Numerical Method and Experimental Study on the Ultimate Load Carrying Capacity of Four Tube CFST Latticed Columns

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Abstract:

The paper presents a numerical method for calculating the load-deformation response and ultimate load carrying capacity of Concrete Filled Steel Tubular (CFST) latticed columns A half-wave sinusoidal function is assumed for the deflected shape of the column. The effect of confinement and shear deformation are included in the analysis, and the corresponding equilibrium equation is established. The method applies to eccentrically loaded compression members bent in single curvature. Unequal end eccentricities can be considered. Test results are reported for seventeen four latticed column specimens with varying end eccentricities and slenderness ratios. The obtained results show that eccentricity has significant effect on the bearing capacity of specimen, and the slenderness ratio also has some influence. The diagonal lacing bars remained in the elastic state during the entire load range. When specimens go into the nonlinear stage, Poisson's ratio of the near-load steel tube increases and a significant confinement effect can be observed. For the far-load steel tube, confinement effect does not occur to a significant extent. Specimen failure is due to overall instability except in the case of several individual short columns. Good agreement was found between the theoretical and experimental results using the numerical method developed in the paper. The proposed numerical method is shown to be more accurate than the current method presented in the Chinese code.

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Periodical:

Advanced Materials Research (Volumes 163-167)

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2224-2233

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December 2010

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© 2011 Trans Tech Publications Ltd. All Rights Reserved

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[1] Editorial Board: CECS 28: 90 ( China Planning Press, China 1990)(in Chinese).

Google Scholar

[2] Lizhong Jiang, Wangbao Zhou and Bin Tang: Chinese Journal of Computational Mechanics. vol. 27(2010), p.127 (in Chinese).

Google Scholar

[3] Zuyan Shen, Yangji Chen and Yiyi Chen: Basic principles of steel( China Building Industry Press, China 2005) (in Chinese).

Google Scholar

[4] Baochun Chen, Youjie Chen, Laiyong Wang and Linhai Han: Journal of Highway and Transport. vol . 17(2004), p.23(in Chinese).

Google Scholar

[5] Shaohuai Cai: Modern Steel Tube Confined Concrete Structures (China Communication Press, China 2007) (in Chinese).

Google Scholar

[6] Linhai Han: Concrete filled steel tube structure(Science Press, China 2006) (in Chinese).

Google Scholar

[7] Shantong Zhong: Concrete-filled steel tube unified theory research and applying (Tsinghua University Press, China 2004) (in Chinese).

Google Scholar

[8] Baochun Chen and Zhijin Ou: Journal of Building Structure. vol. 27(2006),P. 73(in Chinese).

Google Scholar

[9] KIL PATRICK A E and VIJA YA R B: ACI Structural Journal . vol . 96 (1999), p.268.

Google Scholar

[10] Baochun Chen and Zhijin Ou.: China Journal of Civil Engineering. vol . 40(2008), p.55 (in Chinese).

Google Scholar

[11] Lizhong Jiang, and Wangbao Zhou: Chinese Journal of Computational Mechanics. vol . 27(2010), p.677(in Chinese).

Google Scholar

[12] Kawano A and Sakino K: Engineering Structures. vol . 25(2003), p.607.

Google Scholar

[13] Galambos TV: Guide to stability design criteria for metal structures(John Wiley &Sons , Inc, New York 1998).

Google Scholar

[14] Bleich F: Buckling strength of metal structures (McGraw-Hill, New York 1952).

Google Scholar

[15] Lin F J, Clauser E C and Johnston B G: Journal of the Structural Division, ASCE. vol . 96( 1970) , p.1377.

Google Scholar

[16] Baochun Chen and Zhijing Ou: China Journal Of Civil Engineering. vol . 40(2007), p.32.

Google Scholar

[17] Yongqing Tu and Cong Li: Journal of Beijing University of Aeronautics and Astronautics. vol . 31(2005), p.1092(in Chinese).

Google Scholar