Titlebook: Dynamics, Bifurcation and Symmetry; New Trends and New T Pascal Chossat Book 1994 Springer Science+Business Media Dordrecht 1994 applied ma

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Hopf Bifurcations on Generalized Rectangles with Neumann Boundary Conditions,opriate general forms of these bifurcation equations, for the interaction of two steady-state modes. Here we extend the analysis to interactions involving Hopf modes, namely a single Hopf mode, a steady-state/Hopf mode interaction, and a Hopf/Hopf mode interaction.

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Sets, Lines and Adding Machines,ted components. Our main result states that these form a Cantor set on which . is topologically conjugate to an adding machine. A number of consequences are derived, among which is a “closing lemma” for adding machines on the interval.

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L. Hong,M. Boulay,P. K. Gupta,D. J. Durzane applying the theory. In this case, only one of the two coordinate axes is invariant under the flow. However, we show that there is another flow invariant curve which is locally quadratic. An example showing all these features is then considered.

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An Investigation of a Mode Interaction Involving Period-Doubling and Symmetry-Breaking Bifurcationse applying the theory. In this case, only one of the two coordinate axes is invariant under the flow. However, we show that there is another flow invariant curve which is locally quadratic. An example showing all these features is then considered.

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Book 1994udes Sci­ entifiques de Cargese (France), September 3-9, 1993. The first aim of this conference was to gather and summarize the work of the European Bifurcation Theory Group after two years of existence (the EBTG links european laboratories in five countries via an EC grant). Thanks to a NATO ARW gr

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Jeanne Brooks-Gunn,Barbara Kirshw is described by a steady Ginzburg-Landau equation. All relevant coefficients can be taken from the analysis of the purely 2D Poiseuille problem. For small β the study of the reduced problem demonstrates that both, spirals and ribbons, bifurcate subcritical, in contrast to the Couette-Taylor proble

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