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Nullifying ACF grating lobes in stepped-frequency train of LFM pulses

机译:LFM脉冲步进频率序列中的消零ACF光栅波瓣

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An effective way to increase the bandwidth of a coherent pulse-train is to add a frequency step Δf between consecutive pulses. A large Δf implies a large total bandwidth, hence improved range resolution. However, when the product of the frequency step times the pulse-duration tp, is larger than one (tp Δf > 1), the autocorrelation function (ACF) of the stepped-frequency pulse-train suffers from ambiguous peaks, known as "grating lobes." It is well known that replacing the fixed-frequency pulses with linear FM (LFM) pulses of bandwidth B can reduce those grating lobes. We present a simple analytic expression for the ambiguity function (AF) and ACF of such a signal and derive from it very simple relationships between Δf, B, and tp that will place s exactly where the grating lobes are located, and thus remove them completely.
机译:增加相干脉冲序列带宽的有效方法是在连续脉冲之间增加频率步长Δf。 Δf大意味着总带宽大,因此提高了范围分辨率。但是,当频率步长乘以脉冲持续时间tp的乘积大于1(tpΔf> 1)时,步进频率脉冲序列的自相关函数(ACF)会出现模棱两可的峰值,称为“光栅”裂片。”众所周知,用带宽为B的线性FM(LFM)脉冲代替固定频率脉冲可以减少那些光栅波瓣。我们为这种信号的模糊函数(AF)和ACF提供了一个简单的解析表达式,并从中得出Δf,B和tp之间非常简单的关系,它将s精确地放置在光栅波瓣所在的位置,从而将其完全去除。

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