建立了影响交通事故参数的灰盒系统辨识模型

IF 2.4 Q2 ENGINEERING, MECHANICAL
S. A. Zargari, H. B. Rad
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引用次数: 0

摘要

摘要本研究首次将灰盒方法应用于交通事故建模。这项工作研究了估计和识别单输入单输出状态空间系统的问题。在这种情况下,使用状态空间模型,该模型既有黑箱部分(实验数据),也有通过获取先验知识(白盒)估计参数的状态空间模型。首先,建立了期望系统的状态空间,编写了参数估计及其收敛算法和状态向量估计算法;相比之下,系统由非线性变为线性。参数和先验知识由系统输入。最后,通过对伊朗Qazvin事故影响因素的相关数据实施所提出的方法,对所提出材料的准确性进行了研究。从误差输出可以看出,一开始误差略有增加,之后呈下降趋势,随着数据的增加,误差趋于零(0.658)。结果表明,该模型在较短的处理时间内具有较好的拟合效果和较好的精度。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Development of a gray box system identification model to estimate the parameters affecting traffic accidents
Abstract In this study, the gray box method has been used to model traffic accidents for the first time. This work examines the problem of estimating and identifying a single-input single-output state-space system. In this way, the state-space model was used, which has both a black box section (experimental data) and the parameters have been estimated by acquiring prior knowledge (white box). First, the state-space of the desired system is formed, and the algorithm for estimating the parameters and their convergence and the state vector estimation algorithm are written. In comparison, the system changes from nonlinear to linear. The parameters and prior knowledge are entered from the system. Finally, by implementing the presented method on the data related to the factors affecting accidents in Qazvin (Iran), the accuracy of the presented materials is investigated. The error output shows that initially, the error increased slightly, but then it shows a downward trend, and with the increase in the data, the error tends to zero (0.658). The results also show good fit and optimal accuracy of the model in less processing time.
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来源期刊
CiteScore
6.20
自引率
3.60%
发文量
49
审稿时长
44 weeks
期刊介绍: The Journal of Nonlinear Engineering aims to be a platform for sharing original research results in theoretical, experimental, practical, and applied nonlinear phenomena within engineering. It serves as a forum to exchange ideas and applications of nonlinear problems across various engineering disciplines. Articles are considered for publication if they explore nonlinearities in engineering systems, offering realistic mathematical modeling, utilizing nonlinearity for new designs, stabilizing systems, understanding system behavior through nonlinearity, optimizing systems based on nonlinear interactions, and developing algorithms to harness and leverage nonlinear elements.
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