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Stochastic Maximum-Likelihood DOA Estimation in the Presence of Unknown Nonuniform Noise

机译:存在未知非均匀噪声的随机最大似然DOA估计

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摘要

This correspondence investigates the direction-of-arrival (DOA) estimation of multiple narrowband sources in the presence of nonuniform white noise with an arbitrary diagonal covariance matrix. While both the deterministic and stochastic CramÉr-Rao bound (CRB) and the deterministic maximum-likelihood (ML) DOA estimator under this model have been derived by Pesavento and Gershman, the stochastic ML DOA estimator under the same setting is still not available in the literature. In this correspondence, a new stochastic ML DOA estimator is derived. Its implementation is based on an iterative procedure which concentrates the log-likelihood function with respect to the signal and noise nuisance parameters in a stepwise fashion. A modified inverse iteration algorithm is also presented for the estimation of the noise parameters. Simulation results have shown that the proposed algorithm is able to provide significant performance improvement over the conventional uniform ML estimator in nonuniform noise environments and require only a few iterations to converge to the nonuniform stochastic CRB.
机译:该对应关系调查在存在具有任意对角协方差矩阵的不均匀白噪声的情况下,多个窄带源的到达方向(DOA)估计。尽管此模型下的确定性和随机CramÉr-Rao界(CRB)和确定性最大似然(ML)DOA估计量都是由Pesavento和Gershman推导的,但在相同设置下的随机ML DOA估计量仍不可用文献。在此对应关系中,得出了新的随机ML DOA估计器。它的实现基于迭代过程,该过程以逐步的方式将对数似然函数相对于信号和噪声滋扰参数集中。还提出了一种改进的逆迭代算法,用于估计噪声参数。仿真结果表明,所提出的算法能够在非均匀噪声环境中提供优于常规均匀ML估计器的显着性能改进,并且仅需进行几次迭代即可收敛到非均匀随机CRB。

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