Interaction of acoustic modes with internal‐wave oscillations.

2010 ◽  
Vol 128 (4) ◽  
pp. 2334-2334
Author(s):  
Peter C. Mignerey ◽  
Chad M. Smith ◽  
David L. Bradley
Keyword(s):  
Internal Wave ◽  
Acoustic Modes

Acoustic modes in a curved internal wave duct

2011 ◽  
Vol 130 (4) ◽  
pp. 2529-2529
Author(s):  
Ying-Tsong Lin ◽  
Kara G. McMahon ◽  
William L. Siegmann ◽  
James F. Lynch
Keyword(s):  
Internal Wave ◽  
Acoustic Modes ◽  
Wave Duct

On a Nonlinear Dispersion Effect of Geodesic Acoustic Modes

2013 ◽  
Vol 8 (0) ◽  
pp. 1403010-1403010 ◽  
Author(s):  
Makoto SASAKI ◽  
Kimitaka ITOH ◽  
Naohiro KASUYA ◽  
Klaus HALLATSCHEK ◽  
Sanae-I. ITOH
Keyword(s):  
Nonlinear Dispersion ◽  
Dispersion Effect ◽  
Acoustic Modes

The Massachusetts Bay internal wave experiment, August 1998: data report

Data Series ◽  
10.3133/ds85 ◽  
2006 ◽  
Author(s):  
Bradford Butman ◽  
P. Soupy Alexander ◽  
Steven P. Anderson ◽  
Frances L. Lightsom ◽  
Alberto Scotti ◽  
...  
Keyword(s):  
Internal Wave ◽  
Massachusetts Bay ◽  
Wave Experiment

An analogy between electromagnetic and internal waves

2019 ◽  
Vol 485 (4) ◽  
pp. 428-433
Author(s):  
V. G. Baydulov ◽  
P. A. Lesovskiy
Keyword(s):  
Angular Momentum ◽  
Conservation Laws ◽  
Internal Wave ◽  
Special Relativity ◽  
Internal Waves ◽  
Maxwell Equations ◽  
Wave Equations ◽  
Lagrange Function ◽  
Lorentz Transformations ◽  
Symmetry Transformations

For the symmetry group of internal-wave equations, the mechanical content of invariants and symmetry transformations is determined. The performed comparison makes it possible to construct expressions for analogs of momentum, angular momentum, energy, Lorentz transformations, and other characteristics of special relativity and electro-dynamics. The expressions for the Lagrange function are defined, and the conservation laws are derived. An analogy is drawn both in the case of the absence of sources and currents in the Maxwell equations and in their presence.

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