On a five-dimensional chaotic system arising from double-diffusive convection in a fluid layer (Q369945)
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scientific article; zbMATH DE number 6209296
| Language | Label | Description | Also known as |
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| English | On a five-dimensional chaotic system arising from double-diffusive convection in a fluid layer |
scientific article; zbMATH DE number 6209296 |
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On a five-dimensional chaotic system arising from double-diffusive convection in a fluid layer (English)
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19 September 2013
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Summary: A chaotic system arising from double-diffusive convection in a fluid layer is investigated in this paper based on the theory of dynamical systems. A five-dimensional model of the chaotic system is obtained using the Galerkin truncated approximation. The results showed that the transition from steady convection to chaos via a Hopf bifurcation produced a limit cycle which may be associated with a homoclinic explosion at a slightly subcritical value of the Rayleigh number.
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Galerkin truncated approximation
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transition from steady convection to chaos
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