Comments on 'Modeling of chaotic motion of gyrostats in resistant environment on the base of dynamical systems with strange attractors' (Commun Nonlinear Sci Numer Simul 2011;16:3188-3202)

Alexander GIuhovsky; Christopher Tong

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Comments on 'Modeling of chaotic motion of gyrostats in resistant environment on the base of dynamical systems with strange attractors' (Commun Nonlinear Sci Numer Simul 2011;16:3188-3202)

机译：关于“基于具有奇异吸引子的动力学系统在抵抗环境中的陀螺仪混沌运动建模”的评论（Commun Nonlinear Sci Numer Simul 2011; 16：3188-3202）

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摘要

Extensive prior literature (not referenced in the paper) on links between mechanical gyrostats and nonlinear dynamical systems with strange attractors is called to the readers' attention.

机译：有关机械陀螺仪和具有奇异吸引子的非线性动力学系统之间的联系的大量现有文献（本文未引用）引起了读者的注意。

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《Communications in Nonlinear Science and Numerical Simulation》 |2012年第7期|p.3112-3113|共2页
作者
Alexander GIuhovsky; Christopher Tong;
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作者单位

Department of Earth and Atmospheric Sciences and Department of Statistics, Purdue University, 550 Stadium Mall Drive, West Lafayette, IN 47907, USA;

P.O. Box 1768, Ames, IA 50010, USA;

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正文语种 eng
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gyrostat; lorenz model; leipnik-newton model; iow-order model; galerkin approximation; fluid mechanics; nonlinear dynamical systems;

机译：陀螺仪劳伦兹模型莱普尼克-牛顿模型低阶模型galerkin近似流体力学;非线性动力系统;

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1. Modeling of chaotic motion of gyrostats in resistant environment on the base of dynamical systems with strange attractors [J] . Anton V. Doroshin Communications in Nonlinear Science and Numerical Simulation . 2011,第8期

机译：基于具有奇异吸引子的动力学系统在抵抗环境中陀螺仪混沌运动的建模
2. Comment on: 'Some exact solutions of KdV equation with variable coefficients' [Commun Nonlinear Sci Numer Simul 2011; 16:1783-86] [J] . Olena Magda Communications in Nonlinear Science and Numerical Simulation . 2012,第12期

机译：评论：“变系数KdV方程的一些精确解” [Commun Nonlinear Sci Numer Simul 2011; 16：1783-86]
3. Comment on: 'Topology identification and adaptive synchronization of uncertain complex networks with adaptive double scaling functions' [Commun Nonlinear Sci Numer Simul 2011; 16:3337-43] [J] . Zhiyong Sun, Gangquan Si Communications in Nonlinear Science and Numerical Simulation . 2012,第8期

机译：评论：“具有自适应双标度函数的不确定复杂网络的拓扑识别和自适应同步” [Commun Nonlinear Sci Numer Simul 2011; 16：3337-43]
4. Initiations of chaotic regimes of attitude dynamics of multi-spin spacecraft and gyrostat-satellites basing on multiscroll strange chaotic attractors [C] . Doroshin Anton V. SAI Intelligent Systems Conference . 2015

机译：基于多卷奇异混沌吸引子的多旋飞船和陀螺恒星姿态动力学混沌机制的启动
5. EEG Signal Discrimination using Non-linear Dynamics in the EMD Domain S. M. Shafiul Alam,S. M. Shafiul Alam,Aurangozeb, and Syed TarekShahriar Abstract—An EMD-chaos based approach is proposed todiscriminate EEG signals corresponding to healthy persons,and epileptic patients during seizure-free intervals and seizureattacks. An electroencephalogram (EEG) is first empiricallydecomposed to intrinsic mode functions (IMFs). The nonlineardynamics of these IMFs are quantified in terms of the largestLyapunov exponent (LLE) and correlation dimension (CD).This chaotic analysis in EMD domain is applied to a large groupof EEG signals corresponding to healthy persons as well asepileptic patients (both with and without seizure attacks). It isshown that the values of the obtained LLE and CD exhibitfeatures by which EEG for seizure attacks can be clearlydistinguished from other EEG signals in the EMD domain.Thus, the proposed approach may aid researchers in developingeffective techniques to predict seizure activities. Index Terms—Electroencephalogram (EEG), empiricalmode decomposition (EMD), largest Lyapunov exponent (LLE),correlation dimension (CD), epileptic seizures. The Authors are with the Electrical and Electronic EngineeringDepartment, Bangladesh University of Engineering and Technology,Dhaka-1000, Bangladesh (e-mail: imamul@eee.buet.ac.bd) PDF Cite: S. M. Shafiul Alam,S. M. Shafiul Alam,Aurangozeb, and Syed Tarek Shahriar, "EEG Signal Discrimination using Non-linear Dynamics in the EMD Domain," International Journal of Computer and Electrical Engineering vol. 4, no. 3, pp. 326-330, 2012. PREVIOUS PAPER Perception of Emotions Using Constructive Learningthrough Speech NEXT PAPER Physical Layer Impairments Aware OVPN Connection Selection Mechanisms Copyright © 2008-2013. International Association of Computer Science and Information Technology Press (IACSIT Press) [O] . S. M. Shafiul Alam, Syed TarekShahriar 2012

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6. Chaotic Motion of a Weakly Nonlinear, Modulated Oscillator (Nonlinear Oscillation/Strange Attractor) [R] . Miles, J. 1984

机译：弱非线性调制振子的混沌运动（非线性振荡/奇异吸引子）

Comments on 'Modeling of chaotic motion of gyrostats in resistant environment on the base of dynamical systems with strange attractors' (Commun Nonlinear Sci Numer Simul 2011;16:3188-3202)

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