Highly oscillatory problems
Author(s)
Bibliographic Information
Highly oscillatory problems
（London Mathematical Society lecture note series, 366）
Cambridge University Press, 2009
- : pbk
Available at / 46 libraries
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Library, Research Institute for Mathematical Sciences, Kyoto University数研
: pbkS||LMS||366200010707017
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Note
Other editors: Athanasios Fokas, Ernst Hairer, Arieh Iserles
"The London Mathematical Society"--Cover
Includes bibliographical references
Description and Table of Contents
Description
The first book to approach high oscillation as a subject of its own, Highly Oscillatory Problems begins a new dialogue and lays the groundwork for future research. It ensues from the six-month programme held at the Newton Institute of Mathematical Sciences, which was the first time that different specialists in highly oscillatory research, from diverse areas of mathematics and applications, had been brought together for a single intellectual agenda. This ground-breaking volume consists of eight review papers by leading experts in subject areas of active research, with an emphasis on computation: numerical Hamiltonian problems, highly oscillatory quadrature, rapid approximation of functions, high frequency wave propagation, numerical homogenization, discretization of the wave equation, high frequency scattering and the solution of elliptic boundary value problems.
Table of Contents
- Preface
- 1. Oscillations over long times in numerical Hamiltonian systems E. Hairer and C. Lubich
- 2. Highly oscillatory quadrature D. Huybrechs and S. Olver
- 3. Rapid function approximation by modified Fourier series D. Huybrechs and S. Olver
- 4. Approximation of high frequency wave propagation M. Motamed and O. Runborg
- 5. Wavelet-based numerical homogenization B. Engquist and O. Runborg
- 6. Plane wave methods for approximating the time harmonic wave equation T. Luostari, T. Huttunen and P. Monk
- 7. Boundary integral methods in high frequency scattering S. N. Chandler-Wilde and I. G. Graham
- 8. Novel analytical and numerical methods for elliptic boundary value problems A. S. Fokas and E. A. Spence.
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