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Optimization technique for frequency estimation: Avoiding local minima

机译:频率估计的优化技术:避免局部最小值

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A common practical problem when implementing signal model-fitting procedures is that of the frequency local minima. Unfortunately, conventional optimization methods, like Steepest Descent, Newton's Method and Conjugate Gradients (CG) are subject to this problem. What is worse, if the estimated frequency is not correct, the estimated signal amplitude and decay rate will be incorrect. In this paper, we propose a new optimization technique to find the global optimum in frequency estimation. Our method takes advantage of the attenuation characteristics of the signal and is incorporated into the CG algorithm. Various simulation examples illustrate the validity of the proposed approach: it can achieve the global optimal solution of frequency efficiently.
机译:在实施信号模型拟合过程时,一个常见的实际问题是频率局部最小值的问题。不幸的是,传统的优化方法,例如最速下降,牛顿法和共轭梯度(CG)都会遇到此问题。更糟糕的是,如果估计的频率不正确,则估计的信号幅度和衰减率将不正确。在本文中,我们提出了一种新的优化技术,以找到频率估计中的全局最优值。我们的方法利用了信号的衰减特性,并被整合到了CG算法中。各种仿真实例说明了该方法的有效性:它可以有效地实现频率的全局最优解。

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