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HRUBOŠ, Z. PETRŽELA, J. GÖTTHANS, T.
Original Title
Novel circuit implementation of the Nóse-Hoover thermostated dynamic system
Type
conference paper
Language
English
Original Abstract
It came as a surprise to most scientists when Lorenz in 1963 discovered chaos in a simple system of three autonomous ordinary differential equations with two quadratic nonlinearities. This paper reviews the numerical analysis, simulation and circuit implementation of conservative chaotic scillator. There is reason to believe that the algebraically simplest examples of chaotic flows with quadratic and piecewise linear nonlinearities have now been identified. A special case of the simple Nose-Hoover system where the chaotic attractor can be observed without the need to se parameters of the system (or all are equal to one) is described.
Keywords
Chaos, strange attractor, differential equations, bifurcation, autonomous oscillator, integrator synthesis
Authors
HRUBOŠ, Z.; PETRŽELA, J.; GÖTTHANS, T.
RIV year
2011
Released
18. 8. 2011
ISBN
978-1-4577-1409-2
Book
Proceedings of the 34th International Conference on Telecommunications and Signal Processing TSP 2011, 18-20.8.2011, Budapest, Hungary
Pages from
307
Pages to
311
Pages count
5
BibTex
@inproceedings{BUT73260, author="Zdeněk {Hruboš} and Jiří {Petržela} and Tomáš {Götthans}", title="Novel circuit implementation of the Nóse-Hoover thermostated dynamic system", booktitle="Proceedings of the 34th International Conference on Telecommunications and Signal Processing TSP 2011, 18-20.8.2011, Budapest, Hungary", year="2011", pages="307--311", isbn="978-1-4577-1409-2" }