Infrared Remote Sensing Imaging via Asymmetric Compressed Sensing

被引:0
作者
Fan, Zhao-yun [1 ]
Sun, Quan-sen [1 ]
Liu, Ji-xin [2 ]
机构
[1] Nanjing Univ Sci & Technol, Sch Comp Sci & Engn, Nanjing, Jiangsu, Peoples R China
[2] Nanjing Univ Posts & Telecommun, Minist Educ, Engn Res Ctr Wideband Wireless Commun Technol, Nanjing, Jiangsu, Peoples R China
来源
PROCEEDINGS OF 2017 IEEE INTERNATIONAL CONFERENCE ON PROGRESS IN INFORMATICS AND COMPUTING (PIC 2017) | 2017年
基金
中国国家自然科学基金;
关键词
Compressed Sensing; Image Reconstruction; Asymmetric Mode; Measurement Matrix;
D O I
暂无
中图分类号
TP [自动化技术、计算机技术];
学科分类号
0812 ;
摘要
Compressed sensing (CS) theory provides a new acquisition idea for sparse signals and sparsely-expressed signals. CS-based hardware design has been widely concerned. And related products have been tentatively tried in many fields. The design of remote sensing imaging based on CS mainly includes single pixel multiple exposure imaging and block focal plane coding multi - pixel single exposure imaging. In this paper, a CS asymmetric processing model, which is different from traditional image reconstruction, is proposed. And it is applied to CS hardware design for infrared (IR) remote sensing imaging. This model fully considers the global information of the image, which combines the multiple neighborhood values of the observed results in the CS process, and also combines the multiple measurement matrix blocks to form a new measurement matrix. At the same time, a sparse dictionary construction method suitable for asymmetric patterns is proposed, which can effectively compensate for the local differences caused by image segmentation. The experimental results show that the proposed method is superior to the conventional block focal plane coding compression reconstruction both in reconstruction time and in reconstruction quality.
引用
收藏
页码:209 / 215
页数:7
相关论文
共 17 条
  • [1] Arnold G E., 2013, IR REMOTE SENSING PL, V8867, P1
  • [2] Candes E.J., 2006, ROBUST UNCERTAINTY P
  • [3] Decoding by linear programming
    Candes, EJ
    Tao, T
    [J]. IEEE TRANSACTIONS ON INFORMATION THEORY, 2005, 51 (12) : 4203 - 4215
  • [4] Quantitative robust uncertainty principles and optimally sparse decompositions
    Candès, Emmanuel J.
    Romberg, Justin
    [J]. FOUNDATIONS OF COMPUTATIONAL MATHEMATICS, 2006, 6 (02) : 227 - 254
  • [5] Near-optimal signal recovery from random projections: Universal encoding strategies?
    Candes, Emmanuel J.
    Tao, Terence
    [J]. IEEE TRANSACTIONS ON INFORMATION THEORY, 2006, 52 (12) : 5406 - 5425
  • [6] Caplan D O, 2017, CLEO SCI INNOVATIONS
  • [7] Compressed sensing
    Donoho, DL
    [J]. IEEE TRANSACTIONS ON INFORMATION THEORY, 2006, 52 (04) : 1289 - 1306
  • [8] Single-pixel imaging via compressive sampling
    Duarte, Marco F.
    Davenport, Mark A.
    Takhar, Dharmpal
    Laska, Jason N.
    Sun, Ting
    Kelly, Kevin F.
    Baraniuk, Richard G.
    [J]. IEEE SIGNAL PROCESSING MAGAZINE, 2008, 25 (02) : 83 - 91
  • [9] Foucart S, 2013, APPL NUMERICAL HARMO, P77
  • [10] Jiang ZL, 2011, PROC CVPR IEEE, P1697, DOI 10.1109/CVPR.2011.5995354