Resonant Interaction of Internal Waves in Linear Shear Flow
| Author | : Kathleen Ferris Jones |
| Publisher | : |
| Total Pages | : 38 |
| Release | : 1974 |
| Genre | : Resonance |
| ISBN | : |
Resonant Interaction Of Internal Waves In Linear Shear Flow
Download Resonant Interaction Of Internal Waves In Linear Shear Flow full books in PDF, epub, and Kindle. Read online free Resonant Interaction Of Internal Waves In Linear Shear Flow ebook anywhere anytime directly on your device. Fast Download speed and no annoying ads. We cannot guarantee that every ebooks is available!
RESONANT INTERACTION ON INTERNAL WAVES IN STRATIFIED SHEAR FLOWS.
| Author | : MICHIHISA TSUTAHARA |
| Publisher | : |
| Total Pages | : 92 |
| Release | : 1982 |
| Genre | : |
| ISBN | : |
k(,1) = k(,2) + k(,3) and (sigma)(,1) = (sigma)(,2) + (sigma)(,3)
Propagation of Waves in Shear Flows
| Author | : Anatoli? L?vovich Fabrikant |
| Publisher | : World Scientific |
| Total Pages | : 308 |
| Release | : 1998 |
| Genre | : Science |
| ISBN | : 9789810220525 |
A number of well-known theorems of the hydrodynamic theory of stability are interpreted in terms of the interaction of the waves having different energy signs. Attention is drawn to the plasma-hydrodynamic analogy, which is a powerful tool for physical analyses of general mechanisms of wave amplification and absorption in flows. Various wave-flow interaction problems are considered, for instance, sound generation in whistlers, wave scattering and amplification by vortices, methods of wave remote sounding, and some nonlinear dynamical and chaotic phenomena.
Wave Interactions and Fluid Flows
| Author | : Alex D. D. Craik |
| Publisher | : Cambridge University Press |
| Total Pages | : 340 |
| Release | : 1988-07-07 |
| Genre | : Mathematics |
| ISBN | : 9780521368292 |
This up-to-date and comprehensive account of theory and experiment on wave-interaction phenomena covers fluids both at rest and in their shear flows. It includes, on the one hand, water waves, internal waves, and their evolution, interaction, and associated wave-driven means flow and, on the other hand, phenomena on nonlinear hydrodynamic stability, especially those leading to the onset of turbulence. This study provide a particularly valuable bridge between these two similar, yet different, classes of phenomena. It will be of value to oceanographers, meteorologists, and those working in fluid mechanics, atmospheric and planetary physics, plasma physics, aeronautics, and geophysical and astrophysical fluid dynamics.
The Interaction of Short-wavelength Internal Waves with a Background Current
| Author | : Dave Broutman |
| Publisher | : |
| Total Pages | : 166 |
| Release | : 1982 |
| Genre | : Internal waves |
| ISBN | : |
Two approaches are used to explore the effects of shear on short-wavelength internal waves. In the first, the Taylor-Goldstein equation is solved exactly. The solutions reveal the inaccuracy of WKB predictions when applied to a curved velocity profile with a minimum Richardson number of order unity. To investigate internal waves in an inertial current, ray calculations are made. This second approach reveals that the process of refractive convergence, which includes the critical-layer interaction as a special case, operates at virtually all phases of the inertial oscillation and affects short waves of nearly al frequencies. It is also found, in contrast to the results of steady shear analyses, that short waves with phase speeds less that the mean flow maximum can propagate for several inertial periods without becoming unstable, and conversely that waves with initial phase speeds of two or three times the mean flow maximum can quickly become focussed to unstably high amplitudes. The final section examines the mean flow induced by three-dimensional, low-frequency, internal wave packets. Rotation alters the character of the flow so that the mean momentum is not equal to E/c, where c is the horizontal phase speed of the short waves and E is the intrinsic energy density. The generation of inertial waves by the internal wave field as found by Hasselmann (1970) for a wave field that is statistically homogeneous in the horizontal, is not predicted by a calculation that incorporates horizontal variations.
Masters Theses in the Pure and Applied Sciences
| Author | : Wade H. Shafer |
| Publisher | : Springer Science & Business Media |
| Total Pages | : 299 |
| Release | : 2013-12-11 |
| Genre | : Science |
| ISBN | : 147575776X |
Masters Theses in the Pure and Applied Sciences was first conceived, published, and dis seminated by the Center for Information and Numerical Data Analysis and Synthesis, (CINDAS) *at Purdue University in 1957, starting its coverage of theses with the academic year 1955. Beginning with Volume 13, the printing and dissemination phases of the ac tivity was transferred to University Microfilms/Xerox of Ann Arbor, Michigan, with the thought that such an arrangement would be more beneficial to the academic and general scientific and technical community. After five years of this joint undertaking we had concluded that it was in the interest of all concerned if the printing and distribution of the volume were handled by an international publishing house to assure improved service and broader dissemination. Hence, starting with Volume 18, Masters Theses in the Pure and Applied Sciences has been disseminated on a worldwide basis by Plenum Publishing Corporation of New York, and in the same year the coverage was broadened to include Canadian universities. All back issues can also be ordered from Plenum. We have reported in Volume 19 (thesis year 1974) a total of 10,045 theses titles from 20 Canadian and 209 United States universities. We are sure that this broader base for theses titles reported will greatly enhance the value of this important annual reference work. The organization of Volume 19 is identical to that of past years. It consists of theses titles arranged by discipline and by university within each discipline.
