Blind identification using channel order estimation: Subspace approach based on CGM

被引:0
作者
Tanabe, N [1 ]
Furukawa, T [1 ]
Sakaniwa, K [1 ]
Tsujii, S [1 ]
机构
[1] Tokyo Inst Technol, Dept Commun & Integrated Syst, Meguro Ku, Tokyo 1528552, Japan
来源
PROCEEDINGS OF THE 2002 IEEE 10TH DIGITAL SIGNAL PROCESSING WORKSHOP & 2ND SIGNAL PROCESSING EDUCATION WORKSHOP | 2002年
关键词
D O I
10.1109/DSPWS.2002.1231069
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
Subspace methods (SSM) are an effective approach for blind identification. However, these methods have two major disadvantages: i) They require a large amount of computation for the eigen-value decomposition (EVD) and the singular-value decomposition (SVD), what is more, ii) they require the prior knowledge of accurate channel order. In this paper, we discuss a new algorithm for blind identification using the property of conjugate gradient method (CGM) and using the conception of principal component analysis (PCA), which is based on the orthogonality between the subspaces spanned by the column vectors of the impulse response matrix (the impulse response subspace) and the noise subspace. The new algorithm does not need calculation of both EVD and SVD, and still more the prior knowledge of accurate channel order is unnecessary. Furthermore, the new algorithm has computations O(m(2)) where m is the data vector length. We show the effectiveness of the proposed method by numerical example.
引用
收藏
页码:24 / 28
页数:5
相关论文
共 11 条
  • [1] [Anonymous], 2001, ADAPTIVE FILTER THEO
  • [2] Axelsson O., 1994, ITERATIVE SOLUTION M
  • [3] GILBERT S, 1988, LINEAR ALGEBRA ITS A
  • [4] Golub G.H., 2013, MATRIX COMPUTATIONS
  • [5] Blind channel approximation: Effective channel order determination
    Liavas, AP
    Regalia, PA
    Delmas, JP
    [J]. IEEE TRANSACTIONS ON SIGNAL PROCESSING, 1999, 47 (12) : 3336 - 3344
  • [6] Recent developments in blind channel equalization: From cyclostationarity to subspaces
    Liu, H
    Xu, GH
    Tong, L
    Kailath, T
    [J]. SIGNAL PROCESSING, 1996, 50 (1-2) : 83 - 99
  • [7] MOULAERT F, 1995, PROGR PLANNING, V43, P2
  • [8] Press WH, 1993, NUMERICAL RECIPES C
  • [9] TANABE N, 2001, P IEEE ICASSP UT US
  • [10] BLIND IDENTIFICATION AND EQUALIZATION BASED ON 2ND-ORDER STATISTICS - A TIME-DOMAIN APPROACH
    TONG, L
    XU, GH
    KAILATH, T
    [J]. IEEE TRANSACTIONS ON INFORMATION THEORY, 1994, 40 (02) : 340 - 349