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Hierarchical multi-innovation generalised extended stochastic gradient methods for multivariable equation-error autoregressive moving average systems

机译:用于多变量式 - 误返回移动平均系统的分层多创新广义延长随机梯度方法

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摘要

This study presents the modelling technology of multivariable equation-error autoregressive moving average (EEARMA) systems through observational data of systems. Aiming to develop a simplified identification algorithm, the original multivariable EEARMA model to be identified is separated into two sub-identification models. After the model decomposition, a two-stage generalised extended stochastic gradient (GESG) algorithm is presented in accordance with these two separated submodels. By adding more observations to the recursive computation, the corresponding two-stage multi-innovation GESG (MI-GESG) algorithm, namely, hierarchical multi-innovation generalised extended stochastic gradient algorithm, is derived for the multivariable EEARMA systems through expanding the innovation vector to the innovation matrices. The simulation example verifies that the performance about the computational accuracy of the two-stage MI-GESG algorithm is improved compared with the two-stage GESG algorithm.
机译:该研究通过系统的观测数据介绍了多变量方程式误源间移动平均(EEARMA)系统的建模技术。旨在开发简化的识别算法,要识别的原始多变量EEARMA模型被分成两个子识别模型。在模型分解之后,根据这两个分离的子模型呈现了两级广义扩展随机梯度(GESG)算法。通过向递归计算添加更多观察结果,通过扩展创新向量来导出多变量EEARMA系统的相应的两级多创新Gesg(Mi-Gesg)算法,即分层多创新广义扩展随机梯度算法。创新矩阵。与两级GESG算法相比,仿真示例验证了关于两级MI-GESG算法的计算准确性的性能。

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