The Axisymmetric Slow Viscous Flow about a Shear Stress Free Sphere

Authors

  • M. Jalal Ahammad

  • S. K. Sen

  • M. K. Chowdhury

harper's theorem, viscous flow, shear stress, circle theorem

Abstract

Harper's sphere theorem for the axisymmetric slow viscous flow exterior to a shear stress-free sphere is established in an alternative way and then given an extension of the theorem for the flow interior to the same sphere.

How to Cite

The Axisymmetric Slow Viscous Flow about a Shear Stress Free Sphere. (2015). Global Journal of Science Frontier Research, 15(1), 1-9. https://journalofscience.org/index.php/GJSFR/article/view/

References

J. Harper (1983) Axisymmetric Stokes flow images in Spherical free surfaces with application to rising bubbles, J. Australian. Math. Soc. 25, 217-231.

L. Milne-Thomson (1972) Theoretical Hydrodynamics, 5th edition, Macmillan. 49, 169-174.

P. Weiss (1944) A note on Stokes' stream function for the slow steady motion of viscous fluid before a plane and spherical boundary. 40, 125-130.

R. Usha, K. Hemalatha (1993) A note on plane Stokes' flow past a shear free impermeable cylinder. 44, 73-84.

A. Avudainayagam, B. Jothiram (1988) A Circle theorem for plane Stokes'. 246-247.

S. Sen (1989) Circle theorems for steady Stokes flow. 383-393.

(ZAMP), 40. 139-146.

G. Batchelor (1969) An Introduction to Fluid Dynamics.

J. Happel, H. Brenner (1986) Low Reynolds number hydrodynamics, 4th Print, Martinus Nijhoff Publ.

The Axisymmetric Slow Viscous Flow  about a Shear Stress Free Sphere

Published

2015-01-15

How to Cite

The Axisymmetric Slow Viscous Flow about a Shear Stress Free Sphere. (2015). Global Journal of Science Frontier Research, 15(1), 1-9. https://journalofscience.org/index.php/GJSFR/article/view/