Download Gallery of Chua Attractors, a (with DVD-Rom) (World Scientific Series on Nonlinear Science) djvu

With Chua s circuit, chaos became a physical phenomenon, readily understood and represented .

Yet, even so, it is still difficult for the non-specialist to appreciate the full variety of behaviors that the system can produce. This book aims to bridge the gap. A gallery of nearly 900 chaotic attractors - some generated by Chua s physical circuit, the majority through computer simulation of the circuit and its generalizations - are illustrated as 3D color images, time series and fast Fourier transform algorithms.

A Gallery of Chua Attractors (World Scientific Series on Nonlinear Science, Series a) (World Scientific Series in Nonlinear Science, Series a) Format: Hardcover Authors: Eleanora Bilotta ISBN10: 9812790624 Published: 2008-08-15 A gallery of nearly 900 "chaotic attractors".

A Gallery of Chua Attractors (World Scientific Series on Nonlinear Science, Series a) (World Scientific Series in Nonlinear Science, Series a) Format: Hardcover Authors: Eleanora Bilotta ISBN10: 9812790624 Published: 2008-08-15 A gallery of nearly 900 "chaotic attractors" ? some generated by Chua's physical circuit, the majority through computer simulation of the circuit and its generalizations ? are illustrated as 3D. color images, time series and fast Fourier transform algorithms.

Start by marking A Gallery of Chua Attractors as Want to Read .

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World Scientific Series On Nonlinear Science Series .

World Scientific Series On Nonlinear Science Series A. புத்தகம் 61. Bilotta Eleonora Pantano Pietro3 ஜூலை, 2008. ிருப்பப் பட்டியலில் சேர். A gallery of nearly 900 chaotic attractors - some generated by Chua's physical circuit, the majority through computer simulation of the circuit and its generalizations - are illustrated as 3D color images, time series and fast Fourier transform algorithms.

Series: World Scientific Series on Nonlinear Science (Book 79). Hardcover: 472 pages. Publisher: World Scientific Pub Co Inc (October 18, 2011).

A gallery of Chua attractors: Part I. E Bilotta, P Pantano, F Stranges. Shopping with a robotic companion. F Bertacchini, E Bilotta, P Pantano. Computers in Human Behavior 77, 382-395, 2017. International journal of Bifurcation and chaos 17 (01), 1-60, 2007. Motivating the learning of science topics in secondary school: A constructivist edutainment setting for studying Chaos. F Bertacchini, E Bilotta, P Pantano, A Tavernise. Computers & Education 59 (4), 1377-1386, 2012. Complexity 8 (3), 56-67, 2003.

With Chua's circuit, chaos became a physical phenomenon, readily understood and represented in mathematical . A gallery of nearly 900 "chaotic attractors" - some generated by Chua's physical circuit, the majority through computer simulation of the circuit and its generalizations - are illustrated as 3D color images, time series and fast Fourier transform algorithms.

Study of hidden oscillations and hidden chaotic attractors (basin of attraction of which does not contain neighborhoods . Bilotta, . Pantano, . A gallery of Chua attractors. World scientific series on nonlinear science (2008)Google Scholar.

Study of hidden oscillations and hidden chaotic attractors (basin of attraction of which does not contain neighborhoods of equilibria) requires the development of special.

A Gallery of Chua Attractors (with CD-ROM) E. Bilotta & P. Pantano. World Scientific Book - 9in x 6in. Preface. Volume 62: Numerical Simulation of Waves and Fronts in Inhomogeneous Solids A. Berezovski, J. Engelbrecht & G. A. Maugin. Volume 63: Advanced Topics on Cellular Self-Organizing Nets and Chaotic Nonlinear Dynamics to Model and Control Complex Systems R. Caponetto, L. Fortuna & M. Frasca. Volume 64: Control of Chaos in Nonlinear Circuits and Systems B. K. Ling, H. C World Scientific Book - 9in x 6in.

gallery in (Bilotta & Pantano, 2008). The applied in this work algorithm shows the pos-. World scientific series on nonlinear science, Series A. Shi . Hong . and Chen K. (2008). For example, hidden attractors are attractors in systems with no equilibria or with only one stable equilibrium (a special case of multistability and coexistence of attractors).