Codimension 2

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(Schedule)
(Cech cohomology and the Hodge conjecture in codim 1)
Line 102: Line 102:
 
<math> 0 \rightarrow 2\pi i \mathbb{Z}_X \rightarrow \mathcal{O}_X \rightarrow \mathcal{O}_X^* \rightarrow 1</math>
 
<math> 0 \rightarrow 2\pi i \mathbb{Z}_X \rightarrow \mathcal{O}_X \rightarrow \mathcal{O}_X^* \rightarrow 1</math>
 
* Proof of the Hodge conjecture for divisors using the long exact sequence associated with the exponential sequence
 
* Proof of the Hodge conjecture for divisors using the long exact sequence associated with the exponential sequence
* Need also Lemma 2.1<ref name="Blo74"/> on a non-Abelian version of the long exact sequence.
+
* Explain also Lemma 2.1<ref name="Blo74"/> on a non-Abelian version of the long exact sequence. (This will be needed later)
  
 
= Chow groups and Chern classes =
 
= Chow groups and Chern classes =

Revision as of 13:31, 9 April 2016

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