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多位全状态移位型计数器的实现 被引量:3

The Study and Design of All States Bits Shift Counter
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摘要 M序列信号可以模拟白噪声 ,广泛应用于扩频通信、数字加密、数字系统测试等领域。如果能够将移位型计数器的全部状态加以利用 ,实现AllStatesSequence信号 ,则既可以实现同步计数 ,还可拓宽移位型计数器的应用领域。 The M-sequences signal can simulate the white noise, which has been widely applied in the fields of spread spectrum communication, digital cryptography, digital system test and so on. If we utilize all the states of the shift counter to realize the signal of all states sequences, then, we can achieve the synchronous counting and expand the application of the sift counter.
作者 张海峰 吕虹
出处 《微电子技术》 2003年第1期53-56,共4页 Microelectronic Technology
基金 安徽省教育委员会自然科学研究项目
关键词 全状态 移位型计数器 M序列信号 反馈函数 AS序列信号 All states Bits shift counter M-sequences signal Feedback function Digital communication Self-starting All states sequences signal
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  • 1Xilinx Inc.Linear Feedback Shift Register[EB/OL].2001-10.http://www.xilinx.com/ipcenter/catalog/logicore/docs/lfsr.pdf.
  • 2Kugiumtzis D,Lingjarde O C,Christophersen N.Regularized Local Linear Prediction of Chaotic Time Series[J].Physica D,1998,112.
  • 3Sergey Primak.On the Generation of Correlated Time Series with a Given Probability Density Function[J].Signal Processing,1999.72,P213-216.
  • 4Victor P.Nelson,etc.Digital Logic Circuit Analysis and Design[M].prenticeHall,Inc.1995.
  • 5NelsonVP,NagleHT,CarrollBD,IrwinJD.Digital Logiccircuit-analysis&design[M].北京:清华大学出版社,1997.
  • 6Victor P.Nelson.Digital Logic circuit analysis and design[M].prenticeHall,Inc.1995.
  • 7Kugiumtzis D,Lingjarde O C,Christophersen N.Regularized Local Linear Prediction of Chaotic Time Series[J].Physica D.1998,112:115-117.
  • 8NelsonVP,NagleHT,CarrollBD,IrwinJD.DigitalLogiccircuitanalysis&design[M].北京:清华大学出版社,1997.
  • 9Sergey Primak.On the generation of correlated time series with a given probability density function[J].Signal Processing,1999,72:213-216.
  • 10沈正元,何建萍.规则序列与奇异非线性移存器——求解快速自启动反馈函数[J].通信学报,2000,21(2):30-35. 被引量:9

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