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Use of fractional autocorrelation for efficient detection and parameter estimation of polyphase-coded radar signals

机译:分数自相关用于多相编码雷达信号的有效检测和参数估计

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The relationship between the recently developed fractional autocorrelation and the fractional Fourier transform parallels the connection between conventional autocorrelation and the classical Fourier transform. Additionally, fractional autocorrelation that is defined at an arbitrary angle of the time-frequency plane corresponds to the radial slice of the ambiguity function at that angle. Thus, any desired radial slice of the ambiguity function, that is commonly used in radar signal processing as a two-dimensional correlation function, can be obtained via fractional autocorrelation which is itself a one-dimensional correlation. In this article, we propose a fast detection statistic based on fractional autocorrelation for detection and sweep rate parameter estimation of polyphase-coded radar signals. Performance of the proposed statistic is tested using various simulations.
机译:最近开发的分数自相关和分数傅立叶变换之间的关系与传统自相关和经典傅里叶变换之间的联系平行。另外,在时频平面的任意角度处定义的分数自相关与该角度处的歧义函数的径向切片相对应。因此,可以通过分数自相关(其本身是一维相关)来获得在模糊度函数中通常用作二维相关函数的任何歧义函数的期望径向切片。在本文中,我们提出了一种基于分数自相关的快速检测统计量,用于多相编码雷达信号的检测和扫描速率参数估计。使用各种模拟对建议的统计数据的性能进行了测试。

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