N-Solitons on a Curved Vortex Filament
スポンサーリンク
概要
- 論文の詳細を見る
The motion of a thin vortex filament in an incompressible inviscid fluid is in-vestigated theoretically, based on the localized induction equation. The V-solitonsolution is given explicitly, using the bilinear equations obtained by Hirota. A de-failed examination of the solution shows that two solitons with large lateral excursionsuffer backward phase-shifts during a head-on collision. The present solution alsogenerates the .N-soliton solution of the classical l-dim. continuous Heisenberg fer-romagnet equation.
- 社団法人日本物理学会の論文
- 1986-12-15
著者
-
MIYAZAKI Takeshi
National Institute for Environmental Studies
-
Fukumoto Yasuhide
Department Of Applied Physics Faculty Of Engineering Nagoya University
関連論文
- The Effect of a Semi-Infinite Plane on the Motion of a Small Particle in a Viscous Fluid
- Local Stability of Two-Dimensional Steady Irrotational Solenoidal Flows with Closed Streamlines
- Sound Attenuation in a One-Dimensional Periodic Inhomogeneous Medium
- On Integral Invariants for Vortex Motion under the Localized Induction Approximation
- N-Solitons on a Curved Vortex Filament
- N-Solitons on a Curved Vortex Filament with Axial Flow
- Slow Motion of a Small Sphere in a Viscous Fluid between Two Concentric Circular Cylinders
- Unsteady Circulatory Flow about a Circular Cylinder with Suction or Injection
- Stockeslet Perpendicular to a Plane Wall with a Circular Hole