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existence_of_symplectic_foliations
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According to Thurston every manifold with vanishing Euler characteristic admits a codimension 1 foliation.
According to Gromov every open manifold admits a symplectic structure. Bertelson combined this in certain cases (what cases?).
Can these results be combined to produce (at least a weak) symplectic foliation on closed manifolds (with a stable complex structure)?
existence_of_symplectic_foliations.1500474354.txt.gz · Dernière modification: 2017/07/19 16:25 de niederkruger
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