An Application of the Finite Element Method to the Drying of Timber

Authors

  • H. R. Thomas
  • R. W. Lewis
  • K. Morgan

Keywords:

Drying, numerical analysis, finite element method, moisture content, temperature, experimental results

Abstract

The finite element method has been used to solve a set of differential equations that govern the transfer of heat and mass in porous bodies. Computed results are presented and are compared with the results of previously published experimental work for timber drying.

References

Comini, G., and R. W. Lewis. 1976. A numerical solution of two-dimensional problems involving heat and mass transfer. Int. J. Heat Mass Transfer 19:1387-1392.nJohnson, J. A. 1978. Private Communication.nKeyi Werth, R. 1952. The variation of the temperature of wood during the drying of veneers and sawn wood. Holz Roh Werkst. 10(3):87-91.nLees, M. 1966. A linear three-level difference scheme for quasi-linear, parabolic equations. Maths. Comp. 20:516-522.nLewis, R. W., G. Comini, and C. Humpheson. 1975. Finite element application to heat and mass transfer problems in porous bodies (in Russian), Inzh. Fiz. Zh. 29:483-488.nLewis, R. W., M. Strada, and G. Comini. 1977. Drying induced stresses in porous bodies. Int. J. Num. Meth. Eng. 11:1175-1184.nLewis, R. W., K. Morgan, H. R. Thomas, and M. Strada. 1979. Drying induced stresses in porous bodies.—An elasto-visco-plastic model. Computer Methods in Applied Mechanics and Engineering 20:291-301.nLuikov, A. V. 1966. Heat and mass transfer in capillary porous bodies. Pergamon, Oxford. 6:232-303.nRobins, M. 1978. A theoretical investigation into some aspects of timber drying. B.Sc. Thesis, University College of Swansea, Swansea, U.K.nZienkiewicz, O. C. 1977. The finite element method. McGraw-Hill, London.n

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Published

2007-06-27

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Section

Research Contributions