For
the issues of laminar viscous flow over (inside) stiff (liquid) spheres and
cylinders, scale-invariant forms of conservation equations are used to provide
solutions of modified form of equation of motion. For both spherical and
cylindrical geometries, analytical solutions of the modified equation of motion
are offered in all three regions. The latter resolves the Stokes dilemma for
flow across cylinder with new solutions for laminar viscous flow across rigid
sphere and cylinder.
Author (S) Details
Dr. Siavash H. Sohrab
Robert McCormick School of Engineering and Applied Science, Department of
Mechanical Engineering, Northwestern University, Evanston, Illinois 60208, USA.
View Book :- https://stm.bookpi.org/CASTR-V15/article/view/2966
Thursday 2 September 2021
Solutions of Modified Equation of Motion for Laminar Flow across (within) Rigid (Liquid) Sphere and Cylinder and Resolution of Stokes Paradox: Scientific Explanation | Chapter 4 | Current Approaches in Science and Technology Research Vol. 15
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