NTS Fall 2011/Abstracts: Difference between revisions
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| bgcolor="#F0A0A0" align="center" style="font-size:125%" | '''Chung Pang Mok''' (McMaster) | | bgcolor="#F0A0A0" align="center" style="font-size:125%" | '''Chung Pang Mok''' (McMaster) | ||
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| bgcolor="#BCD2EE" align="center" | Title: Galois representation associated to cusp forms on | | bgcolor="#BCD2EE" align="center" | Title: Galois representation associated to cusp forms on GL<sub>2</sub> over CM fields | ||
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| bgcolor="#BCD2EE" | | | bgcolor="#BCD2EE" | | ||
Abstract: We generalize the work of | Abstract: We generalize the work of Harris–Soudry–Taylor, and constructs | ||
the compatible system of 2-dimensional p-adic Galois representations | the compatible system of 2-dimensional ''p''-adic Galois representations | ||
associated to a cuspidal automorphic representation of cohomological type | associated to a cuspidal automorphic representation of cohomological type | ||
on | on GL<sub>2</sub> over a CM field, whose central character satisfies an invariance | ||
condition. A local-global compatibility statement, up to | condition. A local-global compatibility statement, up to | ||
semi-simplification, can also be proved in this setting. This work relies | semi-simplification, can also be proved in this setting. This work relies | ||
crucially on Arthur's results on lifting from the group | crucially on Arthur's results on lifting from the group GSp<sub>4</sub> to GL<sub>4</sub>. | ||
Revision as of 16:31, 20 August 2011
September 8
Alexander Fish (Madison) |
Title: tba |
Abstract: tba |
September 15
Chung Pang Mok (McMaster) |
Title: Galois representation associated to cusp forms on GL2 over CM fields |
Abstract: We generalize the work of Harris–Soudry–Taylor, and constructs the compatible system of 2-dimensional p-adic Galois representations associated to a cuspidal automorphic representation of cohomological type on GL2 over a CM field, whose central character satisfies an invariance condition. A local-global compatibility statement, up to semi-simplification, can also be proved in this setting. This work relies crucially on Arthur's results on lifting from the group GSp4 to GL4.
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September 22
Yifeng Liu (Columbia) |
Title: tba |
Abstract: tba |
September 29
Nigel Boston (Madison) |
Title: tba |
Abstract: tba |
October 6
Zhiwei Yun (MIT) |
Title: tba |
Abstract: tba |
October 27
Zev Klagsburn (Madison) |
Title: tba |
Abstract: tba |
November 17
Robert Harron (Madison) |
Title: tba |
Abstract: tba |
December 8
Xinwen Zhu (Harvard) |
Title: tba |
Abstract: tba |
Organizer contact information
Zev Klagsbrun
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