Nonlinear oscillations in a two-dimensional wake
โ Scribed by S. Ya. Gertsenshtein; A. N. Sukhorukov; V. Ya. Shkadov
- Publisher
- Springer
- Year
- 1978
- Tongue
- English
- Weight
- 514 KB
- Volume
- 12
- Category
- Article
- ISSN
- 0015-4628
No coin nor oath required. For personal study only.
๐ SIMILAR VOLUMES
We examine the nonlinear response of a drop, rotating as a rigid body at fixed angular velocity, to two-dimensional finite-amplitude disturbances. With these restrictions, the liquid velocity becomes a superposition of the solid-body rotation and the gradient of a velocity potential. To find the dro
Ymn, {amn} and {bran} are real sequences, m, n E No, and f, g: R --+ R are continuous with uf(u) > 0 and up(u) > 0 for all u โข 0. A solution ({xm~},{y,~,~}) of this system is oscillatory if both components are oscillatory. Some sufficient conditions are derived for all solutions of this system to be
Several new oscillation criteria for two-dimensional nonlinear difference systems are established. Examples which dwell upon the importance of our results are also included.
Within linear response the long range oscillations caused by short or long ranged impurities embedded in an otherwise homogeneous electron gas reflect the singularities of the static response function. By making use of the theory of the many-body local fields and the results of recent quantum Monte