Codimension 2

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(Chow groups and Chern classes)
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* Cycle class map to Cohomology for varieties over <math>\mathbb{C}</math>.  
 
* Cycle class map to Cohomology for varieties over <math>\mathbb{C}</math>.  
 
* Splitting principle: Theorem 5.19<ref name="Wei13"/>  
 
* Splitting principle: Theorem 5.19<ref name="Wei13"/>  
* Definition of algebraic Chern classes using the splitting prinicple <ref name="Gro58">, axiomatic characterization
+
* Definition of algebraic Chern classes using the splitting prinicple <ref name="Gro58"/>, axiomatic characterization
 
* Mention also the compatibility (via the cycle class map to sigular cohomology) with the complex analytic construction of Chern classes using metrics and connections
 
* Mention also the compatibility (via the cycle class map to sigular cohomology) with the complex analytic construction of Chern classes using metrics and connections
 
* The isomorphism:
 
* The isomorphism:

Revision as of 15:47, 6 April 2016


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