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Applications des éléments finis délinquents dans l'analyse de la bifurcation de l'équilibre
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Year: 1978 Publisher: Liège : Université de Liège, L.T.A.S. (Laboratoire de Techniques Aéronautiques et Spatiales) = University of Liège, aerospace laboratory (ULg),

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Topics in bifurcation theory and applications
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ISBN: 9810237286 9789810237288 Year: 1998 Volume: 3 Publisher: Singapore ; New Jersey : World Scientific,

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Bifurcation phenomena in mathematical physics and related topics
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ISBN: 9027710864 9400990065 9400990049 9789027710864 Year: 1980 Volume: 54 Publisher: Dordrecht : D. Reidel,

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Differential equations with discontinuous righthand sides
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ISBN: 902772699X 9048184495 9401577935 9789048184491 9789027726995 Year: 1988 Publisher: Dordrecht [etc.] : Kluwer Academic Publ,

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Lectures on bifurcations, dynamics and symmetry
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ISBN: 058230346X 9780582303461 Year: 1996 Publisher: Harlow Pitman

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Imperfect bifurcation in structures and materials : engineering use of group-theoretic bifurcation theory
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ISBN: 9780387954097 0387954090 Year: 2002 Publisher: New York (N.Y.): Springer,

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Nonlinear oscillations for conservative systems : proceedings, Venice, 9-12 January, 1985
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ISBN: 9788837103293 8837103298 Year: 1985 Publisher: Bologna: Pitagora,

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Book
Instabilities and fronts in extended systems
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ISBN: 0691085684 9780691085685 Year: 1990 Publisher: Princeton, N.J.: Princeton university press,

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Dynamics and bifurcation in networks : theory and applications of coupled differential equations
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ISBN: 9781611977325 9781611977325 1611977320 1611977320 Year: 2023 Publisher: Philadelphia: Society for Industrial and Applied Mathematics,

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Bifurcations in piecewise-smooth continuous systems
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ISBN: 1282763423 9786612763427 9814293857 9789814293853 9789814293846 9814293849 9781282763425 6612763426 Year: 2010 Publisher: New Jersey World Scientific

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Real-world systems that involve some non-smooth change are often well-modeled by piecewise-smooth systems. However there still remain many gaps in the mathematical theory of such systems. This doctoral thesis presents new results regarding bifurcations of piecewise-smooth, continuous, autonomous systems of ordinary differential equations and maps. Various codimension-two, discontinuity induced bifurcations are unfolded in a rigorous manner. Several of these unfoldings are applied to a mathematical model of the growth of Saccharomyces cerevisiae (a common yeast). The nature of resonance near border-collision bifurcations is described; in particular, the curious geometry of resonance tongues in piecewise-smooth continuous maps is explained in detail. Neimark-Sacker-like border-collision bifurcations are both numerically and theoretically investigated. A comprehensive background section is conveniently provided for those with little or no experience in piecewise-smooth systems.

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