Successive bifurcation conditions of a Lorenz-type equation for the fluid convection due to the transient thermal field.
He, Xiaoling (2007)
Mathematical Problems in Engineering
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Displaying similar documents to “Bifurcation and numerical study in an EHD convection problem.”
Successive bifurcation conditions of a Lorenz-type equation for the fluid convection due to the transient thermal field.
The numerical treatment of perturbed bifurcation in boundary value problems
Martin Hermann (1984)
Banach Center Publications
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Bifurcations near a double eigenvalue of the rectangular plate problem with a domain parametr
Sadovský, Zoltán
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Bifurcation analysis of stimulated Brillouin scattering
Janovský, Vladimír, Marek, Ivo, Neuberg, Jiří
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The effect of infinitesimal damping on the dynamic instability mechanism of conservative systems.
Sophianopoulos, Dimitris S., Michaltsos, George T., Kounadis, Anthony N. (2008)
Mathematical Problems in Engineering
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Numerical bifurcation and stability analysis of the Nicolis-Puhl reaction as an application of a class of integro-partial differential equations.
Erjaee, G.H. (2000)
Southwest Journal of Pure and Applied Mathematics [electronic only]
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Analytical stability analysis of periodic systems by Poincaré mappings with application to rotorcraft dynamics.
Flashner, Henryk, Guttalu, Ramesh S. (1997)
Mathematical Problems in Engineering
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Bifurcations in a modulation equation for alternans in a cardiac fiber
Shu Dai, David G. Schaeffer (2010)
ESAIM: Mathematical Modelling and Numerical Analysis
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While alternans in a single cardiac cell appears through a simple period-doubling bifurcation, in extended tissue the exact nature of the bifurcation is unclear. In particular, the phase of alternans can exhibit wave-like spatial dependence, either stationary or travelling, which is known as alternans. We study these phenomena in simple cardiac models through a modulation equation proposed by Echebarria-Karma. As shown in our previous paper, the zero solution of their equation may...