节点文献

一种基于迭代近端投影的被动声纳探测离网格DOA估计方法(英文)

An Off-grid DOA Estimation Method for Passive Sonar Detection Based on Iterative Proximal Projection

  • 推荐 CAJ下载
  • PDF下载
  • 不支持迅雷等下载工具,请取消加速工具后下载。

【作者】 戴泽华张亮韩笑殷敬伟

【Author】 Zehua Dai;Liang Zhang;Xiao Han;Jingwei Yin;National Key Laboratory of Underwater Acoustic Technology, Harbin Engineering University;Key Laboratory for Polar Acoustics and Application of Ministry of Education, Harbin Engineering University;College of Underwater Acoustic Engineering, Harbin Engineering University;

【通讯作者】 张亮;

【机构】 National Key Laboratory of Underwater Acoustic Technology, Harbin Engineering UniversityKey Laboratory for Polar Acoustics and Application of Ministry of Education, Harbin Engineering UniversityCollege of Underwater Acoustic Engineering, Harbin Engineering University

【摘要】 Traditional direction of arrival(DOA) estimation methods based on sparse reconstruction commonly use convex or smooth functions to approximate non-convex and non-smooth sparse representation problems. This approach often introduces errors into the sparse representation model, necessitating the development of improved DOA estimation algorithms. Moreover, conventional DOA estimation methods typically assume that the signal coincides with a predetermined grid. However, in reality, this assumption often does not hold true. The likelihood of a signal not aligning precisely with the predefined grid is high, resulting in potential grid mismatch issues for the algorithm. To address the challenges associated with grid mismatch and errors in sparse representation models, this article proposes a novel high-performance off-grid DOA estimation approach based on iterative proximal projection(IPP). In the proposed method, we employ an alternating optimization strategy to jointly estimate sparse signals and grid offset parameters. A proximal function optimization model is utilized to address non-convex and non-smooth sparse representation problems in DOA estimation. Subsequently, we leverage the smoothly clipped absolute deviation penalty(SCAD) function to compute the proximal operator for solving the model. Simulation and sea trial experiments have validated the superiority of the proposed method in terms of higher resolution and more accurate DOA estimation performance when compared to both traditional sparse reconstruction methods and advanced off-grid techniques.

【Abstract】 Traditional direction of arrival(DOA) estimation methods based on sparse reconstruction commonly use convex or smooth functions to approximate non-convex and non-smooth sparse representation problems. This approach often introduces errors into the sparse representation model, necessitating the development of improved DOA estimation algorithms. Moreover, conventional DOA estimation methods typically assume that the signal coincides with a predetermined grid. However, in reality, this assumption often does not hold true. The likelihood of a signal not aligning precisely with the predefined grid is high, resulting in potential grid mismatch issues for the algorithm. To address the challenges associated with grid mismatch and errors in sparse representation models, this article proposes a novel high-performance off-grid DOA estimation approach based on iterative proximal projection(IPP). In the proposed method, we employ an alternating optimization strategy to jointly estimate sparse signals and grid offset parameters. A proximal function optimization model is utilized to address non-convex and non-smooth sparse representation problems in DOA estimation. Subsequently, we leverage the smoothly clipped absolute deviation penalty(SCAD) function to compute the proximal operator for solving the model. Simulation and sea trial experiments have validated the superiority of the proposed method in terms of higher resolution and more accurate DOA estimation performance when compared to both traditional sparse reconstruction methods and advanced off-grid techniques.

【基金】 supported by the National Science Foundation for Distinguished Young Scholars (Grant No.62125104);the National Natural Science Foundation of China (Grant No.52071111)
  • 【文献出处】 Journal of Marine Science and Application ,哈尔滨工程大学学报(英文版) , 编辑部邮箱 ,2024年02期
  • 【分类号】TB566
  • 【下载频次】14
节点文献中: