返回
Joint MWC and off-grid sparse Bayesian learning based on Augmented Multi-Subarray Dilated Nested Array
DOI:10.1016/j.phycom.2025.102882.png)
摘要
En 中文
In the case of excessive mutual coupling (MC) between finite elements in Non-Uniform Linear Arrays(NLAs) for DOA estimation, concerning the problems of high Nyquist sampling data volume, computational complexity and low angle estimation accuracy in current wideband signal processing techniques, this paper proposes a Modulated Wideband Converter-Off-Grid Sparse Bayesian Learning (MWC-OGSBL) joint estimation method based on sub-Nyquist sampling and Augmented Multi-Subarray Dilated Nested Array (AMDNA). The method first maintains the Degrees of Freedom (DOF) of the Multi-Subarray Dilated Nested Array (MDNA) unchanged, reduces the MC by migrating the dense elements, and performs sparse sampling on the received signal using AMDNA and MWC to reduce the data volume. Subsequently, we consider the noise variance to be a component of the unknown signal of interest in order to automatically determine its value using Bayesian inference. Finally, the locations of grid points are handled as modifiable parameters, iteratively refined using the Expectation Maximisation (EM) algorithm to eliminate modeling errors caused by the gaps between the grid points and achieve accurate angle estimation. The experimental results show that compared with other NLA and wideband signal estimation algorithms, the proposed method can improve positioning accuracy, effectively reduce experimental running time, and have better convergence in environments with fewer snapshots and low signal-to-noise ratio (SNR).
Keyword:
Augmented Multi-Subarray Dilated Nested
Array (AMDNA)
Mutual coupling
Modulated Wideband Converter (MWC)
Off-grid sparse Bayesian learning
DOA estimation
期刊
IF:
2.2
论文数:
363
被引数:
2.6K
机构
引用论文
Underdetermined DOA Estimation Under the Compressive Sensing Framework: A Review压缩感知框架下的欠定DOA估计: 综述
IEEE ACCESS
IF3.6
A PARAFAC Decomposition Algorithm for DOA Estimation in Colocated MIMO Radar With Imperfect Waveforms
IEEE ACCESS
IF3.6
Robust Variational Bayesian Inference for Direction-of-Arrival Estimation With Sparse Array稀疏阵列到达方向估计的鲁棒变分贝叶斯推理

