Published 1993 | Version v1
Book

Unsteady MHD flow of a dusty conducting walter B-type fluid through a uniform pipe with sector of a circle as cross section in a magnetic field

  • 1. Indian Institute of Mechanics of Continua, 201, Manicktala Main Road, Calcutta (India)
  • 2. University of Kalyani, Kalyani (India). Dept. of Mathematics

Description

Non-Newtonian fluids are of increasing importance in modern technology. Recently, considerable progress has been made in this field of study. The problem of unsteady magnetohydrodynamics (MHD) flow of n-immiscible visco-elastic fluids between two parallel and fixed non-conducting plates has been investigated. The visco-elastic fluids in different layers are all of Olydroyd type possessing different physical parameters. The velocities at the interfaces and skin frictions on the two bounding plates have been derived. A particular case for the fluids has been considered. Two special cases have also been considered here. (author). 10 refs

Part of:
Proceedings of the second international conference on vibration problems of mathematical elasticity and physics

Additional details

Publishing Information

Publisher
Second International Conference on Vibration Problems of Mathematical Elasticity and Physics.
Imprint Place
Jalpaiguri (India)
Imprint Title
Proceedings of the second international conference on vibration problems of mathematical elasticity and physics
Imprint Pagination
241 p.
Journal Page Range
p. 192-195.

Conference

Title
2. international conference on vibration problems of mathematical elasticity and physics.
Acronym
ICOVP-93
Dates
4-7 Nov 1993.
Place
Jalpaiguri (India).

INIS

Country of Publication
India
Country of Input or Organization
India
INIS RN
27007431
Subject category
S30: DIRECT ENERGY CONVERSION;
Resource subtype / Literary indicator
Conference
Descriptors DEI
FRICTION; INTERFACES; MAGNETIC FIELDS; MAGNETOHYDRODYNAMICS; MAXWELL EQUATIONS; UNSTEADY FLOW; VELOCITY
Descriptors DEC
DIFFERENTIAL EQUATIONS; EQUATIONS; FLUID FLOW; FLUID MECHANICS; HYDRODYNAMICS; MECHANICS; PARTIAL DIFFERENTIAL EQUATIONS

Optional Information