지진의 특성주기를 고려한 완만한 곡선형 이력거동시스템의 비탄성 변위비
Inelastic Displacement Ratios for Smooth Hysteretic System Considering Characteristic Period of Earthquakes
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초록
In order to predict inelastic displacement response without nonlinear dynamic analysis, the equal displacement rule can be used for the structures with longer natural periods than the characteristic period, Tg, of earthquake record. In the period range longer than Tg, peak displacement responses of elastic systems are equal or larger than those of inelastic systems. In the period range shorter than Tg, opposite trend occurs. In the equal displacement rule, it is assumed that peak displacement of inelastic system with longer natural period than Tg equals to that of elastic system with same natural period. The equal displacement rule is very useful for seismic design purpose of structures with longer natural period than Tg. In the period range shorter than Tg, the peak displacement of inelastic system can be simply evaluated from the peak displacement of elastic system by using the inelastic displacement ratio, which is defined as the ratio of the peak inelastic displacement to the peak elastic displacement. Smooth hysteretic behavior is more similar to actual response of real structural system than a piece-wise linear hysteretic behavior such as bilinear or stiffness degrading behaviors. In this paper, the inelastic displacement ratios of the smooth hysteretic behavior system are evaluated for far-fault and near-fault earthquakes. The simple formula of inelastic displacement ratio considering the effect of Tg is proposed.
Abstract
In order to predict inelastic displacement response without nonlinear dynamic analysis, the equal displacement rule can be used for the structures with longer natural periods than the characteristic period, Tg, of earthquake record. In the period range longer than Tg, peak displacement responses of elastic systems are equal or larger than those of inelastic systems. In the period range shorter than Tg, opposite trend occurs. In the equal displacement rule, it is assumed that peak displacement of inelastic system with longer natural period than Tg equals to that of elastic system with same natural period. The equal displacement rule is very useful for seismic design purpose of structures with longer natural period than Tg. In the period range shorter than Tg, the peak displacement of inelastic system can be simply evaluated from the peak displacement of elastic system by using the inelastic displacement ratio, which is defined as the ratio of the peak inelastic displacement to the peak elastic displacement. Smooth hysteretic behavior is more similar to actual response of real structural system than a piece-wise linear hysteretic behavior such as bilinear or stiffness degrading behaviors. In this paper, the inelastic displacement ratios of the smooth hysteretic behavior system are evaluated for far-fault and near-fault earthquakes. The simple formula of inelastic displacement ratio considering the effect of Tg is proposed.
참고문헌 (8)
- Chopra AK, "Inelastic deformation ratios for design and evaluation of structures: Single-degree-of-freedom bilinear systems", Journal of Structural Engineering, 130(9), pp.1309~1319 (2004)
- Ruiz-Garcia J, "Inelastic displacement ratios for evaluation of structures built on soft soil sites", Earthquake Engineering and Structural Dynamics, 35, pp.679~694 (2006)
- Ruiz-Garcia J, "Inelastic displacement ratios for evaluation of existing structures", Earthquake Engineering and Structural Dynamics, 32, pp.1237~1258 (2003)
- Song JK, "Spectral Displacement Demands of Stiffnessand Strength-Degrading Systems", Earthquake Spectra, 16(4), pp.817~851 (2000)
- 송종걸, "비탄성 응답스펙트럼에 대한 완만한 곡선형 이력거동의 영향", 한국지진공학회논문집, 14(1), pp.1~9 (2010), 한국지진공학회
- Song JK, "Effect of hysteretic smoothness on inelastic response spectra with constant-ductility", Earthquake Engineering and Structural Dynamics, 40, pp.771~788 (2011)
- Peng BF, "Statistical insight into constant-ductility design using a non-stationary earthquake ground motion model", Earthquake Engineering and Structural Dynamics, 26, pp.895~916 (1997)
- "SAC Joint Venture Steel Project Phase 2" (1997)[URL]
