Fourier-based ISAR imaging using 2D polynomials

被引:5
|
作者
Cantoni, Antonio [1 ]
Martorella, Marco [2 ,3 ]
机构
[1] Univ Western Australia, Dept Elect Elect & Comp Engn, 35 Stirling Highway, Perth, WA 6009, Australia
[2] Univ Pisa, Dipartimento Ingn Informaz, Pisa, Italy
[3] Natl Interuniv Consortium Telecommun, Radar & Surveillance Syst Lab, Pisa, Italy
来源
IET RADAR SONAR AND NAVIGATION | 2017年 / 11卷 / 08期
关键词
synthetic aperture radar; radar imaging; geometry; Fourier transforms; motion compensation; mathematical analysis; 2D polynomials; inverse synthetic aperture radar image formation; nontrivial aspects; geometry mechanisms; scattering mechanisms; ISAR signal modelling; two-dimensional polynomials; Fourier transform-based approach; target motion compensation; image autofocus; mathematical formulation; SYNTHETIC-APERTURE RADAR; PHASE SIGNALS; PARAMETER-ESTIMATION; MANEUVERING TARGETS; MOVING TARGETS; RANGE-DOPPLER; MINIMIZATION; ALGORITHM;
D O I
10.1049/iet-rsn.2016.0586
中图分类号
TM [电工技术]; TN [电子技术、通信技术];
学科分类号
0808 ; 0809 ;
摘要
Inverse synthetic aperture radar (ISAR) image formation is a problem that has been studied for many decades. Despite the effort made by many researchers and practitioners, it is still an open problem as it involves non-trivial aspects both in terms of geometry and scattering mechanisms. In this study, the authors introduce a new interpretation of classical ISAR signal modelling, based on two-dimensional polynomials, providing an alternative perspective that permits the in-depth investigation of the problem of ISAR image formation when using a Fourier transform-based approach. The interpretation of target motion compensation and image autofocus are connected through a mathematical formulation that explains in depth what can and should be compensated in the received signal prior to applying the Fourier transform and therefore forming the ISAR image.
引用
收藏
页码:1216 / 1227
页数:12
相关论文
共 50 条
  • [21] The equivalence of Fourier-based and Wasserstein metrics on imaging problems
    Auricchio, Gennaro
    Codegoni, Andrea
    Gualandi, Stefano
    Toscani, Giuseppe
    Veneroni, Marco
    RENDICONTI LINCEI-MATEMATICA E APPLICAZIONI, 2020, 31 (03) : 627 - 649
  • [22] Fourier-based beamforming for 3D plane wave imaging and application in vector flow imaging using selective compounding
    Li, Menghan
    Liang, Siyi
    Lu, Minhua
    PHYSICS IN MEDICINE AND BIOLOGY, 2024, 69 (18):
  • [23] Echo Preprocessing to Enhance SNR for 2D CS-Based ISAR Imaging Method
    Yin, Zhiping
    Lu, Xinfei
    Chen, Weidong
    SENSORS, 2018, 18 (12)
  • [24] Dual of 2D Fractional Fourier Transform Associated to Itô–Hermite Polynomials
    Abdelhadi Benahmadi
    Allal Ghanmi
    Results in Mathematics, 2020, 75
  • [25] Recursive Fourier-Based High-Frame Rate Imaging
    Lu, Jian-yu
    2014 IEEE INTERNATIONAL ULTRASONICS SYMPOSIUM (IUS), 2014, : 121 - 124
  • [26] 3D Fourier imaging based on 2D heterodyne detection at THz frequencies
    Yuan, Hui
    Voss, Daniel
    Lisauskas, Alvydas
    Mundy, David
    Roskos, Hartmut G.
    APL PHOTONICS, 2019, 4 (10)
  • [27] Corneoscleral Topography Measured with Fourier-based Profilometry and Scheimpflug Imaging
    Bandlitz, Stefan
    Esper, Patrick
    Stein, Magdalena
    Dautzenberg, Torsten
    Wolffsohn, James S.
    OPTOMETRY AND VISION SCIENCE, 2020, 97 (09) : 766 - 774
  • [28] 2D ISAR imaging algorithm for air micro-motion targets
    Bai, Xue-Ru
    Zhou, Feng
    Xing, Meng-Dao
    Bao, Zheng
    Tien Tzu Hsueh Pao/Acta Electronica Sinica, 2009, 37 (09): : 1937 - 1943
  • [29] Super-resolution ISAR imaging via 2D unitary ESPRIT
    Wang, Xin
    Zhang, Min
    Zhao, Jia
    ELECTRONICS LETTERS, 2015, 51 (06) : 519 - 520
  • [30] A Fourier-based algorithm for modelling aberrations in HETE-2's imaging system
    Schäfer, BM
    Kawai, N
    NUCLEAR INSTRUMENTS & METHODS IN PHYSICS RESEARCH SECTION A-ACCELERATORS SPECTROMETERS DETECTORS AND ASSOCIATED EQUIPMENT, 2003, 500 (1-3): : 263 - 271