NTSGrad Spring 2020/Abstracts: Difference between revisions
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In this talk I will talk about the relation between representation theory and arithmetic geometry. In particular, I will try to discuss several examples that connect representation theory and arithmetic geometry closely. Then if time permits, I will give a brief introduction to trace formula approach, which is the most powerful and promising tools in this field. | In this talk I will talk about the relation between representation theory and arithmetic geometry. In particular, I will try to discuss several examples that connect representation theory and arithmetic geometry closely. Then if time permits, I will give a brief introduction to trace formula approach, which is the most powerful and promising tools in this field. | ||
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== Jan 28 == | |||
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| bgcolor="#F0A0A0" align="center" style="font-size:125%" | '''Asvin Gothandaraman''' | |||
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| bgcolor="#BCD2EE" align="center" | ''Modular forms and class groups'' | |||
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In preparation for Thursday's talk, I will review some concepts from Galois Cohomology. I will also give an introduction to the Herbrand-Ribet theorem. | |||
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Revision as of 15:02, 27 January 2020
This page contains the titles and abstracts for talks scheduled in the Spring 2020 semester. To go back to the main GNTS page, click here.
Jan 21
| Qiao He |
| Representation theory and arithmetic geometry |
|
In this talk I will talk about the relation between representation theory and arithmetic geometry. In particular, I will try to discuss several examples that connect representation theory and arithmetic geometry closely. Then if time permits, I will give a brief introduction to trace formula approach, which is the most powerful and promising tools in this field. |
Jan 28
| Asvin Gothandaraman |
| Modular forms and class groups |
|
In preparation for Thursday's talk, I will review some concepts from Galois Cohomology. I will also give an introduction to the Herbrand-Ribet theorem. |