François Lalonde
Université de Montréal
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Featured researches published by François Lalonde.
Archive | 1994
Michèle Audin; François Lalonde; Leonid Polterovich
This chapter is supposed to be a summary of what is known today about Lagrangian embeddings. We emphasise the difference between flexibility results, such as the h-principle of Gromov applied here to Lagrangian immersions (and also to the construction of examples of Lagrangian embeddings) and rigidity theorems, based on existence theorems for pseudo-holomorphic curves.
Duke Mathematical Journal | 2004
François Lalonde; Martin Pinsonnault
We study in this paper the rational homotopy type of the space of symplectic embeddings of the standard ball
Topology | 2003
François Lalonde; Dusa McDuff
B^4(c) \subset \R^4
Electronic Research Announcements of The American Mathematical Society | 2006
Octav Cornea; François Lalonde
into 4-dimensional rational symplectic manifolds. We compute the rational homotopy groups of that space when the 4-manifold has the form
Transactions of the American Mathematical Society | 2009
Shengda Hu; François Lalonde
M_{\lambda}= (S^2 \times S^2, \mu \omega_0 \oplus \omega_0)
Journal of Strength and Conditioning Research | 2015
François Lalonde; Daniel Curnier
where
Geometry & Topology | 2011
Shengda Hu; François Lalonde; Rémi Leclercq
\omega_0
Archive | 1997
Jacques Hurtubise; François Lalonde; Gert Sabidussi
is the area form on the sphere with total area 1 and
European Journal of Preventive Cardiology | 2015
François Lalonde; Paul Poirier; Marie-Pierre Sylvestre; Denis Arvisais; Daniel Curnier
\mu
Geometric and Functional Analysis | 1995
François Lalonde; Dusa McDuff
belongs to the interval