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Identification of nonlinear stochastic systems: Strongly consistent estimates for function values, gradients and system orders

机译:识别非线性随机系统:函数值,梯度和系统阶次的强一致估计

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The system, for which the current output is a nonlinear function f(·) of its past inputs and outputs of a fixed period of time superimposed by a random noise, is called the nonlinear ARX (NARX) system. It greatly extends the linear ARX systems and describes a large class of dynamic phenomena. Similar to the linear case, the most remote past input and output the current output will depend on, define the system order. The system order of NARX systems may change from place to place. The paper proposes the estimates for the values of f(·), its gradients, and orders and proves the strong consistency of the estimates. A numerical example is demonstrated, which is consistent with the theoretical analysis.
机译:该系统的电流输出是其过去输入和固定时间段内的输出(由随机噪声叠加)的非线性函数f(·),称为非线性ARX(NARX)系统。它极大地扩展了线性ARX系统,并描述了一大类动态现象。与线性情况类似,当前输出将取决于最远的过去输入和输出,从而定义系统顺序。 NARX系统的系统顺序可能会在各地发生变化。本文提出了f(·)值,其梯度和阶数的估计,并证明了估计的强一致性。数值例子与理论分析相吻合。

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