Highly Oscillatory Problems: Computation, Theory and Application
| Created: | 2007-07-24 15:31 |
|---|---|
| Institution: | Isaac Newton Institute for Mathematical Sciences |
| Description: | High oscillation pervades a very wide range of applications: electromagnetics, fluid dynamics, molecular modelling, quantum chemistry, computerised tomography, plasma transport, celestial mechanics, medical imaging, signal processing. It has been addressed by a wide range of mathematical techniques, inter alia from asymptotic theory, harmonic analysis, theory of dynamical systems, theory of integrable systems and differential geometry. The computation of highly oscillatory problems spawned a large number of different numerical approaches and algorithms. The purpose of this programme is to foster research into different aspects of high oscillation – the theoretical, the computational and the applied – from a united standpoint and to promote the synergy implicit in an interdisciplinary activity.
Read more at: http://www.newton.ac.uk/programmes/HOP/ |
Media items
This collection contains 78 media items.
Media items
A multiscale method for stiff ordinary differential equations with resonance
Liu, H (Texas at Austin)
Thursday 29 March 2007, 15:30-16:15
Collection: Highly Oscillatory Problems: Computation, Theory and Application
Institution: Isaac Newton Institute for Mathematical Sciences
Created: Fri 27 Jul 2007
A new transform method and some of its numerical implementations
Fokas, T (University of Cambridge, UK)
Thursday 16 September 2010, 10:00-11:00
Collection: Highly Oscillatory Problems: Computation, Theory and Application
Institution: Isaac Newton Institute for Mathematical Sciences
Created: Mon 20 Sep 2010
A Numerical Algorithm for Advancing Slow Features in Fast-Slow Systems without Scale Separation - A Young Measure...
Titi, E (Weizmann Institute of Science, IL)
Monday 13 September 2010, 10:00-11:00
Collection: Highly Oscillatory Problems: Computation, Theory and Application
Institution: Isaac Newton Institute for Mathematical Sciences
Created: Fri 17 Sep 2010
An Effective Finite Difference Approach for Optical Beam Propagations
Sheng, Q (Baylor University, US)
Thursday 16 September 2010, 17:30-18:00
Collection: Highly Oscillatory Problems: Computation, Theory and Application
Institution: Isaac Newton Institute for Mathematical Sciences
Created: Tue 21 Sep 2010
Analysis of splitting methods for reaction-diffusion equations in the light of stochastic calculus
Faou, E (Rennes)
Thursday 22 March 2007, 16:00-17:00
Collection: Highly Oscillatory Problems: Computation, Theory and Application
Institution: Isaac Newton Institute for Mathematical Sciences
Created: Tue 11 Mar 2008
Approximate energy conservation for symplectic time semidiscretizations of semilinear wave equations
Wulff, C (Surrey)
Wednesday 28 March 2007, 14:00-14:30
Collection: Highly Oscillatory Problems: Computation, Theory and Application
Institution: Isaac Newton Institute for Mathematical Sciences
Created: Mon 25 Feb 2008
Approximation by plane waves
Moiola, A (ETH Zurich, CH)
Wednesday 15 September 2010, 11:30-12:00
Collection: Highly Oscillatory Problems: Computation, Theory and Application
Institution: Isaac Newton Institute for Mathematical Sciences
Created: Mon 20 Sep 2010
Asymptotics for the Camassa-Holm equation
Boutet de Monvel, A (Paris 7)
Wednesday 28 March 2007, 15:30-16:15
Collection: Highly Oscillatory Problems: Computation, Theory and Application
Institution: Isaac Newton Institute for Mathematical Sciences
Created: Thu 21 Feb 2008
Beyond the adiabatic approximation: exponentially small coupling terms
Teufel, S (Tuebingen)
Wednesday 28 March 2007, 11:30-12:15
Collection: Highly Oscillatory Problems: Computation, Theory and Application
Institution: Isaac Newton Institute for Mathematical Sciences
Created: Mon 25 Feb 2008
Bloch Decomposition-Based Gaussian Beam Method for the Schrodinger equation with Periodic Potentials
Hao, W (University Paul Sabatier, FR)
Thursday 16 September 2010, 14:30-15:00
Collection: Highly Oscillatory Problems: Computation, Theory and Application
Institution: Isaac Newton Institute for Mathematical Sciences
Created: Mon 20 Sep 2010
Coercivity of boundary integral operators in high frequency scattering
Spence, E (University of Bath, UK)
Friday 17 September 2010, 10:40-11:10
Collection: Highly Oscillatory Problems: Computation, Theory and Application
Institution: Isaac Newton Institute for Mathematical Sciences
Created: Tue 21 Sep 2010
Coercivity, Nonnormality and Numerical Range of boundary integral operators in high-frequency scattering
Betcke, T (University of Reading, UK)
Tuesday 14 September 2010, 17:00-17:30
Collection: Highly Oscillatory Problems: Computation, Theory and Application
Institution: Isaac Newton Institute for Mathematical Sciences
Created: Mon 20 Sep 2010
Computing expectation values for molecular quantum dynamics
Lasser, C (Technische Universität München, DE)
Tuesday 14 September 2010, 11:30-12:30
Collection: Highly Oscillatory Problems: Computation, Theory and Application
Institution: Isaac Newton Institute for Mathematical Sciences
Created: Mon 20 Sep 2010
Conservation of energy and actions in numerical discretizations of nonlinear wave equations
Hairer, E (Geneve)
Tuesday 27 March 2007, 09:45-10:30
Collection: Highly Oscillatory Problems: Computation, Theory and Application
Institution: Isaac Newton Institute for Mathematical Sciences
Created: Tue 24 Jul 2007
Convergent high-frequency algorithms for single and multiple scattering
Ecevit, F (Bogazici University, TR)
Tuesday 14 September 2010, 17:30-18:00
Collection: Highly Oscillatory Problems: Computation, Theory and Application
Institution: Isaac Newton Institute for Mathematical Sciences
Created: Mon 20 Sep 2010
Developing Integrators for Highly Oscillatory Hamiltonian Systems Using Homogenization
Dobson, M (Ecole des Ponts ParisTech, FR)
Tuesday 14 September 2010, 15:00-15:30
Collection: Highly Oscillatory Problems: Computation, Theory and Application
Institution: Isaac Newton Institute for Mathematical Sciences
Created: Mon 20 Sep 2010
Dispersive and dissipative behaviour of Galerkin approximation using high order polynomials
Ainsworth, M (Strathclyde)
Monday 26 March 2007, 15:30-16:15
Collection: Highly Oscillatory Problems: Computation, Theory and Application
Institution: Isaac Newton Institute for Mathematical Sciences
Created: Mon 18 Feb 2008
Efficient finite difference schemes for highly oscillatory linear ODE
Geier, J (TU Wien, AT)
Wednesday 15 September 2010, 14:30-15:00
Collection: Highly Oscillatory Problems: Computation, Theory and Application
Institution: Isaac Newton Institute for Mathematical Sciences
Created: Mon 20 Sep 2010
Existence of approximate solitary waves in simplectic algorithms of integration
Bambussi, D (University of Milan, IT)
Friday 17 September 2010, 11:30-12:30
Collection: Highly Oscillatory Problems: Computation, Theory and Application
Institution: Isaac Newton Institute for Mathematical Sciences
Created: Tue 21 Sep 2010
Exponential asymptotics for the primitive equations
Wirosoetisno, D (Durham)
Wednesday 28 March 2007, 17:00-17:30
Collection: Highly Oscillatory Problems: Computation, Theory and Application
Institution: Isaac Newton Institute for Mathematical Sciences
Created: Mon 25 Feb 2008