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The study of harmonic differential forms on complex projective varieties, their invariantly defined filtrations, their integrals over topological cycles, especially over subvarieties, the deformations of these integrals and filtrations in families, and a multitude of generalizations.

8 votes
1 answer
332 views

reference to a theorem about a product of harmonic and parallel forms

Let $\alpha$ be an exterior product of a harmonic and a parallel form on a Riemannian manifold. Then $\alpha$ is known to be harmonic. I have heard that this is an old result due to R. Bott, but I cou …
Misha Verbitsky's user avatar
4 votes
Accepted

Hodge isometry sending the Kahler class to its opposite

It is impossible, because the birational (movable) nef cone is mapped to birational nef cone, where birational nef cone is a cone of all classes which are non-negative on all curves which move in fami …
Misha Verbitsky's user avatar
3 votes
Accepted

The Hodge number $h^{2,0}$ of (finite) quotient variety of a K3 surface

Your variety $X/G$ is an orbifold; on a singular variety, the Hodge decomposition does not work, but on an orbifold, it works just as well. Then $G$ acts on $H^*(X,{\Bbb Q})$, and $H^*(X/G,{\Bbb Q})$ …
Misha Verbitsky's user avatar