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用小波熵及非稳定周期轨道测量神经放电峰峰间期复杂性(PDF)

《西安交通大学学报》自然版[ISSN:0253-987X/CN:61-1069/T]

期数:
2008年第04期
页码:
487-491
栏目:
出版日期:
2008-04-10

文章信息/Info

Title:
Using Wavelet Entropy and Unstable Periodic Orbits to Analyse the Complexity of Interspike Interval
文章编号:
0253-987X(2008)04-0487-05
作者:
刘芳芳1 菅忠1 王举磊2 薛枫2 高国栋2
1.西安交通大学生物医学工程研究所,710049, 西安; 2.第四军医大学唐都医院, 710032, 西安
Author(s):
LIU FangfangJIAN ZhongWANG Julei2XUE Feng1GAO Guodong1
1.Biomedical Engineering Research Institute,Xi′an Jiaotong University,Xi′an  710049,China; 2.Tangdu Hospital, The Fourth Military Medical University, Xi′an 710032, China
关键词:
小波熵非稳定周期轨道动作电位峰峰间期
Keywords:
wavelet entropy unstable periodic orbit interspike interval complexity nonlinear
分类号:
R318
DOI:
0253-987X(2008)04-0487-05
文献标识码:
A
摘要:
为了研究帕金森病理大鼠苍白球神经放电序列的复杂性,首先对RoseHindmarsh理论神经元模型分叉数据进行了动态测量,并结合非稳定周期轨道对模型分叉数据进行周期检测,最后应用小波熵对正常状态下的大鼠和帕金森病理状态下的大鼠的内侧苍白球细胞放电峰峰间期进行了复杂性检测.结果发现,在神经元模型峰峰间期时间序列中,小波熵能较好地区分混沌信号和周期信号(混沌信号的小波熵为0.04~0.21,周期信号的小波熵为0.007~0),也能较好地区分周期一节律和周期二节律的信号(周期二节律数据的小波熵为0.007,周期一节律数据的小波熵接近于0).在小白鼠内侧苍白球细胞放电峰峰峰间期时间序列中,病理组小波熵明显高于正常组小波熵(正常组信号的小波熵为0.13~0.26,病理组信号的小波熵为0.38~0.87).非稳定周期轨道分析方法从周期轨道方向得出了和小波熵一致的结论.结果证明, 小波熵可以定量反映神经元放电序列复杂性变化,是一种有效的复杂性测度方法.
Abstract:
To investigate the degree of complexity of interspike interval (ISI), RoseHindmarsh model was evaluated with wavelet entropy and detected for period orbits with unstable periodic orbits (UPOs). Then the ISI data of neuronal discharge in different parts of globus pallidus from mouse with Parkinson disease were analyzed with the wavelet entropy. It is observed that in RoseHindmarsh model wavelet entropy is different between irregular firing pattern and period pattern (wavelet entropy of irregular pattern is between 0.004 and 0.21, wavelet entropy of period pattern is between 0.007 and zero), and different between pattern one and pattern two  (wavelet entropy  of pattern two is 0.007, wavelet entropy of pattern one is nearly zero). When wavelet entropy is applied to the ISI data of neuronal discharge from mouse with Parkinson symptom, a significant increase can be found compared with healthy mouse  (wavelet entropy of healthy mouse is between 0.13 and 0.26, wavelet entropy of mouse with Parkinson symptom is between 0.38 and 0.87). The conclusion of UPOs is consistent with wavelet entropy well.

参考文献/References

[1]FERSTER D, SPRUSTON N. Cracking the neuronal code  [J].Science, 1995, 270:756757.
[2]SEJNOWSKI T J. Time for a new neural code  [J].Nature, 1995, 376:2123.
[3]Raz A, Vaadia E, Bergman H.Firing patterns and correlations of spontaneous discharge of pallidal neurons in the normal and the tremulous 1methyl4phenyl1, 2, 3, 6Tetrahydropyridine vervet model of Parkinsonism  [J]. Neuroscience, 2000, 20(22):85598571.
[4]李维新.苍白球神经元放电模式的非线性动力学研究 [D].西安:第四军医大学唐都医院
,2006.
[5]SHAW F Z, CHEN R F, TSAO H W, et al. Algorithmic complexity as an index of cortical function in awake and pentobarbital anesthetized rats  [J]. J Neurosci Methods, 1999,93(2):101110.
[6]RASOULI G, RASOULI M, LENZ F A, et al. Fractal characteristics of human Parkinsonian neuronal spoke trains  [J]. Neuroscience, 2006, 139:11531158.
[7]UNSER M, ALDROUBI A. A review of wavelet in biomedical applications  [J].Proc IEEE,1996, 84:626638.
[8]ROOSSO O A, BLANCO S, YORDANOVA J, et al. Wavelet entropy: a new tool for analysis of short duration brain electrical signals  [J]. Neurosci Methods, 2001, 105(1):6575.
[9]MALLAT S G. A theory for multiresolution signal decomposition: the wavelet representation  [J]. IEEE Transactions on Pattern Analysis and Machine Intelligence, 1989, 11:674693.
[10]傅祖芸. 信息论——基础理论与应用 [M]. 北京: 电子工业出版社,2001:2425.
[11]SO P, FRANCIS J T, NETOFF T I,et al. Periodic orbits: a new language for neuronal dynamics  [J].Biophys J, 1998, 74:27762785.

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