Artificial Compressibility Method for Solving Flow problems | Artificial Compressibility Method for Solving Incompressible Viscous Flow problems

D. K. Ramesha

ISBN 10: 3659117293 / ISBN 13: 9783659117299

Published by LAP Lambert Academic Publishing, 2012

About this Item

Artificial Compressibility Method for Solving Flow problems | Artificial Compressibility Method for Solving Incompressible Viscous Flow problems | D. K. Ramesha | Taschenbuch | Englisch | LAP Lambert Academic Publishing | EAN 9783659117299 | Verantwortliche Person für die EU: preigu GmbH & Co. KG, Lengericher Landstr. 19, 49078 Osnabrück, mail[at]preigu[dot]de | Anbieter: preigu.

Seller Inventory # 106485180

Bibliographic Details

• Title: Artificial Compressibility Method for Solving Flow problems | Artificial Compressibility Method for Solving Incompressible Viscous Flow problems
• Publisher: LAP Lambert Academic Publishing
• Publication Date: 2012
• Language: English
• ISBN 10: 3659117293
• ISBN 13: 9783659117299
• Binding: Taschenbuch
• Condition: Neu
• Seller catalogs:
  • Bücher

About this title

Synopsis

The main difficulty with the solution of the incompressible flow equations is the decoupling of the continuity and momentum equations due to the absence of the pressure (or density) term. The Artificial compressibility method is an important method for solving the incompressible Navier-Stokes Equations. In the present study, solution methods for velocity field of incompressible fluids are developed. The mathematical characteristic of governing flow equation used for incompressible fluids is changed from elliptic dominated to hyperbolic dominated, by applying artificial-compressibility concept. Since the governing equations in the Artificial Compressibility method are hyperbolic, flux difference splitting (FDS) originally developed for the compressible Euler equations can be used.In the present upwind compact schemes, the split derivatives for the convective terms at grid points are linked to the differences of split fluxes between neighboring grid points, and these differences are computed by using finite difference scheme. The viscous terms are approximated with a sixth-order central compact scheme. Comparisons with 2D benchmark solutions demonstrate that the present compact schem

About the Author

He completed Bachelor of Engineering from Mysore University and M Tech and Ph.D From NITK (KREC), Surathkal. He is Presently working as Associate Professor in Mechanical Engineering Department of University Visvesvaraya College of Engineering , Bangalore University, Bangalore, India. He presented 70 technical papers in Journals and conferences.