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Gross--Zagier formula: why is it right 18-Aug-2014 09:30 AM PDT - 18-Aug-2014 10:30 AM PDT
Showing 1 - 17 of 17 matches
An example-based introduction to Shimura varieties and their compactifications
Date: August 19, 2014
224 views • about 10 years ago
Phi-gamma modules and p-adic Hodge theory
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An example-based introduction to Shimura varieties and their compactifications
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An overview of the theory of p-adic Galois representations
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An example-based introduction to Shimura varieties and their compactifications
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Phi-gamma modules and p-adic Hodge theory
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Aspects of the mod p representation theory of p-adic reductive groups
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An overview of the theory of p-adic Galois representations
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Analytic continuation of p-adic modular forms and applications to modularity
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Cohomology of Arithmetic Groups
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Gross--Zagier formula: why is it right?
Date: August 20, 2014
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Construction of some modular symbols
Date: August 18, 2014
8 views • about 10 years ago
Gross--Zagier formula: why is it right?
Date: August 19, 2014
8 views • about 10 years ago
Analytic continuation of p-adic modular forms and applications to modularity
Date: August 19, 2014
5 views • about 10 years ago
Aspects of the mod p representation theory of p-adic reductive groups
Date: August 21, 2014
4 views • about 10 years ago
Construction of some modular symbols
Date: August 19, 2014
2 views • about 10 years ago
Cohomology of Arithmetic Groups
Date: August 22, 2014
2 views • about 10 years ago