Abstract
We show that the space of Lagrangian spheres inside the cotangent bundle of the 2-sphere is contractible. We then discuss the phenomenon of Lagrangian unknottedness in other Stein surfaces. There exist homotopic Lagrangian spheres which are not Hamiltonian isotopic, but we show that in a typical case all such spheres are still equivalent under a symplectomorphism.
Citation
Richard Hind. "Lagrangian unknottedness in Stein surfaces." Asian J. Math. 16 (1) 1 - 36, March 2012.
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