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http://hdl.handle.net/11129/2667
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Title: | A PROCEDURE FOR THE TREATMENT OF THE VELOCITY-PRESSURE COUPLING PROBLEM IN INCOMPRESSIBLE FLUID FLOW |
Authors: | Mazhar, Zeka Eastern Mediterranean University, Faculty of Art and Sciences, Department of Mathematics YOK |
Keywords: | Procedure For The Treatment Velocity-Pressure Coupling Problem Incompressible Fluid Flow |
Issue Date: | 2001 |
Publisher: | Taylor & Francis (Routledge) |
Citation: | Zeka Mazhar (2001) ''A PROCEDURE FOR THE TREATMENT OF THE VELOCITYPRESSURE COUPLING PROBLEM IN INCOMPRESSIBLE FLUID FLOW'' Numerical Heat Transfer, Part B: Fundamentals, 39:1, 91-100, |
Abstract: | A new block implicit procedure ( BID) is introduced which utilizes a simple incomplete
decomposition of the matrix resulting from the discretization of the momentum and mass conservation equations for incompressible uid ow problems. In contrast to the conventional methods, the new method is not of the segregated type, and does not require an explicit equation for pressure. The complete, coupled block system is solved in its primitive form. In this way, mass and momentumconservation are satis ed simultaneously at all grid points, while pressure is calculated implicitly. Only a couple of overall iterations are required for the treatment of the nonlinearities of the problem. Tests show that the new procedure converges fast for any E value ( in an E-factor formulation) , and therefore virtually the E-factor formulation is not necessary |
Description: | Due to copyright restrictions, the access to the publisher version (published version) of this article is only available via subscription. You may click URI and have access to the Publisher Version of this article through the publisher web site or online databases, if your Library or institution has subscription to the related journal or publication. |
URI: | http://dx.doi.org/10.1080/104077901460704 http://hdl.handle.net/11129/2667 |
ISSN: | 1040-7790 (Print) 1521-0626 (Online) |
Appears in Collections: | MAT – Journal Articles: Publisher & Author Versions (Post-Print Author Versions) – Mathematics
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