In this paper, we investigate periodic behaviors of the Lorenz-Stenflo equations in wide ranges of parameters. Regimes of periodic solutions and chaotic solutions are computed and distinguished by local maximum values of a dynamic variable Z. Complex behaviors of the periodic solutions are observed inside a regime of the chaotic solutions which is closed and surrounded by a regime of the periodic solutions where a feature of disconnected bifurcations is observed. It is found that not only a regime of fixed solutions but also regimes of solutions with period 1 and 2 remain for sufficiently large parameters.
|Publication status||Published - 21 Apr 2015|
- Lorenz-Stenflo equations
- nonlinear dynamics
ASJC Scopus subject areas
- Atomic and Molecular Physics, and Optics
- Mathematical Physics
- Condensed Matter Physics
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- Research Centre for Fluid and Complex Systems - Assistant Professor Research
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