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F. Boarotto - Normal forms around regular abnormal curves in rank-two distributions (Part 1)
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Descriptif
Let (M, ∆) be a rank-two sub-Riemannian structure on a smooth manifold M, and let x, y be any two points on M. In this talk I will present some recent results concerning the description of the set Ω(y), of all the horizontal curves joining x and y, in the vicinity of a rank-two-nice singular curve γ. This is made possible by the existence of a normal form for the endpoint map F locally around γ, and in turn this result permits to discuss some rather surprising isolation properties of γ among extremal curves. If timepermits, we will try to discuss some topological properties of rank-two-nice singular curves, establishing in particular their homotopical visibility. This is a joint work with A. Agrachev and A. Lerario.
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F. Boarotto - Normal forms around regular abnormal curves in rank-two distributions (Part 2)
BOAROTTO Francesco
Let (M, ∆) be a rank-two sub-Riemannian structure on a smooth manifold M, and let x, y be any two points on M. In this talk I will present some recent results concerning the description of the set
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