Published July 1, 2019 | Version v1
Journal article

Internal gravity waves from a moving source: modeling and asymptotics

  • 1. Ishlinsky Institute for Problems in Mechanics RAS, 119526 Moscow (Russian Federation)

Description

In this paper we investigated the far internal gravity waves fields excited by a source of disturbances, moving in an infinite vertically stratified medium. The propagation of waves in an inviscid incompressible medium with an exponential distribution of unperturbed density is considered. In the linear approximation and the Boussinesq approximation, uniform asymptotics of the excited internal gravity waves fields were constructed far from the moving source of perturbations. Wave fields in the vicinity of the traverse plane and the horizon of motion are investigated. The obtained asymptotic solutions make it possible to effectively calculate the main amplitude-phase characteristics of the excited far internal gravity waves fields of under certain generation regimes. Analytical solutions allow to qualitatively analyze the solutions obtained. This is important for the correct formulation of more complex mathematical models of the wave dynamics of real natural stratified medium. (paper)

Availability note (English)

Available from http://dx.doi.org/10.1088/1742-6596/1268/1/012013

Additional details

Publishing Information

Journal Title
Journal of Physics. Conference Series (Online)
Journal Volume
1268
Journal Issue
1
Journal Page Range
[12 p.]
ISSN
1742-6596

Conference

Title
All-Russian Conference and School for Young Scientists on Mathematical Problems of Continuum Mechanics
Dates
13-17 May 2019
Place
Novosibirsk (Russian Federation)

INIS

Country of Publication
United Kingdom
Country of Input or Organization
International Atomic Energy Agency (IAEA)
INIS RN
53057349
Subject category
S71: CLASSICAL AND QUANTUM MECHANICS, GENERAL PHYSICS; S42: ENGINEERING;
Resource subtype / Literary indicator
Conference
Descriptors DEI
ANALYTICAL SOLUTION; ASYMPTOTIC SOLUTIONS; COMPUTERIZED SIMULATION; DENSITY; GRAVITY WAVES; MATHEMATICAL MODELS; PERTURBATION THEORY
Descriptors DEC
MATHEMATICAL SOLUTIONS; PHYSICAL PROPERTIES; SIMULATION