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Comments on 'The Cramer-Rao lower bounds for signals with constant amplitude and polynomial phase'

机译:关于“具有恒定振幅和多项式相位的信号的Cramer-Rao下界”的评论

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摘要

For original paper see IEEE Trans. Signal Processing, vol.39, p.749-52 (March 1991). Different expressions for the Cramer-Rao lower bounds (CRLBs) of constant amplitude polynomial phase signals embedded in white Gaussian noise appear in the literature. The present paper revisits the derivation of the bounds reported by Peleg and Porat (1991) and indicates that the resulting expressions depend on the interval over which the signal is defined. The proper choice of the interval is the one that centers the signal around zero and results in the minimum lower bounds.
机译:有关原始论文,请参见IEEE Trans。信号处理,第39卷,第749-52页(1991年3月)。嵌入在高斯白噪声中的恒定幅度多项式相位信号的Cramer-Rao下界(CRLB)的不同表达式出现在文献中。本文回顾了Peleg和Porat(1991)报道的边界的推导,并指出所得的表达式取决于定义信号的间隔。间隔的正确选择是使信号在零附近居中并导致最小下限的间隔。

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