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A Method to Model Nonlinear Systems by Neural Networks

机译:神经网络的非线性系统建模方法

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Many processes in reality exhibit nonlinear characteristics and in most of cases they cannot be treated satisfactorily using linearized approach in a large operating range. In this paper, an approximate approach is introduced to overcome the inaccuracy and inconsistency between the linearized model and the real process, due to linear representation of the nonlinear system, such as using Taylor series expansion by treating the nonlinear system as a linear uncertain system, that consists of a linear part, and an uncertain part. A neural network with Gaussian radial basis function in the hidden layer is employed to approximate the uncertain system. The approach can incorporate prior knowledge in its framework and provide a more transparent insight than the neural "black box" approach. The simulation results reveal that the proposed modeling approach to nonlinear systems is effective.
机译:实际上,许多过程都表现出非线性特性,在大多数情况下,使用线性化方法无法在较大的工作范围内对它们进行令人满意的处理。本文针对非线性系统的线性表示,引入了一种近似方法来克服线性化模型与实际过程之间的不准确性和不一致性,例如使用泰勒级数展开将非线性系统视为线性不确定性系统,由线性部分和不确定部分组成。在隐层中使用具有高斯径向基函数的神经网络来近似不确定系统。与神经“黑匣子”方法相比,该方法可以将先验知识整合到其框架中,并提供更透明的见解。仿真结果表明,所提出的非线性系统建模方法是有效的。

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