Equilibrium Shapes and Vibrations of Thin Elastic Rod
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概要
- 論文の詳細を見る
Static equilibrium equations and dynamical equations fo?- a thin elastic rod arestudied in detail. The relation between the local induction equtrtion for the vortex filament and the equilibrium equations of the elastic rod is clarified. The static equationsare solved exactly and the shapes of the rod in a real space are obtained. The localizedsolution is a solitary wave. It deviates from a plane when the torsion exists. When therod is strained initially, vibrational modes are coupled and the dispersion relationsare modified. Linear stability of the twisted circular rod is also examined.
- 社団法人日本物理学会の論文
- 1987-07-15
著者
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Tsuru H
Inst. Computational Fluid Dynamics. Tokyo
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Tsuru Hideo
Institute Of Computational Fluid Dynamics
関連論文
- Nonlinear Dynamics for Thin Elastic Rod
- Equilibrium Shapes and Vibrations of Thin Elastic Rod
- The Multiple Pole Solutions of the Sine-Gordon Equation
- Uncertainty Product of Wave Packet in Harmonic Potential
- Wave Packet Motion in Magnetic Field