Searching for "Morse-Smale systems." – sorted by Relevance.
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Discretization And Morse--Smale Dynamical Systems On Planar Discs
- satisfying (i)--(iv) are exactly those Morse-Smale dynamical systems on D which have no periodic orbits
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Lectures on Floer homology
- ): The gradient flow (5) is called a Morse-Smale system if, for any pair of critical points x, y of f , the stable
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Basins of Attraction in Strongly Damped Coupled Mechanical Oscillators: A Global Example
- give a brief account of structural stability of Morse-Smale systems, as introduced by Palis and Smale
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Printed in Great Britain 0016-4)032/97 $17.00+0.00 Chua's Circuit and the Qualitative Theory of
- are now known as Morse-Smale systems. The analysis of bifurcations, which transform a Morse-Smale system
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Chua's Circuit and the Qualitative . . .
- manifolds intersect transversally. Such systems are now known as Morse–Smale systems. The analysis
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Differentiable Dynamical Systems
- Conjecture) . C 2 Closing Lemma . di eomorphism hyperbolicity stability . , attractor, Morse-Smale system
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Introduction to Floer Homology and its relation with TQFT
- the trajectories connecting y to x. Property 1.7 For a Morse-Smale system, we have 1) The set M(y, x; f) is a
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Heteroclinic Orbits of Semilinear Parabolic Equations
- transitivity principle and holds for a broad class of Morse-Smale systems; see [Oli92], [PS70]. In fact
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Orbit Equivalence of Global Attractors of Semilinear Parabolic Differential Equations
- assumptions on f , our dynamical system (1.1) turns out to be Morse-Smale, see [Hen85], [Ang86]. In fact
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Do Global Attractors Depend on Boundary Conditions?
- . Defining g as (the rescaled version of) f �� �� ; structural stability of Morse-Smale systems finally
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