期刊文献+

“混沌”运算器的实现 被引量:11

Realization of Calculator Circuit with Chaotic Method
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摘要 本文提出了在混沌态下实现“加减乘除”四则运算的一种方法,并且据此原理搭建了一简单的实现电路,并将其称为“混沌”运算器。并期望其在生物系统感觉器官的生理分析和仿真或图象处理技术方面有所启发和突破。 A kind of method to realize the arithmetic operation under 'chaotic' conditions is proposed. Based on this method, an experimental model of circuit called 'Chaotic Calculator' is presented to realize this 'Chaotic arithmetic operation' mechanism. If this method and circuit can be applied, there would be a breakthrough in the fields of physiological analysis and simulation of human sensational organs. At the same time, It is expected to have profound influence on the technology of the image processing.
出处 《电路与系统学报》 CSCD 2000年第4期33-37,共5页 Journal of Circuits and Systems
基金 国家自然科学基金资助项目!(69675020)(59975082)
关键词 混沌 运算器电路 电子电路 四则运算 Chaos Calculator Circuit NonlinearP
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参考文献8

  • 1Ott E, et al. Controlling chaos[J]. Physical Rev. Lett., 1990, 64(11): 1196-1199.
  • 2Pecora L M, et al. Synchronization in chaos system[J]. Physical Rev. Lett., 1990, 64(8): 821-824.
  • 3Hayes S, et al. Communication with chaos physical[J]. Rev. Lett., 1993, 70(20): 3030-3034.
  • 4Chua L O. Chua's circuit 10 years later[J]. Int. J. of Circuit Theory and Application, 1994, 22: 279-305.
  • 5童勤业,严筱刚,孔军,薛宗琪.“混沌”理论在测量中的应用[J].电子科学学刊,1999,21(1):42-49. 被引量:52
  • 6Hao Bai-lin. Chao[M]. Singapore: world Scientific, 1990, 1-50.
  • 7Freeman W J. Tutorial on Neurobiology from Single Neuron to Brain Chaos[J]. Int. J. of Bifurcation and Chaos, 1992,2(3): 451~482
  • 8黄文高 金敏 童勤业.参数敏感性与混沌测量[J].科学期刊文摘,2000,6(2):248-250.

二级参考文献2

  • 1郑伟谋,实用符号动力学,1994年,11页
  • 2Hao Bailin,Chao,1990年,1页

共引文献51

同被引文献31

  • 1金文光,童勤业.混沌测量电路的改进[J].浙江大学学报(理学版),2001,28(6):640-644. 被引量:3
  • 2王金铭,金文光.高精度混沌测量电路研究[J].电路与系统学报,2006,11(2):85-88. 被引量:4
  • 3金文光,王金铭.基于符号动力学的混沌信号处理研究[J].电子与信息学报,2006,28(10):1774-1777. 被引量:7
  • 4[3]Andreyev Y V,Dmitriev A S,Strakov S O.Information processing in 1-D systems with chaos[J].IEEE Trans Circuits Syst,1997,44(1):21~28.
  • 5[9]Prigogine I.The End of Certainty:Time,Chaos and the New Laws of Nature[M].Paris,France:Odile Jacob,1996.
  • 6[1]Dmitriev A S,Panas A I,Strakov S O.Storing and recognizing information based on stable cycles of one-dimensional map[J].Phys Lett,1991,155:494~499.
  • 7[2]Andreyev Y V,Belsky Y L,Dmitriev A S,et al.Information processing using dynamical chaos:neural network implementation[J].IEEE Trans Neural Networks,1996,7:290~298.
  • 8Brown R, Chua L. Is sensitive dependence on initial conditions nature's sensory device[J] . Int J Bifur Chaos, 1992,2(1):193- 199.
  • 9Kolumban G, Vizvari B, Mogel A. Chaotic systems: a challenge for measurement and analysis [ A ]. IEEE Tech. Conf[C]. Belgium, 1996,1396-1401.
  • 10Wang G, Chen D, Lin J, et al. The application of chaotic oscillators to weak signal detection[J]. IEEE Trans. on Signal Proc, 1999,46(2) :440 - 444.

引证文献11

二级引证文献29

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