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Adaptive Detection of Spread Targets in Nonhomogeneous Environments: A Bayesian Approach

机译:非均匀环境中传播目标的自适应检测:贝叶斯方法

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the problem of adaptive detection of spatially distributed targets or targets embedded in no homogeneous clutter with unknown covariance matrix is studied. At first, assume the clutter is complex circular zero-mean Gaussian clutter with an unknown positive definite covariance matrix, and it is independent of the covariance matrix vector under test, the secondary data are assumed to be random, then the properties of complex Wish art distributed is researched. Next, the Generalized Likelihood Ratio Test (GLRT) decision statistic based on Bayesian methods is derived, and then the numerical results are presented by means of Monte Carlo simulation strategy. Assume that cells of signal components are available, in this context, the simulation results highlight that the influence of different numbers of secondary data on detection performance, finally the influence of dispersion exponent on detection performance is studied.
机译:研究了自适应检测空间分布的目标或嵌入未知协方差矩阵的非均匀杂波中的目标的问题。首先,假设杂波是具有未知正定协方差矩阵的复杂圆形零均值高斯杂波,并且独立于被测协方差矩阵矢量,假定次要数据是随机的,那么复杂的愿望艺术的性质分布式研究。接着,推导了基于贝叶斯方法的广义似然比检验(GLRT)决策统计量,并通过蒙特卡洛模拟策略给出了数值结果。假设有信号分量的单元,在这种情况下,仿真结果强调了不同数量的二次数据对检测性能的影响,最后研究了色散指数对检测性能的影响。

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