Inverse scattering from phaseless data in the freespace

被引:0
|
作者
WenJi Zhang
LianLin Li
Fang Li
机构
[1] Chinese Academy of Sciences,Institute of Electronics
[2] Graduate School of Chinese Academy of Sciences,undefined
关键词
electromagnetic inverse scattering; phaseless imaging; phase retrieval; inverse source; experimental validation;
D O I
暂无
中图分类号
学科分类号
摘要
In this paper a new approach for microwave imaging of unknown objects embedded in the freespace from phaseless data is presented. Firstly a cost functional is constructed by using the measured amplitude of the total field, which is the norm of the discrepancy between the measured amplitude and the calculated one. Then both the amplitude and phase of the scattered field are retrieved by minimizing the above cost functional. Finally, the geometrical and electrical parameters are reconstructed by using the retrieved scattered field. The phase retrieval process can be achieved in a very short time without adding any burden to the whole inverse scattering problem. The equivalent current density is introduced to reduce the nonlinearity of the inverse problem. The reconstruction of the non-radiating component of the equivalent current density improves the imaging quality. Experimental results are presented for the first time to show the feasibility of inverse scattering from phaseless data. The experimental results also show the validity and stability of the proposed method.
引用
收藏
页码:1389 / 1398
页数:9
相关论文
共 50 条
  • [11] INVERSE MULTIPLE SCATTERING WITH PHASELESS MEASUREMENTS
    Lodhi, Muhammad Asad
    Ma, Yanting
    Mansour, Hassan
    Boufounos, Petros T.
    Liu, Dehong
    2020 IEEE INTERNATIONAL CONFERENCE ON ACOUSTICS, SPEECH, AND SIGNAL PROCESSING, 2020, : 1519 - 1523
  • [12] Uniqueness in inverse cavity scattering problems with phaseless near-field data
    Zhang, Deyue
    Wang, Yinglin
    Guo, Yukun
    Li, Jingzhi
    INVERSE PROBLEMS, 2020, 36 (02)
  • [13] Phaseless tomographic inverse scattering in Banach spaces
    Estatico, C.
    Fedeli, A.
    Pastorino, M.
    Randazzo, A.
    Tavanti, E.
    6TH INTERNATIONAL WORKSHOP ON NEW COMPUTATIONAL METHODS FOR INVERSE PROBLEMS, 2016, 756
  • [14] An iterative approach to monochromatic phaseless inverse scattering
    Agaltsov, A. D.
    Hohage, T.
    Novikov, R. G.
    INVERSE PROBLEMS, 2019, 35 (02)
  • [15] PHASELESS INVERSE SCATTERING AND THE PHASE PROBLEM IN OPTICS
    KLIBANOV, MV
    SACKS, PE
    JOURNAL OF MATHEMATICAL PHYSICS, 1992, 33 (11) : 3813 - 3821
  • [17] Inverse scattering from phaseless measurements of the total field on a closed curve
    Crocco, L
    D'Urso, M
    Isernia, T
    JOURNAL OF THE OPTICAL SOCIETY OF AMERICA A-OPTICS IMAGE SCIENCE AND VISION, 2004, 21 (04) : 622 - 631
  • [18] PHASELESS INVERSE SCATTERING PROBLEMS IN THREE DIMENSIONS
    Klibanov, Michael V.
    SIAM JOURNAL ON APPLIED MATHEMATICS, 2014, 74 (02) : 392 - 410
  • [19] Inverse scattering from phaseless measurements of the total field on open lines
    Bucci, Ovidio Mario
    Crocco, Lorenzo
    D'Urso, Michele
    Isernia, Tommaso
    JOURNAL OF THE OPTICAL SOCIETY OF AMERICA A-OPTICS IMAGE SCIENCE AND VISION, 2006, 23 (10) : 2566 - 2577
  • [20] PHASELESS INVERSE SCATTERING IN THE ONE-DIMENSIONAL CASE
    Novikov, R. G.
    EURASIAN JOURNAL OF MATHEMATICAL AND COMPUTER APPLICATIONS, 2015, 3 (01): : 64 - 70