Energy Absorption of Spruce Wood under Three Kinds of Quasi-Static Compression Conditions

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Abstract:

The curves of stress versus strain along spruce wood axial, radial and tangential directions are gained by static compression experiments. Moisture content and density of the spruce wood are 12.72% and 413 kg/m3 respectively. The results indicate that spruce compression process includes elastic, yield and compaction phases. Failure modes of spruce subjected to axial compression are fiber buckling and wrinkle. And failure modes under radial or tangential compression are wood fiber slippage and delamination. Axial compression yield strength is about nine times as that of radial and tangential compression. Radial and tangential compression yield strengths are almost equal. Energy absorption efficiency and ideality energy absorption efficiency of spruce along different loading directions are analyzed. And theory analytic solution to single wood cell buckling under axial compression is done. The obtained expression shows that the mean limit loading is relative to yield stress, cell structure dimension and wrinkle length for complete wrinkle cases.

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Advanced Materials Research (Volumes 250-253)

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3-9

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May 2011

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© 2011 Trans Tech Publications Ltd. All Rights Reserved

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[1] C. Adalian and P. Morlier: Composites Science and Technology Vol.61 (2001), pp.403-408

Google Scholar

[2] A. Reiterer, H. Lichtenegger, P. Fratzl and S. E. Stanzl-tschegg: Journal of Materials Science Vol.36 (2001), pp.4681-4686

DOI: 10.1023/a:1017906400924

Google Scholar

[3] M. Vural and G. Ravichandran: International Journal of Solids and Structures Vol.40 (2003), pp.2147-2170

Google Scholar

[4] W.Gindl: Journal of Materials Science Letters Vol.20(23) (2001), pp.2161-2162

Google Scholar

[5] Svante Widehammar: Experimental Mechanics Vol.44(1) (2004), pp.44-48

Google Scholar

[6] M.Gong and I.Smith: Wood Science and Technology Vol.37 (2004), pp.435-445

Google Scholar

[7] Sibel Yildiz, Engin d. Gezer and Umit C. Yildiz: Building and Environment Vol.41(12) (2006), pp.1762-1766

DOI: 10.1016/j.buildenv.2005.07.017

Google Scholar

[8] Steffen Orso, Ulrike G.K. Wegst and Eduard Arzt: Journal of Materials Science Vol.41 (2006), pp.5122-5126

Google Scholar

[9] P. Trtik, J. Dual, D. Keunecke, D.Mannes, P. Niemz, P. Stäli, A. Kaestner, A. Groso and M. Stampanoni: Journal of Structural Biology Vol.159 (2007), pp.46-55

DOI: 10.1016/j.jsb.2007.02.003

Google Scholar

[10] P. Mackenzie-Helnwein, J. Eberhardsteiner and H. A. Mang: Computational Mechanics Vol.31(1-2) (2003), pp.204-218

Google Scholar

[11] Weixing Tan, Steve Blanton;J. P. Bielech: New Forests Vol.35(2) (2007), pp.187-205

Google Scholar

[12] W. Sonderegger · P. Niemz: Holz Roh Werkst Vol. 62 (2004), pp.335-342

Google Scholar

[13] Ala Tabiei and Jin Wu: Composite Structures Vol.50(2) (2000), pp.143-149

Google Scholar

[14] Andrey Shipsha and Lars A. Berglund: Composites Science and Technology Vol. 67 (2007), pp.1362-1369

Google Scholar

[15] Hakan Keskin, Musa Atar and Abdullah Togay: Construction and Building Materials Vol.22(7) (2008), pp.14022-1408

Google Scholar

[16] Miltz J and Gruenbaum G: Polymer Eng Sci Vol. 21(15) (1981), pp.1010-1014.

Google Scholar

[17] Tongxi Yu and Guoxing Lu: Energy Absorption of Structures and Materials (Chemical Industry Press, Beijing China 2006)(in Chinese).

Google Scholar