Variation of the Modulus of Elasticity and Anisotropic Factor over the Thickness of the Bamboo Wall

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The objective of this study is to experimentally determine the physical and elastic properties of bamboo and set the anisotropic factor along the wall thickness of the bamboo. The physical properties were determined following the requirements of the Brazilian standard. The elastic modulus was determined by non-destructive testing using the impulse excitation method. The density in the shell region is 40% larger than the inner portion. The density variation in the wall thickness of the bamboo is not linear, having a more pronounced nonlinearity in the shell region. The results of the ANOVA table indicate that shrinkage factors in bamboo wall thickness can be considered statistically the same, i.e., they do not vary with the wall thickness of the bamboo. The anisotropic factor in the intermediate and inner region can be considered statistically equal, 1.8. As for the factor measured in the region close to the bark, 2.03, it cannot be considered equal to the other regions. There is a variation of the modulus of elasticity, between the interior and the bamboo bark, of 279%.

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522-527

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June 2017

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© 2017 Trans Tech Publications Ltd. All Rights Reserved

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[1] W. Liese, The Anatomy Of Bamboo Culms, Technical Report - INBAR (International Network for bamboo and rattan) Beijing, People's Republic of China, (1998) 11-88.

Google Scholar

[2] A. L. Beraldo, L. A. Rivero, Bambu Laminado Colado (BLC), Forest Environ. Mag. 10(2) (2003) 36-46.

Google Scholar

[3] K. Ghavami, C. S. Rodrigues, S. Paciornik, Bamboo: Functionally Graded Composite Material, Asian J. Civil Eng. (Building Housing). 4(1) (2003) 1-10.

Google Scholar

[4] H. Q. Yu, Z. -H. Jiang, C. -Y. Hse, T. F. Shupe, Selected physical and mechanical properties of moso bamboo (Phyllostachys pubescens), J. Trop. Forest Sci. 20(4) (2008) 258-263.

Google Scholar

[5] O. H. Lopes, Bamboo the Gift of the Gods, first ed., Oscar Hidalgo Lopes, Colombia, (2003).

Google Scholar

[6] R . Santhoshkumar, K. V. Bhat, Variation in density and its relation to anatomical properties in bamboo culms, Bambusa bambos (L. ) Voss, J. Plant Sci. 2(3) (2014) 108-112.

DOI: 10.11648/j.jps.20140203.12

Google Scholar

[7] M. A. Latif, W. A. Wan, A. Fauzidah, Anatomical features and mechanical properties of three Malaysian bamboos, J. Trop. Forest Sci. 2(3) (1990) 227-234.

Google Scholar

[8] E. J. Hearn, Mechanics of Materials, An Introduction to the Mechanics of Elastic and Plastic Deformation of Solids and Structural Materials, Ed. Oxford, Boston: Butterworth-Heinemann, (1997).

Google Scholar

[9] S. Iwakiri, A. R. G. Montefusco, K. M. Zablonsky, K. P. Siqueira, L. K. Saldanha, M. A. M. Souza, Production of Strand" Particle Sheets with Laminar Inclusion – "Com-Ply, Forest Environ. 10(2) (2003) 30-35.

Google Scholar

[10] Z. Wang, Y. Ren, A study on the physical properties of a bamboo moulding compared with wood and MDF mouldings, INBAR (International Network for bamboo and rattan) Beijing, People's Republic of China, 44 (2003).

Google Scholar

[11] B. K. Brashaw, V. Bucur, F. Divos, R. Gonçalves, J. Lu, R. Meder, R. F. Pellerin, Nondestructive testing and evaluation of wood: A worldwide research update, Forest Prod. J. 59(3) (2009) 7-14.

Google Scholar

[12] G. Vidaurre, L. R. Lombardi, L. Nutto, J. T. S. Oliveira, M. D. C. Arantes, Properties of Reaction, Forest and Environment Wood, Brazilian J. Wood Sci. 20(1) (2013) 26-37.

Google Scholar

[13] L. C. Cossolino, A. H. A. Pereira, Elastic modules: overview and characterization methods. ATCP Physical Engineering, (2010) 1-30.

Google Scholar

[14] Y. Huang, B. Fei, P. Weib, C. Zhao, Mechanical properties of bamboo fiber cell walls during the culm development by nanoindentation, Ind. Crops Prod. 92 (2016) 102-108.

DOI: 10.1016/j.indcrop.2016.07.037

Google Scholar

[15] J. J. Garcia, C. Rangel, K. Ghavami, Experiments with Rings to Determine the anisotropic elastic Constants of Bamboo, Constr. Build. Mater. 31 (2012) 52-57.

DOI: 10.1016/j.conbuildmat.2011.12.089

Google Scholar

[16] K. Ghavami, A. B. Marinho, Physical and mechanical properties of the whole stalk of bamboo of the species guadua angustifolia, RMNC Bambu 01/2001, PUC-Rio, (2001).

Google Scholar

[17] K. E. Teftt, Relation Between Flexional Resonant Frequency Equations for the Flexional Vibration of Cilindrical Rods, J. Res. Natl. Bur. Stand. 64B(4) (1960) 237-250.

Google Scholar

[18] L. E. R. Lapo, A. L. Beraldo, Bambu Laminado Colado (BLC), Magaz. Agribus. Environ. 1(2) (2008) 165-177.

Google Scholar

[19] R. Gonçalves, A. Bartholomeu, Non-destructive test performance in beams of Eucalyptus citriodora and Pinus elliottii, Brazilian J. Agricult. Environ. Eng. 4(2) (2000) 269-274.

Google Scholar

[20] NBR 7190. Brazilian Association of Technical Standards, Wood Framework Projects. Rio de Janeiro, (1997).

Google Scholar

[21] ASTM E 1876-07. American Society of Testing matireals. Standard test method for dynamic Young's modulus, shear modulus, and Poisson's ratio by impulse excitation of vibration. New York, (2007).

DOI: 10.1520/e1876-01

Google Scholar

[22] ISO 3130. International Organization for Standardization. Wood - Determination of moisture content for physical and mechanical test, (1975).

Google Scholar