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Detection of nonstationary random signals in colored noise

机译:检测彩色噪声中的非平稳随机信号

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This paper describes a novel method for detecting nonstationary signals in colored noise. A first order complex autoregressive, or AR(1), signal model is used which restricts the application of the detector to low order signals, i.e., those which are well modeled by a low order AR process and have only a single spectral peak. The detector assumes the noise covariance is stationary and known. The likelihood function is estimated in the frequency domain because the model simplifies, and the nonstationary frequency estimate can be obtained by an algorithm which approximates the Viterbi algorithm. The AR model parameters are then used to form the appropriate covariance matrix and the approximate likelihood is calculated. Therefore, the detector uses efficient approximations to approximate the generalized likelihood ratio test (GLRT). Simulation results are shown to compare the detector with the known signal likelihood ratio test.
机译:本文介绍了一种检测彩色噪声中非平稳信号的新方法。使用一阶复数自回归信号或AR(1)信号模型,该模型将检测器的应用限制于低阶信号,即通过低阶AR过程很好地建模且仅具有单个频谱峰值的信号。检测器假定噪声协方差是平稳的并且是已知的。因为简化了模型,所以在频域中估计了似然函数,并且可以通过近似维特比算法的算法来获得非平稳频率估计。然后将AR模型参数用于形成适当的协方差矩阵,并计算近似似然。因此,检测器使用有效的近似值来近似广义似然比测试(GLRT)。仿真结果显示了将检测器与已知信号似然比测试进行比较的结果。

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