no code implementations • 27 Mar 2024 • Mengjiang Sun, Peng Chen, Zhenxin Cao, Fei Shen
Hence, a novel decomposed decoupled atomic norm minimization (DANM) method is proposed by splitting the 3D-parameter estimating matrix into multiple 2D matrices with sparsity constraints.
no code implementations • 25 Sep 2023 • Yangying Zhao, Peng Chen, Zhenxin Cao, Xianbin Wang
High resolution DOA estimation requires large array aperture, which leads to the increase of hardware cost.
1 code implementation • 5 Oct 2022 • Tao Luo, Peng Chen, Zhenxin Cao, Le Zheng, Zongxin Wang
The computational complexity of the conventional adaptive beamformer is relatively large, and the performance degrades significantly due to the model mismatch errors and the unwanted signals in received data.
no code implementations • 21 Jul 2021 • Changzhi Xu, Jingya Ren, Wanxin Yu, Yi Jin, Zhenxin Cao, Xiaogang Wu, Weiheng Jiang
Considering the possibility of presence multiple interferences in the frequency hopping system, in order to fully extract effective features of the interferences from the received signals, the linear and bilinear transform based composite time-frequency analysis method is adopted.
no code implementations • 3 May 2020 • Weifeng Han, Peng Chen, Zhenxin Cao
In this letter, a direction of angle (DOA) estimation problem is investigated with low-cost ADC in IRS, and we propose a deep neural network (DNN) as a recovery method for the low-resolution sampled signal.
no code implementations • 5 Oct 2019 • Peng Chen, Zhimin Chen, Zhenxin Cao, Xianbin Wang
The problem of direction of arrival (DOA) estimation has been studied for decades as an essential technology in enabling radar, wireless communications, and array signal processing related applications.
no code implementations • 12 Apr 2018 • Peng Chen, Zhenxin Cao, Zhimin Chen, Xianbin Wang
With regard to the DOA estimation performance, the proposed SBLMC method can outperform state-of-the-art methods in the MIMO radar with unknown mutual coupling effect, while keeping the acceptable computational complexity.