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Titlebook: Bifurcations of Planar Vector Fields and Hilbert‘s Sixteenth Problem; Robert Roussarie Book 1998 Springer Basel 1998 bifurcation diagrams.

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Treatment of Discogenic Back Pain 0-dimensional parameter space. We will present two fundamentals tools: the desingularization and the asymptotic expansion of the return map along a limit periodic set. In the particular case of an individual vector field these techniques give the desired final result: the desingularization theorem
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Treatment of Discogenic Back Paine there is no accumulation of limit cycles in the phase space. In other words, the cyclicity of each limit periodic set is less than one and any analytic vector field on the sphere has only a finite number of limit cycles.
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The 0-Parameter Case,e there is no accumulation of limit cycles in the phase space. In other words, the cyclicity of each limit periodic set is less than one and any analytic vector field on the sphere has only a finite number of limit cycles.
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2197-1803 ical analytic geometric methods applied to regular limit per.In a coherent, exhaustive and progressive way, this book presents the tools for studying local bifurcations of limit cycles in families of planar vector fields. A systematic introduction is given to such methods as division of an analytic
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