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A numerical case study about bifurcations of a local attractor in a simple capsizing modelJulitz, David 07 October 2005 (has links) (PDF)
In this article we investigate a pitchfork bifurcation of the local attractor of
a simple capsizing model proposed by Thompson. Although this is a very simple
system it has a very complicate dynamic. We try to reveal some properties of
this dynamic with modern numerical methods. For this reason we approximate
stable and unstable manifolds which connect the steady states to obtain a complete
understanding of the topology in the phase space. We also consider approximations
of the Lyapunov Exponents (resp. Floquet Exponents) which indicates the pitchfork
bifurcation.
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A numerical case study about bifurcations of a local attractor in a simple capsizing modelJulitz, David 07 October 2005 (has links)
In this article we investigate a pitchfork bifurcation of the local attractor of
a simple capsizing model proposed by Thompson. Although this is a very simple
system it has a very complicate dynamic. We try to reveal some properties of
this dynamic with modern numerical methods. For this reason we approximate
stable and unstable manifolds which connect the steady states to obtain a complete
understanding of the topology in the phase space. We also consider approximations
of the Lyapunov Exponents (resp. Floquet Exponents) which indicates the pitchfork
bifurcation.
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