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混沌序列與一類基于移位寄存器的非線性序列的性能比較

米良 朱中梁

米良, 朱中梁. 混沌序列與一類基于移位寄存器的非線性序列的性能比較[J]. 電子與信息學(xué)報(bào), 2003, 25(11): 1475-1481.
引用本文: 米良, 朱中梁. 混沌序列與一類基于移位寄存器的非線性序列的性能比較[J]. 電子與信息學(xué)報(bào), 2003, 25(11): 1475-1481.
Mi Liang, Zhu Zhongliang. Comparison of performance between chaotic sequences and nonlinear sequences based on shift register[J]. Journal of Electronics & Information Technology, 2003, 25(11): 1475-1481.
Citation: Mi Liang, Zhu Zhongliang. Comparison of performance between chaotic sequences and nonlinear sequences based on shift register[J]. Journal of Electronics & Information Technology, 2003, 25(11): 1475-1481.

混沌序列與一類基于移位寄存器的非線性序列的性能比較

Comparison of performance between chaotic sequences and nonlinear sequences based on shift register

  • 摘要: 混沌序列與一類基于移位寄存器的非線性序列非線性前饋邏輯(Non-Linear Feed-ForwardLogic,NLFFL)序列都具有非線性、寬帶類噪聲、大的碼族、長(zhǎng)的周期且容易產(chǎn)生的特性,通過對(duì)它們?cè)诋a(chǎn)生方式、相關(guān)性能、多址性能以及抗相關(guān)攻擊能力等方面進(jìn)行分析和仿真研究,說明混沌序列與該類非線性序列在性能上總體相當(dāng),但對(duì)于短周期序列(N1023),混沌序列的抗相關(guān)攻擊、抗干擾能力更強(qiáng),因此更具有實(shí)用價(jià)值。
  • G. Heidari-Bateni, C. D. McGillem, A chaotic direct-sequence spread-spectrum communication system, IEEE Trans. on Commun., 1994, COM-42(2/3/4), 1524-1527.[2]G. Mazzini, G. Setti, R. Rovatti, Chaotic complex spreading sequences for asynchronous DSCDMA-Part Ⅰ: System modeling and results, IEEE Trans. on Circuits and Syst., 1997, CAS-I,44(10), 937-947.[3]R. Rovatti, G. Setti, G. Mazzini, Chaotic complex spreading sequences for asynchronous DSCDMA-Part Ⅱ: Some theoretical performance bounds, IEEE Trans. on Circuits and Syst., 1998,CAS-I, 45(4), 496-506.[4]Ling Cong,Li Shaoqian,Chaotic spreading sequences with multiple access performance better than random sequences,IEEE Trans.on Circuits and Syst.,2000,CAS-I,47(3),394-397.[5]凌聰,孫松庚,混沌擴(kuò)頻序列發(fā)生器,電子科學(xué)學(xué)刊,1998,20(2),235-240.[6]K.Kelber,M.Gotz,W.Schwarz,Generation of signals with n-dimensional nniform probabilitv distribution by digital filter structures,Proc.ofthe 7thIEEE Digital Signal Processing Workshop (DSPWS96),Loen,Norway,September 2-4,1996,486-489.[7]荊濤,徐勇,楊懷江,宋建中,一種基于神經(jīng)網(wǎng)絡(luò)的混沌序列產(chǎn)生方法,通信學(xué)報(bào),1999,20(6),77-81.[8]Ren Yong, Xia Yongxiang, Shan Xiuming, Yuan Jian, Driving synchronization of spatiotemporal chaos and its application in CDMA communications, International Journal of Bifurcation and Chaos, 2001, 11(12), 3117-3124.[9]E.J. Groth, Generation of binary sequences with controllable complexity, IEEE Trans. on Info.Theory, 1971, IT-17(3), 288-296.[10]K.H. Karkkainen, Comparison of performance between AND and majority logic type nonlinear feedforward logic pseudonoise sequence generators, IEICE Trans. on Fundamentals, 1999, E82-A(8), 1641-1647.[11]楊義先,林須端,編碼密碼學(xué),北京,人民郵電出版社,1992,第十五章、第十六章.[12]E.L. Key, An analysis of the structure and complexity of nonlinear binary sequence generator,IEEE Trans. on Info. Theory, 1976, IT-22(6), 732-736.[13]M. B. Pursley, Performance evaluation for phase-coded spread-spectrum multiple-access communication-Part Ⅰ: System analysis, IEEE Trans. on Commun., 1977, COM-25(8), 795-799.[14]K.H. Karkkainen.[J].P. A. Leppanen, Comparison of the performance of some linear spreading code families for asynchronous DS/SSMA systems, MILCOM91, Mclean, Virginia, USA, November 4-.1991,:-
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  • 收稿日期:  2002-06-24
  • 修回日期:  2002-10-29
  • 刊出日期:  2003-11-19

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