The finite difference scheme for mathematical modeling of wood drying process

Mathematical Modelling and Analysis

Volumn 6, Issue 1, 2001, Pages 48-57

  Ciegis R ^a   Starikovicius V ^a,b  

^a VILNIUS GEDIMINAS TECHNICAL UNIVERSITY   (Lithuania)

^b VILNIUS UNIVERSITY   (Lithuania)

Author keywords

[No Author keywords available]

Indexed keywords

FINITE DIFFERENCE SCHEME; MAXIMUM NORM; MOISTURE MOVEMENT; STABILITY AND CONVERGENCE; WOOD DRYING PROCESS;

FINITE DIFFERENCE METHOD;

EID: 3543016522     PISSN: 13926292     EISSN: 16483510     Source Type: Journal    
DOI: 10.1080/13926292.2001.9637144     Document Type: Article

References (6)

1. Aboltinš, A., Buikis, A., Cepitis, J., Kalis, H., and Reinfelds, A., 1999. “ Diffusion and chemical attachment of substances with simple molecular structure in wood ”. In Progress in Industrial mathematics at ECMI98, 188–195. Leipzig:B.G.Teubner.
2. Bui, X., Choong, E., and Rudd, W., 1991. Numerical methods for solving the equation for diffusion through wood during drying. Wood Science, 13(2)
3. Droin-Josserand, A., Taverdet, J., and Vergrand, J., 1988. Modeling the absorption and desorption of moisture by wood in an atmosphere of constant and programmed relative humidity. Wood Sci. Technol., 22:299–310.
4. Hilden, M., and Steinebach, G., 1998. ENO-discretization in MOL-applications:some examples in river hydraulics. Applied Numerical Mathematics, 28:293–308.
5. Samarskij, A., 1988. Theory of Difference Schemes, Moscow:Nauka. In Russian
6. Thomas, J., 1995. Numerical Partial Differential Equations:finite difference methods, New York, Berlin, Heidelberg, Tokyo:Springer.