Forthcoming Seminars
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Mon, 28/02/2011 12:00 |
Karin Valencia (Imperial College) |
Topology Advanced Classes |
L3 |
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The central axis of the famous DNA double helix can become knotted |
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Mon, 28/02/2011 14:15 |
Ron Doney |
Stochastic Analysis Seminar |
Eagle House |
| The behaviour of the tail of the distribution of the first passage time over a fixed level has been known for many years, but until recently little was known about the behaviour of the probability mass function or density function. In this talk we describe recent results of Vatutin and Wachtel, Doney, and Doney and Rivero which give such information whenever the random walk or Levy process is asymptotically stable. | |||
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Mon, 28/02/2011 14:15 |
Geometry and Analysis Seminar |
L3 | |
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Mon, 28/02/2011 14:15 |
Dorothy Buck (Imperial College London) |
Topology Seminar |
L3 |
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Many proteins cleave and reseal DNA molecules in precisely orchestrated Biologically then, this classification is endowed with a distance that Joint work with Ken Baker |
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Mon, 28/02/2011 15:45 |
Greg Gyurko |
Stochastic Analysis Seminar |
Eagle House |
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"Rough paths of inhomogeneous degree of smoothness (Pi-rough paths) can be treated as p-rough paths (of homogeneous degree of |
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Mon, 28/02/2011 15:45 |
Michael Farber (University of Durham) |
Topology Seminar |
L3 |
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Topological spaces and manifolds are commonly used to model configuration |
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Mon, 28/02/2011 16:00 |
Markus Hanselmann (Oxford) |
Junior Number Theory Seminar |
SR1 |
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Mon, 28/02/2011 17:00 |
Jacek Brodzki (Southampton University) |
Topology Seminar |
L1 |
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Coarse geometry provides a very useful organising point of view on the study |
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Mon, 28/02/2011 17:00 |
Matthias Röger (Technische Universität Dormund) |
Partial Differential Equations Seminar |
Gibson 1st Floor SR |
| In this talk we will first consider the Allen-Cahn action functional that controls the probability of rare events in an Allen-Cahn type equation with additive noise. Further we discuss a perturbation of the Allen-Cahn equation by a stochastic flow. Here we will present a tightness result in the sharp interface limit and discuss the relation to a version of stochastically perturbed mean curvature flow. (This is joint work with Luca Mugnai, Leipzig, and Hendrik Weber, Warwick.) | |||
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Tue, 01/03/2011 11:00 |
Athanasios Tsanas (Mathematics (Oxford)) |
Applied Dynamical Systems and Inverse Problems Seminar |
DH 3rd floor SR |
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Tue, 01/03/2011 12:00 |
Graeme Segal |
Quantum Field Theory Seminar |
L3 |
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Tue, 01/03/2011 14:15 |
Dr Frank Kwasniok (Mathematics and Physical Sciences (University of Exeter)) |
Geophysical and Nonlinear Fluid Dynamics Seminar |
Dobson Room, AOPP |
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Tue, 01/03/2011 15:45 |
Vivek Shende (Princeton) |
Algebraic and Symplectic Geometry Seminar |
L3 |
| I describe a conjecture equating the two items appearing in the title. | |||
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Tue, 01/03/2011 17:00 |
Markus Riedle (Manchester) |
Functional Analysis Seminar |
L3 |
One of the cores in modern probability theory is the stochastic integral introduced by K.
Ito in the 1940s. Due to the randomness and the irregularity of typical stochastic
integrators (such as the Wiener process) one can not follow a classical approach as in
calculus to define the stochastic integral.
For Hilbert spaces Ito's theory of stochastic integration in finite
dimensions can be generalised. There are several even quite early attempts to tackle
stochastic integration in more general spaces such as Banach spaces but none of them
provides the generality and powerful tool as the theory in Hilbert spaces.
In this talk, we begin with introducing the stochastic integral in Hilbert spaces based
on the classical theory and with explaining the restriction of this approach to Hilbert
spaces. We tackle the problem of stochastic integration in Banach spaces by introducing
a stochastic version of a Pettis integral. In the case of a Wiener process as an integrator,
the stochastic Pettis integrability of a function is related to the extensively studied class of
-radonifying operators. Surprisingly, it turns out that for more general integrators
which are non-Gaussian and discontinuous (Levy processes) such a relation can still be
established but with another subclass of radonifying operators. |
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Tue, 01/03/2011 17:00 |
Prof. Martin Kassabov (Southampton) |
Algebra Seminar |
L2 |
| We analyze the question of the minimal index of a normal subgroup in a free group which does not contain a given element. Recent work by BouRabee-McReynolds and Rivin give estimates for the index. By using results on the length of shortest identities in finite simple groups we recover and improve polynomial upper and lower bounds for the order of the quotient. The bounds can be improved further if we assume that the element lies in the lower central series. | |||
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Wed, 02/03/2011 11:30 |
Algebra Kinderseminar |
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Wed, 02/03/2011 16:00 |
John Mackay (Oxford University) |
Junior Geometric Group Theory Seminar |
SR2 |
| We'll survey some of the ways that hyperbolic groups have been studied using analysis on their boundaries at infinity. | |||
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Wed, 02/03/2011 16:00 |
Henk Bruin (University of Surrey) |
Analytic Topology in Mathematics and Computer Science |
L3 |
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Thu, 03/03/2011 11:00 |
Adam Harris (Oxford) |
Advanced Class Logic |
SR2 |
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Thu, 03/03/2011 13:00 |
Junior Geometry and Topology Seminar |
SR1 | |

-radonifying operators. Surprisingly, it turns out that for more general integrators
which are non-Gaussian and discontinuous (Levy processes) such a relation can still be
established but with another subclass of radonifying operators.