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Identification of Continuous-Time Deterministic System utilizing Orthonormal Basis Functions and Sample Data

机译:识别利用正交基础函数和样本数据的连续时间确定性系统

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In this paper we address the identification problem of a continuous-time deterministic system. We consider that the continuous-time system can be approximated by using the orthonormal continuous basis function of Laguerre. We assume that only discrete-time measurements are available and we obtain the exact discrete-time model in terms of the continuous-time model parameters of Laguerre basis function, the sample time and the Euler-Fr?benius polynomials. The estimation problem is solved by using the Least Squares method. We illustrate the benefits of our proposal with numerical simulations.
机译:在本文中,我们解决了连续时间确定系统的识别问题。我们认为,通过使用Laguerre的正式连续基函数,可以近似连续时间系统。我们假设只有离散时间测量可以获得,并且我们就Laguerre基函数的连续时间模型参数,采样时间和欧拉 - FR?Benius多项式而获得了确切的离散时间模型。利用最小二乘法解决了估计问题。我们说明了我们对数值模拟的提案的好处。

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