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Christoph Weiss
Mon Feb 11, 2013
4:00 pm
We survey several well-known direct consequences of very large cardinal axioms. In particular we intend to cover SCH (Solovay), the failure of the approachability property (Shelah), and the failure of Not So Very Weak Square (Foreman--Magidor). If time permits, we will discuss a characterization of strong compactness due to Ketonen or...
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Daqing Wan
Fri Feb 8, 2013
4:00 pm
For a polynomial map f(x) from a field F to itself, we are interested in the size of the values that f misses, that is, the cardinality of F - f(F). For F = C (the complex numbers), if f misses one value, then f is a constant (this is the fundamental theorem of algebra). For F = C, if a holomorphic map f misses two values, then f is again a...
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Björn Engquist
Thu Feb 7, 2013
4:00 pm
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Roger Dellaca
Thu Feb 7, 2013
2:00 pm
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Jonathan Breuer
Thu Feb 7, 2013
2:00 pm
The notion of an orthogonal polynomial ensemble generalizes many
important point processes arising in random matrix theory, probability
and combinatorics.
This talk describes recent joint work with Maurice Duits dealing with
the fluctuations of the random empirical measure for general
orthogonal polynomial ensembles, on all scales, for both...
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Wenhan Wang
Tue Feb 5, 2013
2:00 pm
The endomorphism rings of ordinary jacobians of genus two curves defined over finite
fields are orders in quartic CM fields. The conductor gap between two endomorphism rings is
defined as the largest prime number that divides the conductor of one endomorphism ring but not
the other. We call a genus two curve isolated, if its endomorphism ring has...
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Wenhan Wang
Tue Feb 5, 2013
2:00 pm
The endomorphism rings of ordinary jacobians of genus two curves defined over finite
fields are orders in quartic CM fields. The conductor gap between two endomorphism rings is
defined as the largest prime number that divides the conductor of one endomorphism ring but not
the other. We call a genus two curve isolated, if its endomorphism ring has...