Analytical Modeling of Rheological Postbuckling Behavior of Wood-Based Composite Panels Under Cyclic Hygro-Loading

Authors

  • Wook Kang
  • Byung-Dae Park
  • Woo Yang Chung
  • Hee Suk Jung

Keywords:

Wood-based composite panels, postbuckling, hardboard, creep, nonlinear plate, orthotropic material

Abstract

This study was conducted to develop analytical models to predict postbuckling behavior of woodbased composite panels under cyclic humidity conditions. Both the Rayleigh method and von Karman theory of nonlinear plate with imperfection were used to obtain a closed form solution to the hygrobuckling and postbuckling. In addition, mechano-sorptive creep effects were also taken into account for the derivation of analytical models. The closed-form solutions derived for both isotropic and orthotropic materials showed a good agreement with the experimental results in terms of the center deformation of hardboard, especially in the case of the edge movements. The unrecovery deformation was much greater at the first cycle and then decreased as the number of cyclic hygro-loading increased.

References

Crank, J. 1975. The mathematics of diffusion. Oxford University Press, London, UK. 273 pp.nDahblom, O., S. Ormarsson, and H. Petersson. 1996. Prediction of deformations in wood drying by an extended two-dimensional formulation. 5th International IUFRO Wood Drying Conference. Quebec, Canada. Pp. 69-76.nDunky, M. 1998. Urea-formaldehyde (UF) adhesive resins for wood. Int. J. Adhesion Adhesives18:95-107.nFeldman, E., and J. Aboudi. 1995. Thermal postbuckling of metal matrix laminated plates. J. Thermal Stresses18:197-218.nKang, W., and H. S. Jung. 2001a. Effects of material constants and geometry on hygrobuckling of woodbased panels. J. Wood Sci.47:214-220.nKang, W., and H. S. Jung. 2001b. Postbuckling of thin wood-based sandwich panels due to hygroexpansion under high humidity condition. J. Wood Sci.47:221-227.nKang, W., and N. H. Lee. 2002. Mathematical models to predict drying deformation and stress due to the differential shrinkage within a tree disk with radial variations. Wood Sci. Technol.36:463-476.nKollmann, F. F. P., and W. A. Côté. 1968. Principles of wood science and technology. Springer-Verlag, Berlin. 206 pp.nLeissa, A. W. 1987. A review of laminated composite plate buckling. Appl. Mech. Rev. ASME40(5):575-591.nMarck, R. C. 1972. Moisture problems in flush garage door. Forest Prod. J.22(10):17-21.nMårtensson, A. 1988. Tensile behavior of hardboard under combined mechanical and moisture loading. Wood Sci. Technol.22:129-142.nMårtensson, A., and S. Thelandersson. 1990. Effect of moisture and mechanical loading on wooden materials. Wood Sci. Technol.24:247-261.nMcNatt, J. D. 1973. Buckling due to linear expansion of hardboard siding. Forest Prod. J.23(1):37-43.nSadoh, T., and M. Yamazoe. 1993. Predicting moisture content changes of wood exposed to daily temperature and humidity changes. Mokuzai Gakkaishi39(5):555-560.nSekino, N., and A. Suematsu. 2000. In-plane dimensional stability of wood-based panel products III. Mokuzai Gakkaishi.46(5):441-448.nShen, H. S., and Z. Q. Lin. 1995. Thermal post-buckling analysis of impefect laminated plates. Computers & Structures57(3):533-540.nSpalt, H. A., and R. F. Sutton. 1968. Buckling of thin surfacing materials due to restrained hygroexpansion. Forest Prod. J.18(4):53-56.nSuchsland, O. 1971. Linear expansion of veneered furniture panels. Forest Prod. J.21(9):90-96.nWu, Q., and O. Suchsland. 1996. Prediction of moisture content and moisture gradient of overlaid particleboard. Wood Fiber Sci.28(2):227-239.n

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Published

2007-06-05

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Research Contributions