Abstract
A simple computationally efficient algebraic pressure correction algorithm for solving incompressible flow is presented. In order to illustrate the performance of the method, two flow configurations-one a square cavity driven by a sliding top wall and the other a viscous separated bend duct flow are used as test problems. For the cavity problem, comparisons are made between the performances of the algebraic pressure correction method and other methods. For the flow inside a bend duct, results of the algebraic pressure correction technique are shown to be in quantitative agreement with the experimental data. It is concluded that the algebraic pressure correction technique is a simple and efficient procedure for incompressible flow. No fundamental difficulties are forseen for extending the present method to three dimensional computations
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