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Shuhong Gao
Tue May 7, 2013
2:00 pm
In this talk, we show how to explicitly determine the zeta functions of
hyperelliptic curves of the form $y^2 = x^p-ax-b$ defined over a finite
field $GF(p^s}$ where $p$ is a prime. Joint work with Hui Xue and Lin
You.
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Victor Klepstyn
Tue May 7, 2013
1:00 pm
Take a finitely-generated group of (analytic) circle diffeomorphisms. Since the times of Poincaré we know that any such action admits either a finite orbit, or a Cantor minimal set, or the action is minimal on all the circle. But what else can be said on such a group?
In this direction, there are well-known questions due to Sullivan, Ghys...
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Chuck Newman
Tue May 7, 2013
11:00 am
In this talk we discuss a connection between statistical mechanics and the Riemann hypothesis in number theory.
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Zhaosong Lu
Mon May 6, 2013
4:00 pm
In the first part, we discuss penalty decomposition (PD) methods for solving
a more general class of $l_0$ minimization in which a sequence of penalty
subproblems are solved by a block coordinate descent (BCD) method. Under
some suitable assumptions, we establish that any accumulation point of the
sequence generated by the PD methods satisfies...
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Monroe Eskew
Mon May 6, 2013
4:00 pm
We present a theorem of Foreman that allows an exact characterization of what happens to the structure of precipitous ideals after suitable forcing. This theorem unifies several well-known results, giving as them quick corollaries. We will use it to show: forcing precipitous ideals from large cardinals, preservation theorems of Kakuda and...
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Alex Figotin
Fri May 3, 2013
4:00 pm
We study the energy dissipation features of systems comprised of two components one of which is highly lossy and the other lossless. One of the principal results is that all the eigenmodes of any such system split into two distinct classes, high-loss and low-loss,according to their dissipative properties. Interestingly, this splitting is...
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Dan Knopf
Thu May 2, 2013
4:00 pm
We report on recent and ongoing work with Zhou Gang and I.M.
Sigal in which we prove that all MCF neckpinches are asymptotically
rotationally symmetric. Combined with recent work of other authors, this
represents strong evidence in favor of the conjecture that MCF solutions
originating from generic initial data are constrained to one of exactly...