Published 1990 | Version v1
Book

Solitary magnetohydrodynamic vortices

  • 1. M.V. Keidysh Inst. of Applied Mathematics, USSR Academy of Sciences, 125047 Moscow (USSR)
  • 2. N.N. Andreev Acoustics Inst., USSR Academy of Sciences, 117036 Moscow (USSR)

Description

This paper reports on the analytical description of fluid flow by means of localized vortices which is traditional for hydrodynamics, oceanology, plasma physics. Recently it has been widely applied to different structure turbulence models. Considerable results involved have been presented where it was shown that in magnetohydrodynamics alongside with the well-known kinds of localized vortices (e.g. Hill's vortex), which are characterized by quite a weak decrease of disturbed velocity or magnetic field (as a power of the inverse distance from vortex center), the vortices with screening (or solitary vortices) may exist. All disturbed parameters either exponentially vanish or become identically zero in outer region in the latter case. (In a number of papers numerical simulations of such the vortices are presented). Solutions in a form of solitary vortices are of particular interest due to their uniformity and solitonlike behavior. On the basis of these properties one can believe for such structures to occur in real turbulent flows

Additional details

Publishing Information

Publisher
World Scientific Pub. Co.
Imprint Place
Teaneck, NJ (United States)
ISBN
98-10202-717
Imprint Title
Nonlinear world
Imprint Pagination
1559 p.
Journal Page Range
p. 1007-1020.

Conference

Title
4. international workshop on nonlinear and turbulent processes in physics.
Dates
9-22 Oct 1989.
Place
Kiev (USSR).

INIS

Country of Publication
United States
Country of Input or Organization
United States
INIS RN
23061245
Subject category
S70: PLASMA PHYSICS AND FUSION TECHNOLOGY; S70: PLASMA PHYSICS AND FUSION TECHNOLOGY;
Resource subtype / Literary indicator
Conference
Descriptors DEI
MAGNETOHYDRODYNAMICS; PLASMA; SOLITONS; TURBULENCE; VORTICES
Descriptors DEC
FLUID MECHANICS; HYDRODYNAMICS; MECHANICS; QUASI PARTICLES

Optional Information

Secondary number(s)
CONF-891073--.