of analyzing, as well, non-linear systems, in which case the frequency domain approach cannot be applied. In this context the applicability of auto-regressive (AR) and autoregressive-moving-average (ARMA) filters for efficient implementation of the Monte Carlo simulation is pointed out. Furthermore, a practical engineering approach is presented for improved road roughness power spectral density (PSD) representation, and statistical parameters of the excitation signals synthesized.
机译:提出了蒙特卡洛方法在道路激励下摩托车动力特性分析中的适用性研究。为此,对以线性四自由度(4-DOF)系统建模并以恒定速度行驶的摩托车的响应进行了时域数值模拟。为了验证所获得解决方案的准确性,还使用频域方法分析了线性4-DOF模型。尽管蒙特卡洛模拟的计算成本很高,但它提供了一种出色的分析非线性系统的方案,在这种情况下,无法应用频域方法。在这种情况下,指出了有效执行蒙特卡洛模拟的自回归(AR)和自回归移动平均(ARMA)滤波器的适用性。此外,提出了一种实用的工程方法,用于改善道路粗糙度功率谱密度(PSD)表示以及合成的激励信号的统计参数。

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