TRANSPORE : A GENERIC HEAT AND MASS TRANSFER COMPUTATIONAL MODEL FOR UNDERSTANDING AND VISUALISING THE DRYING OF POROUS MEDIA

REFERENCES

• Ferguson . W.J. and Turner , I.W. , 1996 . A control volume finite element numerical simulation of the drying of spruce. Journal of Computational Physics. , 125 . 59 – 70 .
   Web of Science ®Google Scholar
• Pakowski , Z. , and Zylla , R. 1996 . Construction of integrated software for drying cnlculations. Drying Technology Journal. , 14 ( 2 ). 463 – 472 .
   Web of Science ®Google Scholar
• Perré P. et Degiovanni , A. , 1990 “ Simulation par volumes finis des transferts couplCs en milieux poreux anisotropes: séchage du bois A basse et A haute temp6raturr ” Int. J. Heat and Mas Transfer. , 33 ( 11 ). pp. 2463 – 2478 .
   Web of Science ®Google Scholar
• Perd , P. and Manin , M. 1994 . Drying at high temperature of hcanwood and sapwood : theory. experiment and practicd consequence on kiln conlral. Drying Technology Journal. ,vo1. 12 ( 8 ). 1915 – 1941 .
   Web of Science ®Google Scholar
• Peerré , P. , Moser ,. M. and Manin M. , 1993 . Advances in transpon phenomena during convective drying with superheated steam or moist air. Int. J. Heat and Mass Transfer. , ( 36 ). 11 . pp. 2725 – 2746 .
   Web of Science ®Google Scholar
• Turner , I. W. and Perre , P. 1995 , A comparison of the drying simulation codes TRANSPORE and WOOD2D which are used for the modelling of two-dimensional drying pmcesses , J Drying Technology special edition on Malhematical Modelling and Numerical Simulation. , ( 13 ) 3 , pp 695 – 735 .
   Web of Science ®Google Scholar
• Turner , I.W. , and Perre , P. 1996 , A synopsis of the strategies and efficient resolution techniques used for modelling and numerically simulating the drying process. Mathematical Modeling and Numerical Techniques in Drying Technology , edited by Tumer. I. , and Mujumdar , A S. Marcel Dekkcr Inc. , 1 – 82 . ISBN: 0 8247 9818 X
   Google Scholar
• van der Vorst , H A. , 1992 . Bi-CGSTAB : a fast and smoothly converging variant of Bi-CG for the solution of nonsymmetric linear systems , SIAM J. Sci. Srar. Compuror. , 13 , pp. 631 – 645
   Web of Science ®Google Scholar
• Van Leer , B. 1974 , Towards the ultimatc conservative difference scheme ll Monotonicity and conservation combined in a second order scheme , J. Computational Physics , 14 . 361 – 370 .
   Web of Science ®Google Scholar