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混沌直扩信号扩频序列盲估计

胡进峰 郭静波

胡进峰, 郭静波. 混沌直扩信号扩频序列盲估计[J]. 电子与信息学报, 2008, 30(8): 1824-1827. doi: 10.3724/SP.J.1146.2006.02054
引用本文: 胡进峰, 郭静波. 混沌直扩信号扩频序列盲估计[J]. 电子与信息学报, 2008, 30(8): 1824-1827. doi: 10.3724/SP.J.1146.2006.02054
Hu Jin-feng, Guo Jing-bo. Blind Estimation of Chaotic Spread Spectrum Sequences[J]. Journal of Electronics & Information Technology, 2008, 30(8): 1824-1827. doi: 10.3724/SP.J.1146.2006.02054
Citation: Hu Jin-feng, Guo Jing-bo. Blind Estimation of Chaotic Spread Spectrum Sequences[J]. Journal of Electronics & Information Technology, 2008, 30(8): 1824-1827. doi: 10.3724/SP.J.1146.2006.02054

混沌直扩信号扩频序列盲估计

doi: 10.3724/SP.J.1146.2006.02054
基金项目: 

国家专项重点基金资助项目

Blind Estimation of Chaotic Spread Spectrum Sequences

  • 摘要: 与传统直扩序列相比,混沌扩频序列具有非线性复杂度较高的优点,该优点同时也是盲估计混沌扩频序列的难点。针对这个难点,该文提出了非线性弹性反传神经网络盲估计方法,充分利用非线性神经网络能逼近任意非线性函数的特性,无须搜索信息码和扩频序列之间的同步点,能在较低的信噪比下准确盲估计混沌扩频序列。传统的神经网络使用中,神经网络的有用信息是网络的输出,而该文中则是输出层的权系数。侦察截获的混沌直扩信号同时用作神经网络的输入和期望输出,神经网络收敛后的输出层权系数就是混沌扩频序列的估计值。仿真结果证明了该方法的有效性。
  • Zhang Tianqi, Lin Xiaokang, and Zhou Zhengzhong. Neuralnetwork approach to blind estimation of PN spreadingsequence in lower SNR DS/SS signals[J]. Journal of SystemsEngineering and Electronics, 2005, 16(4): 756-760.[2]Zhang Tianqi and Zhou Zhengzhong. A neural networkapproach to blind estimation of PN spreading sequence inDS/SS signals[J]. Journal of Systems Engineering andElectronics, 2004, 2(2): 1-6.[3]张骐, 郑君里. 异步码分多址通信中混沌扩频序列的选择[J].电子学报, 2001, 29(7): 865-867.Zhang Qi and Zheng Jun-li. Choice of chaotic spreadingsequences for asynchronous DS-CDMA communication. ActaElectronica Sinica, 2001, 29(7): 865-867.[4]饶妮妮. 改进型分段线性混沌序列用作DSCDMA系统直扩码的分析[J]. 电子学报, 2004, 32(10): 1684-1687.Rao Ni-ni. Analysis of improved piecewise linear chaoticsequences as spreading codes for DS-CDMA system. ActaElectronica Sinica, 2004, 32(10): 1684-1687.[5]Wang Xingang and Zhan Meng, et al.. Spread-spectrumcommunication using binary spatiotemporal chaotic codes[J].Physics Letters A.2005, 334:30-36[6]Gerard Dreyfus. Neural Networks: Methodology AndApplications[M]. 2005, Published by Springer, ISBN3540229809.[7]Dominique F and Reed J H. Simple PN code sequenceestimation and synchronization technique using theconstrained Hebbian rule[J].Electron. Lett.1997, 33(1):37-38[8]Tsatsanis Michail K and Giannakis Georgios B. Blindestimation of direct sequence spread spectrum signals inmultipath[J].IEEE Trans. on Signal Processing.1997, 45(5):1241-1252[9]Cline Bouder and Gilles Burel. Spread spectrum codesidentification by neural networks[A]. Systems and control:theory and applications[C], WSES, 2000: 257-262.[10]金艳, 姬红兵, 罗军辉. 一种基于循环统计量的直扩信号检测与参数估计方法[J]. 电子学报, 2006, 34(4): 634-637.Jin Yan and Ji Hongbin, et al.. A cyclic-cumulant basedmethod for DS-SS signal detection and parameter estimation.Acta Electronica Sinica, 2006, 34(4): 634-637.[11]唱亮,汪芙平,王赞基. 基于Haar小波变换的直扩信号参数盲估计[J]. 清华大学学报, 2006, 46(10): 1665-1668.Chang Liang, Wang Fu-ping, and Wang Zan-ji. Parameterblind estimates of DS/SS signals based on Haar wavelettransforms. J Tsinghua Univ (Sci Tech), 2006, 46(10):1665-1668.[12]Mastorocostas P A. Resilient back propagation learningalgorithm for recurrent fuzzy neural networks[J]. ElectronicsLetters, 2004, 40(1): 57-58.
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出版历程
  • 收稿日期:  2006-12-25
  • 修回日期:  2007-06-26
  • 刊出日期:  2008-08-19

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