期刊文献+

Liley模型的模拟EEG信号的非线性预测和分析 被引量:3

Nonlinear Prediction and Analysis of EEG in a Liley Model
下载PDF
导出
摘要 分析Liley模型的模拟脑电(Electroencephalogram,EEG)信号的非线性预测和径向基函数(Radial Basis Functions,RBF)神经网络预测,利用相图分析和非线性正交预测(Nonlinear Cross-Prediction,NLCP)方法研究模拟EEG信号.结果发现:①RBF神经网络预测的效果要好于非线性预测;②NLCP方法对含有强周期分量的高维系统具有较好的适用性;③支持了EEG中存在混沌运动的观点.  Nonlinear prediction and RBF(Radial Basis Functions) neural network prediction of EEG(Electroencephalogram) signal in a Liley model are studied by phase graph and NLCP(Nonlinear Cross-Prediction).It concluded that: 1) RBF neural network prediction is better than nonlinear prediction;2) NLCP method is adaptive to time series with strong periodic components;3) support the exist of chaos in EEG signals.
出处 《计算物理》 EI CSCD 北大核心 2007年第5期612-618,共7页 Chinese Journal of Computational Physics
基金 国家自然科学基金(批准号:60573172) 辽宁省教育厅高等学校科学技术研究计划(批准号:20040081)资助项目
关键词 Liley模型 脑电 非线性正交预测 径向基函数神经网络预测 混沌 Liley model Electroencephalogram Nonlinear Cross-Predication Radial Basis Functions neural network prediction chaos
  • 相关文献

参考文献24

  • 1Kom H, Faure P. Is there chaos in the brain? Ⅱ. Experimental evidence and related models[J]. Comptes Rendus Biologies, 2003, 326:787 - 840.
  • 2Babloyantz A, Salazar J M, Nicolis C. Evidence of chaotic dynamics of brain activity during the sleep cycle [J]. Phys Lett A, 1985, 3: 152- 156.
  • 3Pritchard W S, Duke D W. Measuring "chaos" in the brain: a tutorial review of EEG dimension estimation[J]. Brain and Cognition, 1995, 27:353 - 397.
  • 4Ferri R, Elia M, Musumeci S A, et al. Nonlinear EEG analysis in children with epilepsy and electrical status epilepticus during slowwave sleep(ESES) [J]. Clinical Neurophysiology, 2001, 112(12) : 2274 - 2280.
  • 5Ferri R, Parrino L, Smerieri A, et al. Nonlinear EEG measures during sleep: effects of the different sleep stages and cyclic alternating pattern [J]. International Journal of Psychophysiology, 2002, 43: 273- 286.
  • 6Rapp P E. Chaos in the neurosciences: Cautionary tales from the frontier[J]. Biologist, 1993, 40: 89-94.
  • 7Rapp P E, Albano A M, Schmah T I, et al. Filtered noise can mimic low-dimensional chaotic attractors[J]. Phys Rev E, 1993, 47: 2289 - 2297.
  • 8Glass L, Mackey M C. From clocks to chaos[M]. Princeton: Princeton University Press, 1988: 24- 62.
  • 9Theiler J, Eubank S, Longtin A, et al. Testing for nonlinearity in time series: the method of surrogate data[J]. Physica D, 1992, 58:77 - 94.
  • 10Stam C J, Pjin J P M, Pritchard W S. Reliable detection of nonlinearity in experimental time series with strong periodic components [J]. Physica D, 1998, 112: 361- 380.

二级参考文献4

共引文献8

同被引文献51

引证文献3

二级引证文献12

相关作者

内容加载中请稍等...

相关机构

内容加载中请稍等...

相关主题

内容加载中请稍等...

浏览历史

内容加载中请稍等...
;
使用帮助 返回顶部