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Contents: C. Lobry: Dynamic Bifurcations.- T. Erneux, E.L. Reiss, L.J. Holden, M. Georgiou: Slow Passage Through Bifurcation and Limit Points. Asymptotic Theory and Applications.- M. Canalis-Durand: Formal Expansion of van der Pol Equation Canard Solutions are Gevrey.- V. Gautheron, E. Isambert: Finitely Differentiable Ducks and Finite Expansions.- G. Wallet: Overstability in Arbitrary Dimension.- F. Diener, M. Diener: Maximal Delay.- A. Fruchard: Existence of Bifurcation Delay: the Discrete Case.- C. Baesens: Noise Effect on Dynamic Bifurcations: the Case of a Period-doubling Cascade.- E. Benoit: Linear Dynamic Bifurcation with Noise.- A. Delcroix: A Tool for the Local Study of Slow-fast Vector Fields: The Zoom.- S.N. Samborski: Rivers from the Point of View of the Qualitative Theory.- F. Blais: Asymptotic Expansions of Rivers.- I.P. van den Berg: Macroscopic Rivers.
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Jeff Eastes
reviewed Dynamic bifurcations on March 08, 2017
Dynamic bifurcations
It's good for practice problems
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Add Dynamic bifurcations, Dynamical Bifurcation Theory is concerned with the phenomena that occur in one parameter families of dynamical systems (usually ordinary differential equations), when the parameter is a slowly varying function of time. During the last decade these phe, Dynamic bifurcations to the inventory that you are selling on WonderClubX
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Add Dynamic bifurcations, Dynamical Bifurcation Theory is concerned with the phenomena that occur in one parameter families of dynamical systems (usually ordinary differential equations), when the parameter is a slowly varying function of time. During the last decade these phe, Dynamic bifurcations to your collection on WonderClub |