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Free vibrations in space of the single mode for the Kirchhoff string
We study a single mode for the Kirchhoff string vibrating in space.
In 3D a single mode is generally almost periodic in contrast to the 2D periodic case. In order to show a complete geometrical description of a single mode we prove some monotonicity properties of the almost periods of the solution, with respect to the mechanical energy and the momentum. As a consequence of these properties, we observe that a planar single mode in 3D is always unstable, while it is known that a single mode in 2D is stable (under a suitable denition of stability), if the energy is small
Studio del moto di una corda vibrante contro una parete con spigoli: domini e segmenti di appoggio
Sul problema unilaterale della corda vibrante con ostacolo puntiforme dotato di velocità qualsiasi
On the inelastic and partially elastic impact of two vibrating strings with different characteristic velocities: a critical example
Sul problema dell’ostacolo puntiforme per l’equazione iperbolica : D'Alambertiano y = f(x,t,y,dy/dx,dy/dt)
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