Wave asymptotics : the proceedings of the meeting to mark the retirement of Professor Fritz Ursell from the Beyer Chair of Applied Mathematics in the University of Manchester
著者
書誌事項
Wave asymptotics : the proceedings of the meeting to mark the retirement of Professor Fritz Ursell from the Beyer Chair of Applied Mathematics in the University of Manchester
Cambridge University Press, 1992
大学図書館所蔵 全20件
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  奈良
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  鳥取
  島根
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  福岡
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注記
"To mark his retirement, a two-day meeting was held in Manchester in March, 1990" -- Pref
Includes bibliographical references
内容説明・目次
内容説明
The occasion of Professor Fritz Ursell's retirement was marked by a two-day meeting consisting of invited talks by some of the most distinguished researchers in the various topics of fluid mechanics and asymptotics studied by Professor Ursell throughout his long and distinguished career. The papers collected here therefore outline the development of these topics from asymptotic methods in anisotropic wave systems, surface wave theory, biological models and differential equations, through to slender body theory, water wave theory and propeller-generated wakes. These edited papers will be valuable reading for all those interested in water waves and asymptotic techniques.
目次
- 1. Asymptotic behaviour of anisotropic wave systems stimulated by oscillating sources James Lighthill
- 2. Uniform asymptotics of oscillating integrals J. N. L. Connor
- 3. Approximations and asymptotics for differential equations R. E. Meyer
- 4. Converging factors F. W. J. Oliver
- 5. Matched asymptotic methods in surface wave theory F. G. Leppington
- 6. Asymptotics in some biological models V. C. L. Hutson
- 7. The approximation of free-surface Green functions J. N. Newman
- 8. On far-field approximations for the wave pattern around a ship at constant speed K. Eggers
- 9. An analytical theory of propellor-generated effective wake J. P. Breslin
- 10. Analytic aspects of slender body theory E. O. Tuck
- 11. Vertical barriers, sloping beaches and submerged bodies D. V. Evans
- 12. Some unsolved problems in water wave theory F. J. Ursell.
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