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Highly Oscillatory Problems: Computation, Theory and Application  

Highly Oscillatory Problems: Computation, Theory and Application

Highly Oscillatory Problems: Computation, Theory and Application

Author: Cambridge University

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/
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Language: en

Genres: Education

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An Effective Finite Difference Approach for Optical Beam Propagations
Tuesday, 21 September, 2010

Sheng, Q (Baylor University, US) Thursday 16 September 2010, 17:30-18:00

 

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