Christos Volos

Prof. Christos Volos

Department of Applied and Environmental Physics, School of Physics, Aristotle University of Thessaloniki, Greece
orcid

Research Focus & Metrics

Academic Career Length

16Years (2011-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

Representative Publications

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28 December 2015 in Science China Technological Sciences
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Journal Article
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VPViet Thanh Pham
Viet Thanh Pham
SJSajad Jafari
Sajad Jafari
Sundarapandian VaidyanathanSundarapandian Vaidyanathan
Sundarapandian Vaidyanathan
Christos VolosChristos Volos
Christos Volos
XWXiong Wang
Xiong Wang

3 November 2016 in Nonlinear Dynamics
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Journal Article
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VPViet-Thanh Pham
Viet-Thanh Pham
Christos VolosChristos Volos
Christos Volos
SJSajad Jafari
Sajad Jafari
TKTomasz Kapitaniak
Tomasz Kapitaniak

28 May 2014 in International Journal of Bifurcation and Chaos
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Journal Article
Closed access
VPViet-Thanh Pham
Viet-Thanh Pham
Christos VolosChristos Volos
Christos Volos
SJSajad Jafari
Sajad Jafari
Zhouchao WeiZhouchao Wei
Zhouchao Wei
XWXiong Wang
Xiong Wang

27 July 2016 in Nonlinear Dynamics
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Journal Article
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SJSajad Jafari
Sajad Jafari
JSJ. C. Sprott
J. C. Sprott
VPViet-Thanh Pham
Viet-Thanh Pham
Christos VolosChristos Volos
Christos Volos
CLChunbiao Li
Chunbiao Li

1 September 2015 in Archives of Control Sciences
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Journal Article
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Sundarapandian VaidyanathanSundarapandian Vaidyanathan
Sundarapandian Vaidyanathan
Christos VolosChristos Volos
Christos Volos
First, this paper announces a seven-term novel 3-D conservative chaotic system with four quadratic nonlinearities. The conservative chaotic systems are characterized by the important property that they are volume conserving. The phase portraits of the novel conservative chaotic system are displayed and the mathematical properties are discussed. An important property of the proposed novel chaotic system is that it has no equilibrium point. Hence, it displays hidden chaotic attractors. The Lyapunov exponents of the novel conservative chaotic system are obtained as L1= 0.0395,L2= 0 and L3= −0.0395. The Kaplan-Yorke dimension of the novel conservative chaotic system is DKY=3. Next, an adaptive controller is designed to globally stabilize the novel conservative chaotic system with unknown parameters. Moreover, an adaptive controller is also designed to achieve global chaos synchronization of the identical conservative chaotic systems with unknown parameters. MATLAB simulations have been depicted to illustrate the phase portraits of the novel conservative chaotic system and also the adaptive control results.

27 July 2015 in The European Physical Journal Special Topics
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Journal Article
Closed access
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VPViet-Thanh Pham
Viet-Thanh Pham
Sundarapandian VaidyanathanSundarapandian Vaidyanathan
Sundarapandian Vaidyanathan
Christos VolosChristos Volos
Christos Volos
SJS. Jafari
S. Jafari