Enhancement of the momentum interpolation method on non-staggered grids
β Scribed by J. Papageorgakopoulos; G. Arampatzis; D. Assimacopoulos; N. C. Markatos
- Publisher
- John Wiley and Sons
- Year
- 2000
- Tongue
- English
- Weight
- 237 KB
- Volume
- 33
- Category
- Article
- ISSN
- 0271-2091
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β¦ Synopsis
A novel interpretation of the momentum interpolation method (MIM) is presented in this paper. A revised method using quadratic interpolating polynomials for the calculation of the cell-face velocities is proposed. The performance of the proposed method (referred to as QMIM) is examined and its application to the well-known lid-driven flow in a square enclosure problem is tested. The computed results are compared with standard reported benchmark solutions for a wide range of flow conditions. The numerical experiments show clearly the superiority of the new approach over the original MIM, in terms of numerical accuracy, rate of convergence towards the grid-independent solution, and computational efficiency.
π SIMILAR VOLUMES
A new numerical method is developed to efficiently solve the unsteady incompressible Navier -Stokes equations with second-order accuracy in time and space. In contrast to the SIMPLE algorithms, the present formulation directly solves the discrete x-and y-momentum equations in a coupled form. It is f
An algorithm, based on the overlapping control volume (OCV) method, for the solution of the steady and unsteady two-dimensional incompressible Navier -Stokes equations in complex geometry is presented. The primitive variable formulation is solved on a non-staggered grid arrangement. The problem of p