TECHNICAL PAPERS
Jan 1, 1996

Dynamic Response of Box Tubes to Combined Shear and Torsion

Publication: Journal of Structural Engineering
Volume 122, Issue 1

Abstract

Based on equilibrium and compatibility conditions, as well as a stress-strain relationship for softened concrete, a truss model theory for reinforced-concrete structural walls subjected to static shear was applied to determine the shear-force-displacement relationship as the primary curve for dynamic analysis. Similarly, the torque-twist relationship of reinforced-concrete box tubes subjected to static torsion was able to be determined using the truss model theory. In this paper, the inelastic dynamic response of reinforced-concrete box tubes to combined shear and torsion is predicted using the primary curve obtained by the interaction relationship between shear and torsion, the hysteretic model proposed for reinforced-concrete structures under shear or torsion, and the linear acceleration step-by-step method. Further, parametric studies are performed using the proposed algorithms.

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References

1.
Hsu, T. T. C. (1984). Torsion of reinforced concrete . Van Nostrand Reinhold, New York, N.Y., 349–356.
2.
Hsu, T. T. C., and Mo, Y. L.(1985a). “Softening of concrete in torsional members—theory and tests.”ACI J., 82(3), 209–303.
3.
Hsu, T. T. C., and Mo, Y. L.(1985b). “Softening of concrete in low-rise shear walls.”ACI J., 82(6), 883–889.
4.
Mattock, A. H., Birkeland, C. J., and Hamilton, M. E.(1967). “Strength of reinforced concrete beams without web reinforcement in combined torsion, shear and bending.”Trend in Engrg., 19(4), 8–12.
5.
Mitchell, D., Tinawi, R., and Redwood, R. G.(1990). “Damage to buildings due to the 1989 Loma Prieta Earthquake—Canadian Code perspective.”Can. J. Civ. Engrg., Ottawa, Canada, 17(5), 813–834.
6.
Mo, Y. L.(1988). “Analysis and design of low rise structural walls under dynamically applied shear forces.”ACI Struct. J., 85(2), 180–189.
7.
Tso, W. K., and Zhu, T. J.(1992). “Design of torsionally unbalanced structural systems based on code provisions I: ductility demand.”Earthquake Engrg. and Struct. Dynamics, 21(7), 609–627.
8.
Uniform building code. (1991). International Conference of Building Officials, Whittier, Calif.
9.
Vecchio, F., and Collins, M. P. (1981). “Stress-strain characteristics of reinforced concrete in pure shear.”Final Rep., IABSE Colloquium on Advanced Mech. of Reinforced Concrete, Int. Assoc. for Bridge and Struct. Engrg. (IABSE), Zürich, Switzerland, 211–225.
10.
Yang, R. Y. (1994). “Dynamic behavior of concrete box structures subjected to torsion,” ME thesis, Dept. of Civ. Engrg., Nat. Cheng Kung Univ., Tainan, Taiwan.

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Published In

Go to Journal of Structural Engineering
Journal of Structural Engineering
Volume 122Issue 1January 1996
Pages: 47 - 54

History

Published online: Jan 1, 1996
Published in print: Jan 1996

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Authors

Affiliations

Y. L. Mo, Member, ASCE
Prof., Dept. of Civ. Engrg., Nat. Cheng Kung Univ., Tainan 701, Taiwan.
R. Y. Yang
Struct. Engr., Dept. of Rapid Transit Sys., City of Taipei, Taiwan.

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