DETECTION OF A HARMONIC SIGNAL AGAINST THE BACKGROUND OF A NONSTATIONARY GAUSSIANINTERFERENCE WITH COMPLEX SPECTRUM

I. Prokopenko, I. Omelchuk, Anastasiia Dmytruk, Y. Petrova
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Abstract

Background. Modern radar stations for various purposes operate in the conditions of interference created by the imprints of the radar signal from the background surface, from metrological formations (precipitation, clouds, etc.) and artificial radiation sources. Ensuring the operation of the radar in such difficult conditions requires the construction of adaptive signal processing algorithms that have high efficiency and maintain them when changing signal-to-noise situations. Objective. The purpose of the paper is creation of an adaptive algorithm for detecting a harmonic signal against the background of spatially correlated interference and estimating its parameters. Methods. Construction of a two-dimensional autoregressive model of a mixture of correlated spatial noise and harmonic signal and application of the empirical Bayesian approach to the synthesis of an adaptive algorithm for detecting and evaluating signal and noise parameters. Results. A two-dimensional adaptive space-time algorithm for detecting a radar signal reflected from a moving target against the background of a space-correlated interference is synthesized. The analysis of the efficiency of the algorithm by the Monte Carlo method is carried out. Conclusions. It is shown that the empirical Bayesian approach is an effective working methodology in solving the problem of detecting a harmonic signal and estimating its parameters under conditions of interference with a complex frequency spectrum under different conditions of a priori uncertainty of their parameters.
复谱非平稳高斯干扰背景下谐波信号的检测
背景。用于各种目的的现代雷达站是在雷达信号的干扰条件下工作的,这些干扰是由来自背景表面、气象结构(降水、云等)和人工辐射源的雷达信号的印记造成的。为了保证雷达在这种困难条件下的正常工作,需要构建高效的自适应信号处理算法,并在信噪比变化的情况下保持算法的有效性。本文的目的是建立一种自适应算法,用于在空间相关干扰的背景下检测谐波信号并估计其参数。建立了相关空间噪声和谐波信号混合的二维自回归模型,并应用经验贝叶斯方法合成了一种自适应的信号和噪声参数检测和评估算法。合成了一种在空间相关干扰背景下检测运动目标反射雷达信号的二维自适应空时算法。用蒙特卡罗方法对算法的效率进行了分析。结果表明,经验贝叶斯方法是一种有效的工作方法,可用于解决复杂频谱干扰条件下谐波信号的检测和参数估计问题。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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