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Moduli space of complex and anti-complex tori?

For $d$ odd these two components are disconnected, because $I$ and $-I$ induce opposite orientation. For $d$ even, you have an involution, which takes a lattice to a complex conjugate lattice. This in …
Misha Verbitsky's user avatar
5 votes

Smooth rank one foliations with closed leaves

The question was already answered by Jorge Vitório Pereira, but let me add here what I have already found. Recall that a foliation on a Riemannian manifold is called "Riemannian foliation" if the rest …
Misha Verbitsky's user avatar
9 votes
2 answers
361 views

Smooth rank one foliations with closed leaves

Let $F$ be a smooth rank one foliation on a manifold $M$. Suppose that all leaves of $F$ are compact (that is, circles). Then its leaf space (edit: when additional assumptions are taken) is an orbifol …
Misha Verbitsky's user avatar