Algebraic Geometry Seminar Spring 2013: Difference between revisions
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|January 25 | |January 25 | ||
|[http://pages.uoregon.edu/apolish/ Anatoly Libgober] (UIC) | |[http://pages.uoregon.edu/apolish/ Anatoly Libgober] (UIC) | ||
|Albanese varieties of cyclic covers of plane, abelian varieties | |''Albanese varieties of cyclic covers of plane, abelian varieties of CM type and orbifold pencils'' | ||
of CM type and orbifold pencils | |||
|Laurentiu | |Laurentiu | ||
|- | |- | ||
|March 1 | |March 1 | ||
|[http://pages.uoregon.edu/apolish/ Alexander Polishchuk] (University of Oregon) | |[http://pages.uoregon.edu/apolish/ Alexander Polishchuk] (University of Oregon) | ||
|TBA | |''TBA'' | ||
|Dima | |Dima | ||
|- | |- | ||
|March 15 | |March 15 | ||
|[http://math.columbia.edu/~xuehang/ Xue Hang] (Columbia) | |[http://math.columbia.edu/~xuehang/ Xue Hang] (Columbia) | ||
|TBA | |''TBA'' | ||
|Tonghai | |Tonghai | ||
|- | |- | ||
| Line 33: | Line 32: | ||
===Anatoly Libgober=== | ===Anatoly Libgober=== | ||
''Albanese varieties of cyclic covers of plane, abelian varieties | ''Albanese varieties of cyclic covers of plane, abelian varieties of CM type and orbifold pencils'' | ||
of CM type and orbifold pencils'' | |||
I'll descibe relation | I'll descibe relation between Alexadner modules of plane algebraic curves and maps of their complements onto orbifolds. Key step is a description of Albanese variety of cyclic covers of the plane in terms of abelian varieties of CM type. | ||
between Alexadner modules of plane algebraic curves | |||
and maps of their complements onto orbifolds. Key | |||
step is a description of Albanese variety of cyclic | |||
covers of the plane in terms of abelian varieties of CM type. | |||
Revision as of 02:20, 18 January 2013
The seminar meets on Fridays at 2:25 pm in Van Vleck B215.
The schedule for the previous semester is here.
Spring 2013
| date | speaker | title | host(s) |
|---|---|---|---|
| January 25 | Anatoly Libgober (UIC) | Albanese varieties of cyclic covers of plane, abelian varieties of CM type and orbifold pencils | Laurentiu |
| March 1 | Alexander Polishchuk (University of Oregon) | TBA | Dima |
| March 15 | Xue Hang (Columbia) | TBA | Tonghai |
Abstract
Anatoly Libgober
Albanese varieties of cyclic covers of plane, abelian varieties of CM type and orbifold pencils
I'll descibe relation between Alexadner modules of plane algebraic curves and maps of their complements onto orbifolds. Key step is a description of Albanese variety of cyclic covers of the plane in terms of abelian varieties of CM type.