WorkshopsTriply degenerate interactions in 3-component reaction-diffusion system
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Turing instability is a well-known mechanism for generations of patterns in 2-component reaction-diffusion system. And non-constant stationary solutions appear near the bifurcation point basically. Now, by considering the non-local feedback additionally, we may have Hopf bifurcation coming from the normal form for 0-1-2 modes interaction. We are also going to discus about the chaotic behavior for the 0-1-2 normal form.
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Toshiyuki Ogawa
2011-08-29
14:10:00 - 15:00:00
101 , Mathematics Research Center Building (ori. New Math. Bldg.)
Turing instability is a well-known mechanism for generations of patterns in 2-component reaction-diffusion system. And non-constant stationary solutions appear near the bifurcation point basically. Now, by considering the non-local feedback additionally, we may have Hopf bifurcation coming from the normal form for 0-1-2 modes interaction. We are also going to discus about the chaotic behavior for the 0-1-2 normal form.
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