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Algebraic varieties, stacks, sheaves, schemes, moduli spaces, complex geometry, quantum cohomology.

5 votes
1 answer
300 views

Vanishing theorems on a non-compact manifold

In complex geometry, various vanishing theorems for cohomology groups of a hermitian line bundle E over a compact complex manifold X have been found. My question is Is there some vanishing theore …
jack lion's user avatar
  • 391
2 votes
1 answer
184 views

Relations between Dolbeault cohomology and the corresponding $L^2$-cohomology

Let Dolbeault cohomology and the corresponding $L^2$-cohomology be denoted by $H^{p,q}(X) $ and $H^{p,q}_{(2)}(X)$ respectively. As is well known, on a compact complex manifold $X$, $H^{p, …
jack lion's user avatar
  • 391
1 vote
0 answers
132 views

Essential Steinness of projective manifold

As we all know, a projective manifold is an essentially Stein manifold. Here, we use the definition as follows: A Kähler manifold Y is said to be essentially Stein if there exists an analytic hypersur …
jack lion's user avatar
  • 391
7 votes
0 answers
192 views

The comparison between Dolbeault cohomology and $L^2$ cohomology

Let $X$ be a complex manifold. Let Dolbeault cohomology and the corresponding $L^2$-cohomology be denoted by $H^{p,q}(X) $ and $H^{p,q}_{(2)}(X)$ respectively. As is well known, on a compact c …
jack lion's user avatar
  • 391