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Durham University

Research & collaboration

Research lectures, seminars and events

The events listed in this area are research seminars, workshops and lectures hosted by Durham University departments and research institutes. If you are not a member of the University, but  wish to enquire about attending one of the events please contact the organiser or host department.


May 2018
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Events for 18 May 2018

Research Seminar: Ethnic disproportionality in the identification of Social, Emotional and Mental Health (SEMH) Needs: A national longitudinal cohort age 4-11

1:00pm to 2:00pm, ED134, Professor Steve Strand, fellow at St Cross College

Contact for more information about this event.

A postgraduate workshop with Professor Peggy McCracken

11:00am to 1:00pm, Ritson Room, Department of Classis and Ancient History, Professor Peggy McCracken, Society for French Studies' Visiting International Fellow

Contact for more information about this event.

Alexandra Tzella: Chemical front propagation in cellular vortex flows: the role of large deviations

2:00pm, CM301

We discuss the propagation of chemical fronts arising in Fisher-Kolmogorov-Petrovskii-Piskunov (FKPP) type models in the presence of a steady cellular flow. In the long-time limit, a pulsating front is established. Its speed, on which we focus, can be obtained by solving an eigenvalue problem closely related to large-deviation theory. We employ asymptotic methods to solve this eigenvalue problem in the limit of small molecular diffusivity (large Peclet number, Pe) and arbitrary reaction rate (arbitrary Damkohler number, Da). We identify three regimes corresponding to the distinguished limits Da = O(1/Pe), Da = O (1/logPe) and Da = O(Pe) and, in each regime, obtain the front speed in terms of a different non-trivial function of the relevant combination of Pe and Da, determined by solving a (Pe-independent) one-dimensional problem: An ordinary differential equation in Regime I, an integral eigenvalue problem in Regime II, and an optimization problem in Regime III. Our results are contrasted against front speed values obtained from the so-called G equation: a level-set approximation that is commonly used when the front interface is sharp.

Joint work with J Vanneste (U. Edinburgh)

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