A new robust method for 2-D sinusoidal frequency estimation

S. Oh, N. Srinivasa, R. Kashyap
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Abstract

Summary form only given, as follows. A new one-dimensional (1-D) frequency estimation method for two-dimensional (2-D) sinusoidal signals is proposed. The received observations are assumed to be a sum of 2-D sinusoidal signals and additive white noise process. The distribution of the noise process is not necessarily Gaussian. Among the family of robust estimates, the M-estimate which is obtained by the minimization of a nonquadratic function of normalized residuals, is considered. It is shown that the new frequency estimates perform as well as a 2-D autoregressive (AR) model based method. Further, in the new estimation method the variance of resulting estimate is guaranteed to be O(N/sup -2/). Numerical simulation studies confirming the performance of the new estimation method are presented.<>
一种新的二维正弦频率估计鲁棒方法
仅给出摘要形式,如下。提出了一种新的二维正弦信号的一维频率估计方法。假设接收到的观测值是二维正弦信号和加性白噪声处理的和。噪声过程的分布不一定是高斯分布。在鲁棒估计族中,考虑了由归一化残差的非二次函数的最小化得到的m估计。结果表明,新的频率估计与基于二维自回归(AR)模型的方法效果相当。此外,在新的估计方法中,结果估计的方差保证为0 (N/sup -2/)。数值模拟研究证实了新估计方法的有效性。
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