首页> 外文会议>International Conference on Signal Processing(ICSP'04) vol.1; 20040831-0904; Beijing(CN) >ESTIMATING FREQUENCIES OF TWO DIMENSIONAL HARMONICS IN GAUSSIAN NOISE WITH HYPERCOMPLEX
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ESTIMATING FREQUENCIES OF TWO DIMENSIONAL HARMONICS IN GAUSSIAN NOISE WITH HYPERCOMPLEX

机译:超高斯噪声中二维谐波的估计频率

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The complex signal of two dimensional harmonics is common. And the pairing steps were always needed when we estimated the frequency pairs of harmonics which were described by complex signals. We introduced hypercomplex signal in this paper, and used it to study two dimensional harmonics in additive Gaussian white noise. First, we constructed hypercomplex signal using the original two dimensional harmonics and its Hilbert transform. Then, we presented our algorithm of estimating frequencies of hypercomplex signal taking advantage of the properties of Hamilton's quaternion. Some simulations illustrated the prospect of using hypercomplex signal in estimating parameters of two dimensional harmonics in additive Gaussian white noise without pairing steps.
机译:二维谐波的复数信号很常见。当我们估计由复杂信号描述的谐波频率对时,总是需要配对步骤。本文介绍了超复杂信号,并用它来研究加性高斯白噪声中的二维谐波。首先,我们使用原始的二维谐波及其希尔伯特变换构造了超复杂信号。然后,我们提出了利用汉密尔顿四元数性质估计超复杂信号频率的算法。一些仿真说明了使用超复杂信号来估计加性高斯白噪声中二维谐波参数而无需配对步骤的前景。

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