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Robust Spatiotemporal LS-SVM Modeling for Nonlinear Distributed Parameter System With Disturbance

机译:具有干扰的非线性分布参数系统的鲁棒时空LS-SVM建模

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摘要

Most distributed parameter systems (DPS) have a strongly nonlinear spatiotemporal nature and are affected by disturbance. However, most of the existing DPS modeling methods only consider the linear relation between the spatial positions, but neglect the nonlinear one. Additionally, they also do not account for the influence of disturbance. Thus, in this paper, a robust spatiotemporal least squares support vector machine (LS-SVM) modeling method for DPS with disturbance is proposed. First, a spatial kernel function is constructed in order to describe the nonlinear relation between spatial positions. An optimal fusion method is then developed to derive a robust temporal coefficient, from which the influence of disturbance can be rejected. Through the integration of the spatial kernel function and the robust temporal coefficient, a robust spatiotemporal LS-SVM model is constructed. Since this modeling not only considers the nonlinear nature but also takes the influence of disturbance into account, it has the ability to adapt well to the nonlinear spatiotemporal dynamics, even when disturbance is presented. The analysis and proof show that the proposed robust spatiotemporal LS-SVM modeling method has the better robust performance as compared to the existing ones. Case studies not only demonstrate the effectiveness of the proposed method, but also demonstrate its superior robustness than other conventional modeling methods.
机译:大多数分布式参数系统(DPS)具有强烈的非线性时空特性,并受干扰的影响。但是,大多数现有的DPS建模方法仅考虑空间位置之间的线性关系,而忽略了非线性关系。此外,它们也不考虑干扰的影响。因此,本文提出了一种鲁棒的时空最小二乘支持向量机(LS-SVM)建模的DPS扰动建模方法。首先,构造空间核函数以描述空间位置之间的非线性关系。然后,开发了一种最佳融合方法来导出鲁棒的时间系数,从中可以消除干扰的影响。通过空间核函数和鲁棒时间系数的集成,构建了鲁棒的时空LS-SVM模型。由于此建模不仅考虑了非线性特性,而且考虑了干扰的影响,因此即使出现干扰,它也能够很好地适应非线性时空动力学。分析和证明表明,所提出的鲁棒时空LS-SVM建模方法与现有模型相比具有更好的鲁棒性能。案例研究不仅证明了该方法的有效性,而且还证明了其比其他常规建模方法优越的鲁棒性。

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