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中文核心期刊

梁奕念, 李杰, 龙力榕, 陈芳炯. 利用卷积神经网络的非相干分布式源定位方法[J]. 声学学报, 2024, 49(1): 38-48. DOI: 10.12395/0371-0025.2022138
引用本文: 梁奕念, 李杰, 龙力榕, 陈芳炯. 利用卷积神经网络的非相干分布式源定位方法[J]. 声学学报, 2024, 49(1): 38-48. DOI: 10.12395/0371-0025.2022138
LIANG Yinian, LI Jie, LONG Lirong, CHEN Fangjiong. Incoherently distributed sources localization using convolutional neural network[J]. ACTA ACUSTICA, 2024, 49(1): 38-48. DOI: 10.12395/0371-0025.2022138
Citation: LIANG Yinian, LI Jie, LONG Lirong, CHEN Fangjiong. Incoherently distributed sources localization using convolutional neural network[J]. ACTA ACUSTICA, 2024, 49(1): 38-48. DOI: 10.12395/0371-0025.2022138

利用卷积神经网络的非相干分布式源定位方法

Incoherently distributed sources localization using convolutional neural network

  • 摘要: 针对传统子空间方法对分布式源定位依赖模型假设以及子空间有效维度难以选择的问题, 提出了一种利用卷积神经网络的非相干分布式源定位方法。该方法把卷积神经网络作为一个强鲁棒性空间功率密度分布特征提取器, 实现从协方差矩阵到方向角功率密度分布的映射。根据得到的空间谱分布, 可进一步实现分布式源的参数估计。此外, 文中结合迁移学习技术解决实际信号源分布与训练模型不匹配的问题, 提升了模型的泛化性能。仿真实验表明该方法对不同信号分布模型具有稳健性, 参数估计性能优于传统子空间方法。传声器阵列实测数据表明该方法的中心角和角度扩展的估计误差在1°以内。

     

    Abstract: To solve the problem that the traditional subspace methods for incoherent distributed sources location are difficult to select the effective dimension of the subspace, and rely on the model assumption, an incoherently distributed source localization method based on convolutional neural networks is proposed. As a robust spatial power density distribution feature extractor, convolutional neural networks realize the mapping from the covariance matrix to the direction angle power density distribution. On this basis, the key parameters can also be extracted from the estimated spatial spectrum. In addition, transfer learning technique is employed to solve the mismatch problem between the real signal source distribution and the training model, and improve the generalization performance of the model. Simulation results demonstrate the proposed method is robust to different distributed source models and has better parameter estimation performance than the traditional subspace methods. The real data from microphone array shows that the estimation error of the central angle and the distributed angle with this method is less than 1°.

     

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