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Algebraic parameter estimation of damped exponentials

机译:阻尼指数的代数参数估计

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The parameter estimation of a sum of exponentials or the exponential fitting of data is a well known problem with a rich history. It is a nonlinear problem which presents several difficulties as the ill-conditioning when roots have close values and the order of the estimated parameters, among others. One of the best existing methods is the modified Prony algorithm [1] which suffers in the presence of noise. In this paper we propose an algebraic method for the parameter estimation. The method, differently from the modified Prony method, is considerably robust to noise. The comparison of both through simulations confirm the good performance of the algebraic method.
机译:指数和或数据的指数拟合的参数估计是历史悠久的众所周知的问题。这是一个非线性问题,当根具有接近的值和估计的参数的阶数时,会出现一些困难,例如病态。最好的现有方法之一是改进的Prony算法[1],该算法在存在噪声的情况下会受到影响。在本文中,我们提出了一种用于参数估计的代数方法。与改进的Prony方法不同,该方法对噪声具有很强的鲁棒性。通过仿真进行的比较证实了代数方法的良好性能。

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