Technical Papers
Jan 18, 2018

Progressive Collapse Analysis of Reticulated Shell Structure under Severe Earthquake Loading Considering the Damage Accumulation Effect

Publication: Journal of Performance of Constructed Facilities
Volume 32, Issue 2

Abstract

A reticulated shell is one of the conventional long-span space structures, prone to progressive collapse under a severe earthquake because of its unique single-layer feature. However, the collapse mechanism of this type of structure has not been well studied. In this paper, a numerical modeling technique using the fiber beam elements is developed. A corresponding material model, based on the inclusion of damage accumulation, is also developed in order to determine the failure criteria of structural members. An effective way to simulate the buckling behavior of the structural members is also used in the numerical simulation. The relevant numerical method is developed and validated against experimental tests: good agreement is achieved. Based on this numerical method, a parametric study of the reticulated shell under severe earthquake loading is performed, the responses of the structure are investigated, and a three-stage collapse mechanism of this type of structure is observed.

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References

ANSYS version 10.0 [Computer software]. ANSYS, Pittsburgh.
ASCE. (2010). “Minimum design loads for buildings and other structures.” SEI/ASCE 10-05, Washington, DC.
Bathe, K. J. (1996). Finite element procedures, Prentice-Hall, Englewood Cliffs, NJ.
Blandford, G. E. (1996). “Progressive failure analysis of inelastic space truss structures.” Comput. Struct., 58(5), 981–990.
British Standards Institution. (2001). “Structural use of steelwork in buildings. I: Code of practice for design—Rolled and welded sections.” BS 5950, London.
Brunesi, E., Nascimbene, R., Parisi, F, and Augenti, N. (2015). “Progressive collapse fragility of reinforced concrete framed structures through incremental dynamic analysis.” Eng. Struct., 104, 65–79.
Chow, C. L., and Wang, J. (1987). “An anisotropic theory of continuum damage mechanics for ductile fracture.” Eng. Fract. Mech., 33(1), 3–16.
Deshpande, V. S., and Fleck, N. A. (2001). “Collapse of truss core sandwich beams in 3-point bending.” Int. J. Solids Struct., 38(36–37), 6275–6305.
Fang, Y. L., and Zhao, Z. Z. (2011). “Numerical simulation of progressive collapse and study of resisting progressive collapse of spatial grid structures based on ANSYS/LS-DYNA.” Adv. Mater. Res., 243–249, 6202–6205.
FEMA. (2002). “World trade center building performance study: Data collection, preliminary observations, and recommendations.” FEMA 403, Washington, DC.
Ferrari, R., Cocchetti, C., and Rizzi, E. (2016). “Limit analysis of a historical iron arch bridge. Formulation and computational implementation.” Comput. Struct., 175, 184–196.
GB. (2003). “Code for design of steel structures.” GB50017, Beijing.
GSA (General Services Administration). (2003). “Progressive collapse analysis and design guidelines for new federal office buildings and major modernization projects.” Washington, DC.
Kato, S., Mutoh, I., and Shomura, M. (1998). “Collapse of semi-rigidly jointed reticulated domes with initial geometric imperfections.” J. Constr. Steel Res., 48(2–3), 145–168.
Long, H. V., and Hung, N. D. (2008). “Limit and shakedown analysis of 3-D steel frames.” Eng. Struct., 30(7), 1895–1904.
LS-DYNA [Computer software]. LSTC, Livermore, CA.
Maerschalck, B. D., and Gerritsma, M. I. (2006). “Higher-order Gauss-Lobatto integration for non-linear hyperbolic equations.” J. Sci. Comput., 27(1–3), 201–214.
Malla, R. B., Agarwal, P., and Ahmad, R. (2011). “Dynamic analysis methodology for progressive failure of truss structures, considering inelastic post-buckling cyclic member behavior.” Eng. Struct., 33(5), 1503–1513.
McGuire, W. (1974). “Prevention of progressive collapse.” Proc., Regional Conf. on Tall Buildings, Asian Institute of Technology, Bangkok, Thailand.
Melaragno, M. (1991). An introduction to shell structures: The art and science of vaulting, 1st Ed., Van Nostrand Reinhold, Reinhold, NY.
NIST (National Institute of Science and Technology). (2005). “Final report on the collapse of the world trade center towers.”, U.S. Dept. of Commerce, Gaithersburg, MD.
Office of the Deputy Prime Minister. (2004). “The building regulations 2000, Part A, Schedule 1: A3, Disproportionate collapse.” London.
Orbison, J. G., Guire, M., and Abel, J. (1982). “Yield surface applications in nonlinear steel frame analysis.” Comput. Methods Appl. Mech. Eng., 33(1–3), 557–573.
Powell, G. (2004). Progressive collapse: Case studies using nonlinear analysis, SEAOC, Monterey, CA.
See, T., and McConnel, R. E. (1986). “Large displacement elastic buckling of space structures.” J. Struct. Eng., 1052–1069.
Shekastehband, B., and Abedi, K. (2014). “Dynamic propagation of snap-through buckling in tensegrity structures.” Int. J. Struct. Stability Dyn., 14(1), 1350049.
Shimada, Y., Matsuoka, Y., Yamada, S., and Suita, K. (2008). “Dynamic collapse test on 3-D steel frame model.” 14th World Conf. on Earthquake Engineering, Beijing.
Starossek, U. (2006). “Progressive collapse of structures: Nomenclature and procedures.” Struct. Eng. Int., 16(2), 113–117.
Starossek, U. (2009). Progressive collapse of structures, Thomas Telford, London.
Taucer, F. F., Spacone, E., and Filippou, F. C. (1991). “A fiber beam-column element for seismic response analysis of reinforced concrete structures.” Univ. of California, Berkeley, CA.
Tsitos, A., Mosqueda, G., Filiatrault, A., and Reinhorn, A. M. (2008). “Experimental investigation of progressive collapse of steel frames under multi-hazard extreme loading.” 14th World Conf. on Earthquake Engineering, Beijing.
UFC and DoD (Unified Facilities Criteria and Department of Defense). (2005). “Design of buildings to resist progressive collapse.” UFC 4-023-03, Arlington, VA.
Yang, D. B., Zhang, Y. G., and Wu, J. Z. (2010). “Elasto-plastic buckling analysis of space truss structures with member equivalent imperfections considered using ABAQUS.” Proc., 3rd Int. Conf. on Modelling and Simulation (ICMS2010), World Academic Union, Edgbaston, U.K., 212–215.
Zhou, H. T., Zhang, Y. G., and Wu, J. Z. (2010). “Numerical simulation method considering the cumulative effect of plastic damage for beam element.” Spatial Struct., 16(3), 13–17.

