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基于二階、四階矩的QAM系統(tǒng)盲均衡準(zhǔn)則

樊龍飛,  查光明,  黃順吉

樊龍飛, 查光明, 黃順吉. 基于二階、四階矩的QAM系統(tǒng)盲均衡準(zhǔn)則[J]. 電子與信息學(xué)報, 1999, 21(2): 192-196.
引用本文: 樊龍飛, 查光明, 黃順吉. 基于二階、四階矩的QAM系統(tǒng)盲均衡準(zhǔn)則[J]. 電子與信息學(xué)報, 1999, 21(2): 192-196.
Fan Longfei, Zha Guangming, Huang Shunji. BLIND EQUALIZATION CRITERIA FOR QAM SYSTEMS BASED ON SECOND AND FOURTH MOMENTS[J]. Journal of Electronics & Information Technology, 1999, 21(2): 192-196.
Citation: Fan Longfei, Zha Guangming, Huang Shunji. BLIND EQUALIZATION CRITERIA FOR QAM SYSTEMS BASED ON SECOND AND FOURTH MOMENTS[J]. Journal of Electronics & Information Technology, 1999, 21(2): 192-196.

基于二階、四階矩的QAM系統(tǒng)盲均衡準(zhǔn)則

BLIND EQUALIZATION CRITERIA FOR QAM SYSTEMS BASED ON SECOND AND FOURTH MOMENTS

  • 摘要: 本文研究了QAM系統(tǒng)的盲均衡問題，提出了一個基于二階、四階矩的統(tǒng)計量匹配盲均衡準(zhǔn)則，并由此導(dǎo)出了一種新的盲均衡算法，從而也加深了對盲均衡的理論認(rèn)識。
    Abstract: This paper consider blind equalization of QAM systems, a new blind equalization criteria based on second and fourth order moments is presented, and a new blind equalization algorithm is derived, it also improved the understanding of blind equalization problem in theory.
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  • Sato Y.A method for self recovering equalization. IEEE Trans. on Comm., 1975, COM-23(6):679-682.[2]Godard D. Self recovering equalization and carrier tracking in two-dimensional data Communi-[3]cation systems. IEEE Trans. on Comm., 1980, COM-28(11): 1867-1875.[4][3][5]Benveniste A, et al. Robust identification of a non-minimum phase system: Blind adjustment of a linear equalizer in data communication. IEEE Trans. on Automat. Contr., 1980, AC-25(3): 385-399.[6]Shalvi O, Weinstein E. New criteria for blind deconvolution of nonminimum phase sys-[7]tems(channels). IEEE Trans. on Inform. Theory, 1990, IT-36(2): 312-321.[8]Li Y.[J].Ding Z. Blind channel identification based on second-order cyclostationary statistics. ICASSP93, Minneapolis, MN.1993,:-
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出版歷程
  • 收稿日期:  1997-08-01
  • 修回日期:  1998-04-26
  • 刊出日期:  1999-03-19

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