Reliability of One Dimensional Model of Moisture Diffusion in Wood

Informatica

Volumn 13, Issue 4, 2002, Pages 405-416

  Baronas, Romas ^a   Ivanauskas, Feliksas ^a   Sapagovas, Mifodijus ^a  

^a VILNIUS UNIVERSITY   (Lithuania)

Author keywords

Diffusion; Modelling; Simulation; Surface emission; Wood drying

Indexed keywords

EID: 0346110555     PISSN: 08684952     EISSN: None     Source Type: Journal    
DOI: None     Document Type: Article

References (26)

1. Ames, W.F. (1977). Numerical Methods for Partial Differential Equations, 2nd ed., Academic Press, New York.
2. Baronas, R., F. Ivanauskas, M. Sapagovas (2001). The influence of wood specimen geometry on moisture movement during drying. Wood Fiber Sci., 33(2), 166-172.
3. Baronas, R., F. Ivanauskas (2002). The influence of wood specimen surface coating on moisture movement during drying. Holzforschung, 56(5), 541-546.
4. Chen, H.T, J.Y. Lin, C.H. Wu, C.H. Huang (1990). Numerical algorithm for estimating temperature-dependent thermal conductivity. Numerical Heat Transfer Part B, 29(4), 509-522.
5. Crank, J. (1975). The Mathematics of Diffusion, 2 ed. Clarendon Press, Oxford.
6. Dincer, I., S. Dost (1996). A modelling study for moisture diffusivities and moisture transfer coefficients in drying of solid objects. Int. J. Energy Res., 20(6), 531-539.
7. Hensel, E. (1991). Inverse Theory and Application for Engineers. Prentice Hall, Englewood Cliffs, New York.
8. Hukka, A. (1999). The effective diffusion coefficient and mass transfer coefficient of Nordic softwoods as calculated from direct drying experiments. Holzforschung, 53(5), 534-540.
9. Hunter, A.J. (1995). Equilibrium moisture content and the movement of water through wood above fiber saturation. Wood Sci. Technolog., 29, 129-135.
10. Lim, L.-T., M.A. Tung (1997). Vapor pressure of allyl isothiocyanate and its transport in PVDC/PVC copolymer packaging film. J. Food Sci., 62, 1061-1066.
11. Liu, J.Y., W.T. Simpson (1996). Mathematical relation between surface emission and diffusion coefficients. Drying Technol., 15(10), 2459-2477.
12. Liu, J.Y., W.T. Simpson (1999). Inverse determination of diffusion coefficient for moisture diffusion in wood, In Proceedings of 33rd ASME National Heat Transfer Conference: Heat and Mass Transfer in Porous Media, August 15-17, 1999, Albuquerque, New Mexico.
13. Ouattara, B., R.E. Simard, G. Piette, A. Bégin, R.A. Holley (2000). Diffusion of acetic and propionic acids from chitosan-based antimicrobial packaging films. J. Food Sci., 65(5), 768-773.
14. Özisik, M.N. (1993). Heat Conduction. 2nd ed. John Wiley & Sons, New York.
15. Perré, P., I.W. Turner (1999). A 3-D version of TransPore: a comprehensive heat and mass transfer computational model for simulating the drying of porous media. Int. J. Heat Mass Transfer, 42, 4501-4521.
16. Rosen, H.N. (1987). Recent advances in the drying of solid wood. In A.Mujumdar (Ed.), Advances in Drying. Hemisphere. pp. 99-146.
17. Rosenkilde, A., J. Arfvidson (1997). Measurement and evaluation of moisture transport coefficient during drying of wood. Holzforschung, 51(4), 372-380.
18. Siau, J.F. (1984). Transport Processes in Wood. Springer-Verlag, New York.
19. Simpson, W.T. (1993). Determination and use of moisture diffusion coefficient to characterize drying of northern red oak (Quercus rubra). Wood Sci. Technolog., 27, 409-420.
20. Simpson, W.T., J.Y. Liu (1997). An optimization technique to determine Red Oak surface and internal moisture transfer coefficients during drying. Wood Fiber Sci., 29(4), 312-318.
21. Skaar, C. (1988). Wood-Water Relations. Springer-Verlag, New York.
22. Söderström, O., M.-G. Salin (1993). On determination of surface emission factors in wood drying, Holzforschung, 47, 391-397.
23. Tikhonov, A.N., V.Y Arsenin (1977). Solutions of III-posed Problems, John Wiley, New York, 1977.
24. Turner, I., A.S. Mujumdar (1997). Mathematical modelling and numerical techniques in drying technology. Marcel Dekker, New York.
25. Weres, J., W. Olek, R. Guzenda (2000). Identification of mathematical model coefficients on the analysis of the heat and mass transport in wood. Drying Technol., 18(8), 1697-1708.
26. Yeung, W.K., T.T. Lam (1996). Second-order finite difference approximation for inverse determination of thermal conductivity. Int. J. Heat Mass Transfer, 39(17), 3685-3693.