期刊文献+

基于总变分的Curvelet阈值方法在极地冰雷达数据处理中的应用 被引量:1

The application of total-variation-based Curvelet thresholding for polar ice radar data processing
下载PDF
导出
摘要 基于本实验室极地冰雷达数据处理的需要,本文采用能对雷达数据最优稀疏表示的Curvelet变换,将雷达数据分解为有效信号部分和含噪部分,为了抑制Curvelet阈值引起的振荡和线性失真,采用总变分最小化迭代计算,完成冰雷达数据的降噪。本文中给出了该方法的具体实现步骤,并通过仿真实验验证了本方法的优越性,最后该方法对我国第28次南极科学考察中山站附近地区获取的冰雷达数据进行处理,结果表明该方法在很好抑制噪声的同时,保持了层位边缘信息。 A de-noising method is proposed for the processing of polar ice radar data in our laboratory to achieve noise reduction. Curvelet transform, which can represent the radar data in the optimal sparse space, is employed to decompose the radar data into desired signal and noisy data. To reduce the oscillation and linear distortion induced by Curvelet transform, a total variation(TV) minimization technique is adopted. In this paper, the specific implementation steps are presented, and the superiority of this method is verified by simulation. Finally, the proposed method is used to process the ice radar data obtained during the 28st Chinese National Antarctic Research Expedition in the region of Zhongshan station, Antarctica. The result shows that the proposed method can reduce the noise effectively, while preserving the edge of the ice layers.
出处 《电子设计工程》 2013年第20期179-182,共4页 Electronic Design Engineering
基金 国家863计划(2011AA040202) 国家自然科学基金(40976114)
关键词 总变分 阈值 CURVELET 降噪 冰雷达 total-variation threshold curvelet de-noising ice radar
  • 相关文献

参考文献14

  • 1Plewes L A,Hubbard B. A review of the use of radio-echo sounding in glaciology [J]. Progress in Physical Geography, 2001,25 (2) :203-236.
  • 2Andreas Tzanis. Detection and extraction of orientation-and- scale-dependent information from two-dimensional GPR data with tuneable directional wavelet filters [J]. Journal of Applied Geophysics, 2013 (89) : 48-67.
  • 3Candes E, Donoho D. 2003a. Continuous curvelet transform: I. Resolution of the wavefront set[C]//Appl.Comput. Harmon. Anal. ,2003 : 162-197.
  • 4Candhs E,Donoho D. 2003b. Continuous eurvelet transform: II. Diseretization and frames [C]//Appl. Comput.Harmon. Anal., 2003 : 198-222.
  • 5Candes E,Donoho D. New tight frames of eurvelets and optimal representations of objects with pieeewise C2 singularities[C]//Comm. Pure Appl[C]//Math. ,2004:219-266.
  • 6Jianwei Ma,Gerlind Plonka. A Review of Curvelets and Recent Applications [J]. IEEE Signal Processing Magazine, 2009.
  • 7Smith H F. A hardy space for Fourier integral operators[J]. Journal of Geometric Analysis, 1998 (7) : 629-653.
  • 8Candes E. Harmonic analysis of neural networks [C]// ApplComput. Harmon. Anal., 1999(6):197-218.
  • 9都伊林,白直灿.第二代曲波变换的图像降噪新算法[J].声学技术,2010,29(3):331-335. 被引量:6
  • 10Candes E,Demanet L,Donoho D,et al. Fast discrete curvelet transforms [J]. Muhiscale Modeling & Simulation, 2006(5):861-899.

二级参考文献9

共引文献5

同被引文献4

引证文献1

二级引证文献6

相关作者

内容加载中请稍等...

相关机构

内容加载中请稍等...

相关主题

内容加载中请稍等...

浏览历史

内容加载中请稍等...
;
使用帮助 返回顶部