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T. Hayase, J. A. C. Humphrey and R. Grief, “A Consistently Formulated QUICK Scheme for Fast and Stable Convergence Using Finite-Volume Iterative Procedures,” Journal of Computational Physics, Vol. 98, No. 1, 1992, pp. 108-118. doi:10.1016/0021-9991(92)90177-Z

has been cited by the following article:

• TITLE: Analysis of Heat and Mass Transfer in a Porous Cavity Containing Water near Its Density Maximum

  AUTHORS: Murugan Muthtamilselvan

  KEYWORDS: Convection, Double Diffusive, Porous Medium, Finite Volume Method

  JOURNAL NAME: Applied Mathematics, Vol.2 No.8, August 18, 2011

  ABSTRACT: A numerical study is performed on steady natural convection inside a porous cavity with cooling from the side walls. The governing equations are solved by finite volume method. Representative results illustrating the effects of the thermal Rayleigh number, density inversion parameter, buoyancy ratio and Schmidt number on the contour maps of the fluid flow, temperature and concentration are reported. It is found that the number of cells which form in the cavity varies primarily with the density inversion parameter and is always even due to the symmetry imposed by the cold sidewalls. In addition that the flow becomes weaker as the Darcy number decreases from the pure fluid limit towards the Darcy-flow limit.