Theoretical Modeling and Experimental Analyses of Laminated Wood Composite Poles
Keywords:
Beams, composites, energy methods, higher-order differential equation, poles, thick-shell, Timoshenko beam theory, variational methodsAbstract
Wood laminated composite poles consist of trapezoid-shaped wood strips bonded with synthetic resin. The thick-walled hollow poles had adequate strength and stiffness properties and were a promising substitute for solid wood poles. It was necessary to develop theoretical models to facilitate the manufacture and future installation and maintenance of this novel engineered wood product. A higher-order governing differential equation (GDE) model was developed for this purpose based on the principle of minimum potential energy. Transverse shear and glue-line effects were taken into account in the development of the model. A simplified theoretical model was also derived to further validate the higher-order GDE model. Thirty-six small-scale wood laminated composite poles were made and tested to validate the models developed. Strip thickness and number of strips were chosen as experimental variables. The deflection predicted by the theoretical models agreed well with those measured in experiment. The agreement with the results predicted by the simplified theoretical model was better than that with those predicted by the higher-order GDE model.References
Biblis, E. J. 1965. Shear deflection of wood beams. Forest Prod. J.15(11):492-498.nBodig, J, and B. A. Jayne. 1982. Mechanics of wood and wood composites. Van Nostrand Reinhold, New York, NY. 712 pp.nGrashof, F. 1878. Elastizitat und Festigkent. 2nd ed. Auflage der "Festigkeitslehre," Berlin, Germany.nKant, T., and A. Gupta. 1988. A finite element model for a higher-order shear-deformable beam theory. J. Sound Vibr.125(2):193-202.nKathnelson, A. N. 1996. Improved engineering theory for uniform beams. Acta Mech.114:225-229.nTimoshenko, S. P. 1921. On the correction for shear of the differential equation for transverse vibrations of prismatic bars. Philos. Mag.41(6):744-746.nTimoshenko, S. P. 1976. Strength of materials. Part I, 3rd ed., Robert E. Krieger Publishing Co., New York, NY.nValisetty, R. R. 1990. Refined bending theory for beams of circular cross section. J. Eng. Mech.116(9):2072-2079.nWashizu, K. 1968. Variational methods in elasticity and plasticity. Pergamon Press. Oxford, New York, 349 pp.nRankine, W. J. M. 1895. Applied mechanics. 15th ed. Griffin and Co., London, England.nRehfield, L. W., and P. L. N. Murthy. 1982. Toward a new engineering theory of bending: fundamentals. AIAA Journal20(5):693-699.nShames, I. H., and C. L. Dym. 1985. Energy and finite element methods in structural mechanics. Hemisphere Publishing Corporation, 757 pp.n
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