Thu, 23 Feb 2006
11:00
11:00
L3
Tue, 21 Feb 2006
17:00
17:00
L3
Peripheral point spectrum of operators and applcations in number theory and linear dynamics
Catalin Badea
(Lille)
Tue, 21 Feb 2006
17:00
17:00
L1
Smoothness of positive integers, permutations, polynomials and other paraphernalia
Dr. Peter Neumann
(Oxford)
Tue, 21 Feb 2006
12:00
12:00
L3
Mon, 20 Feb 2006
17:00
17:00
L1
Fast dynamics behind the quasistatic constitutive responses
Lev Truskinowsky
(Ecole Polytechnique, Paris)
Mon, 20 Feb 2006
14:15
14:15
DH 3rd floor SR
Stationary distributions of multi-type particle systems
Dr James Martin
(Department of Statistics, Oxford)
Mon, 20 Feb 2006
12:00
12:00
L3
Twistor diagrams for all tree amplitudes in gauge theory : a helicity-independent formalism
Dr. Andrew Hodges
(Oxford)
Mon, 20 Feb 2006
10:30
10:30
L3
Configurations in albelian categories : stability conditions, and invariants counting (semi) stable configurations
Dominic Joyce
(Oxford)
Fri, 17 Feb 2006
16:15
16:15
Fri, 17 Feb 2006
14:15
14:15
Dennis Sciama LT
Fri, 17 Feb 2006
14:00
14:00
L3
Balls and Chains - A Mesoscopic Approach to Tethered Protein Domains
Mr. Bernhard Windisch
(Cambridge)
Thu, 16 Feb 2006
16:30
16:30
DH 1st floor SR
Thu, 16 Feb 2006
16:15
16:15
Fisher Room
Thu, 16 Feb 2006
14:00 -
15:00
Comlab
The finite element method for Cahn-Hilliard-Navier-Stokes equations
Dr David Kay
(University of Sussex)
Abstract
The Cahn-Hilliard equations provides a model of phase transitions when two or more immiscible fluids interact. When coupled with the Navier-Stokes equations we obtain a model fro the dynamics of multiphase flow. This model takes into account the viscosity and densities of the various fluids present.
A finite element discretisation of the variable density Cahn-Hilliard-Navier-Stokes equations is presented. An analysis of the discretisation and a reliable efficient numerical solution method are presented.
Thu, 16 Feb 2006
11:00
11:00
L3