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Go to Journal of Performance of Constructed Facilities
Journal of Performance of Constructed Facilities
Volume 32Issue 2April 2018

History

Received: Nov 4, 2016
Accepted: Aug 16, 2017
Published online: Jan 18, 2018
Published in print: Apr 1, 2018
Discussion open until: Jun 18, 2018

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Authors

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Haitao Zhou [email protected]
Lecturer, Dept. of Civil Engineering, Henan Univ. of Urban Construction, Henan 467001, China; Spatial Structure Research Center, Beijing Univ. of Technology, Beijing 100124, China. E-mail: [email protected]
Yigang Zhang [email protected]
Professor, Spatial Structure Research Center, Beijing Univ. of Technology, Beijing 100124, China; Professor, Key Laboratory of Urban Security and Disaster Engineering, Ministry of Education, Beijing Univ. of Technology, Beijing 100124, China. E-mail: [email protected]
Feng Fu, M.ASCE [email protected]
C.Eng.
Lecturer, Dept. of Civil Engineering, School of Mathematics, Computer Science and Engineering, Northampton Square, London EC1V 0HB, U.K.; Chanbai Mountain Distinguished Visiting Professor, Dept. of Civil Engineering, Jilin Jianzhu Univ., Changchun, Jilin, China (corresponding author). E-mail: [email protected]
Associate Professor, Spatial Structure Research Center, Beijing Univ. of Technology, Beijing 100124, China; Professor, Key Laboratory of Urban Security and Disaster Engineering, Ministry of Education, Beijing Univ. of Technology, Beijing 100124, China. E-mail: [email protected]

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