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Novel Wideband DOA Estimation Based on Sparse Bayesian Learning With Dirichlet Process Priors

机译:基于稀疏贝叶斯学习和Dirichlet过程先验的宽带DOA估计

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摘要

Direction of arrival (DOA) estimation methods based on joint sparsity are attractive due to their superiority of high resolution with a limited number of snapshots. However, the common assumption that signals from different directions share the spectral band is inappropriate when they occupy different bands. To flexibly deal with this situation, a novel wideband DOA estimation algorithm is proposed to simultaneously infer the band occupation and estimate high-resolution DOAs by leveraging the sparsity in the angular domain. The band occupation is exploited by exerting a Dirichlet process (DP) prior over the latent parametric space. Moreover, the proposed method is extended to deal with the off-grid problem by two schemes. One applies a linear approximation to the true dictionary and infers the hidden variables and parameters by the variational Bayesian expectation-maximization (VBEM) in an integrated manner. The other is the separated scheme where DOA is refined by a postsearching procedure based on the reconstructed results. Since the proposed schemes can automatically partition the sub-bands into clusters according to their underlying occupation, more accurate DOA estimation can be achieved by using the measurements within one cluster. Results of comprehensive simulations demonstrate that the proposed schemes outperform other reported ones.
机译:基于联合稀疏性的到达方向(DOA)估计方法之所以有吸引力,是因为它们具有高分辨率和有限数量的快照的优势。但是,来自不同方向的信号共享频谱带的常见假设在它们占据不同的频带时是不合适的。为了灵活地应对这种情况,提出了一种新颖的宽带DOA估计算法,该算法可以利用角域的稀疏性,同时推断出频段占用并估计高分辨率DOA。通过在潜在参数空间上先施加Dirichlet过程(DP)来利用频带占用。此外,所提出的方法被扩展为通过两种方案来处理离网问题。一个人将线性逼近应用于真实字典,并通过变分贝叶斯期望最大化(VBEM)以集成的方式推断隐藏的变量和参数。另一个是分离的方案,其中通过基于重建结果的后搜索过程来完善DOA。由于所提出的方案可以根据子带的基础占用将其自动划分为多个簇,因此可以通过使用一个簇内的测量来实现更准确的DOA估计。综合仿真结果表明,所提出的方案优于其他已报道的方案。

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