Fast inverse covariance matrix computation based on element-order recursive method for space-time adaptive processing
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  • 作者:XiaoPeng Yang (1)
    YuZe Sun (1)
    YongXu Liu (2)
    Tao Zeng (1)
    Teng Long (1)

    1. School of Information and Electronic
    ; Beijing Institute of Technology ; Beijing ; 100081 ; China
    2. Southwest China Research Institute of Electronic Equipment
    ; Chengdu ; 610036 ; China
  • 关键词:space ; time adaptive processing (STAP) ; Hermitian matrix ; recursive calculation ; inverse covariance matrix ; computational complexity ; 绌烘椂鑷€傚簲澶勭悊(STAP) ; Hermitian鐭╅樀 ; 閫掓帹杩愮畻 ; 鐭╅樀姹傞€?/li> 璁$畻澶嶆潅搴?/li> 022304
  • 刊名:SCIENCE CHINA Information Sciences
  • 出版年:2015
  • 出版时间:February 2015
  • 年:2015
  • 卷:58
  • 期:2
  • 页码:1-14
  • 全文大小:1,562 KB
  • 参考文献:1. Ward J. Space-time adaptive processing for airborne radar. Technical Report 1015, Lincoln Laboratory MIT, 1994
    2. Guerci J R. Space-Time Adaptive Processing for Radar. Artech House, 2003
    3. Reed I S, Mallet J D, Brennan L E. Rapid convergence rate in adaptive arrays. IEEE Trans Aerosp Electron Syst, 1974, 10: 853鈥?63 CrossRef
    4. Melvin W L. Space-time adaptive radar performance in heterogeneous clutter. IEEE Trans Aerosp Electron Syst, 2000, 36: 621鈥?33 CrossRef
    5. Wang Y L, Peng Y N, Bao Z. Space-time adaptive processing for airborne radar with various array orientation. IET Radar Sonar Navig, 1997, 144: 330鈥?40 CrossRef
    6. Zhang W, He Z, Li J. A method for finding best channels in beam-space post-Doppler reduced-dimension STAP. IEEE Trans Aerosp Electron Syst, 2013, 50: 254鈥?64 CrossRef
    7. Liao G S, Bao Z, Zhang Y H. A partial adaptive spatial-temporal processing for airborne radars. J Electron, 1993, 15: 570鈥?80
    8. Fa R, de Lamare R C. Reduced rank STAP algorithms using joint iterative optimization of filters. IEEE Trans Aerosp Electron Syst, 2011, 47: 1668鈥?684 CrossRef
    9. Goldstein J S, Reed I S, Zulc P A. Multistage partially adaptive STAP CFAR detection algorithm. IEEE Trans Aerosp Electron Syst, 1999, 35: 645鈥?61 CrossRef
    10. Liu W J, Xie W C, Wang Y L. Adaptive detectors in the Krylov subspace. Sci China Inf Sci, 2014, 57: 102310
    11. Wang Y L, Liu W J, Xie W C. Reduced-rank space-time adaptive detection for airborne radar. Sci China Inf Sci, 2014, 57: 082310
    12. Ma Lei, Dickson K, McAllister J, et al. QR decomposition-based matrix inversion for high performance embedded MIMO receiver. IEEE Trans Signal Process, 2011, 59: 1858鈥?867 CrossRef
    13. Xiong J, Liao L, Wu S. Recursive algorithm of adaptive weight extraction of space-time signal processing for airborne radar. In: Proceedings of CIE International Conference of Radar, Beijing, 1996. 86鈥?0 CrossRef
    14. Cao J, Wang X. Diagonally loaded SMI algorithm based on inverse matrix recursion. J Syst Eng Electron, 2007, 18: 160鈥?63 CrossRef
    15. Cao J, Wang X. New recursive algorithm for matrix inversion. J Syst Eng Electron, 2008, 19: 381鈥?84 CrossRef
    16. Beau S, Marcos S. Range dependent clutter rejection using range-recursive space-time adaptive processing algorithms. Signal Process, 2010, 90: 57鈥?8 CrossRef
    17. Yang X P, Liu Y X, Long T. A pulse-order recursive method for inverse covariance matrix computation applied to space-time adaptive processing. Sci China Inf Sci, 2013, 56: 042312
    18. Manolakis D G, Ingle K V, Kogon S M. Statistical and Adaptive Signal Processing. McGraw-Hill, 2000
    19. Gao F, Wang Y L, Chen H. Study on matrix inversion for STAP. Radar Sci Technol, 2008, 6: 215鈥?18
    20. Golub G H, van Loan C F. Matrix Computations. Baltimore: Johns Hopkins University Press, 1996
    21. Bollini P, Chisci L, Farina A. QR versus IQR algorithms for adaptive signal processing: performance evaluation for radar applications. Proc IEE Radar Sonar Navig, 1996, 143: 328鈥?40 CrossRef
    22. Krishnamoorthy A, Menon D. Matrix inversion using Cholesky decomposition. In: Proceedings of Signal Processing: Algorithms, Architectures and Applications (SPA), Poznan, 2013. 70鈥?2
    23. Carlson B D. Covariance matrix estimation errors and diagonal loading in adaptive arrays. IEEE Trans Aerosp Electron Syst, 1998, 24: 397鈥?01 CrossRef
    24. Barham H. MCARM/STAP data analysis. Final Technical Report AFRL-IF-TR-1999-48, Air Force Research Laboratory, 1999
    25. Dong Y. Approximate invariance of the inverse of the covariance matrix and the resultant pre-built STAP processor. Research Report DSTO-RR-0291, Defense Science and Technology Organization, Australia, 2005
  • 刊物类别:Computer Science
  • 刊物主题:Chinese Library of Science
    Information Systems and Communication Service
  • 出版者:Science China Press, co-published with Springer
  • ISSN:1869-1919
文摘
Because of large computational complexity in the inverse space-time covariance matrix computation, the conventional space-time adaptive processing (STAP) is unsuitable for practical implementation. According to the block Hermitian matrix property of covariance matrix, a new element-order recursive method is proposed in this paper to calculate the inverse space-time covariance matrix for STAP weight vector. In the proposed method, the inverse space-time covariance matrix of first element-order is initially calculated recursively based on block Hermitian matrix property, and then the inverse space-time covariance matrix of high element-order is correspondingly deduced recursively based on obtained inverse covariance matrix of previous element-order. Finally, STAP weight vector is calculated based on the final inverse covariance matrix. Afterwards, a modified reduced-dimension STAP method is derived by combining the proposed method with the m-Doppler Transformation (mDT-SAP) STAP approach. Based on the simulated and the actual airborne phased array radar data, the proposed method verified that the computational complexity is much smaller than conventional STAP methods. The proposed element-order recursive method for STAP is applicable for practical airborne phased radar system.

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