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      Ductility and inelastic deformation demands of structures

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      https://www.riss.kr/link?id=A104818868

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      다국어 초록 (Multilingual Abstract)

      Current seismic codes require from the seismically designed structures to be capable to withstand inelastic deformation. Many studies dealt with the development of different inelastic spectra with the aim to simplify the evaluation of inelastic deform...

      Current seismic codes require from the seismically designed structures to be capable to withstand inelastic deformation. Many studies dealt with the development of different inelastic spectra with the aim to simplify the evaluation of inelastic deformation and performance of structures. Recently,the concept of inelastic spectra has been adopted in the global scheme of the performance-based seismic design through capacity-spectrum methods. In this paper, the median of the ductility demand ratio for 80 ground motions are presented for different levels of normalized yield strength, defined as the yield strength coefficient divided by the peak ground acceleration (PGA). The influence of the post-to-preyield stiffness ratio on the ductility demand is investigated. For fixed levels of normalized yield strength, the median ductility versus period plots demonstrated that they are independent of the earthquake magnitude and epicentral distance. Determined by regression analysis of the data, two design equations have been developed; one for the ductility demand as function of period, post-to-preyield stiffness ratio, and normalized yield strength, and the other for the inelastic deformation as function of period and peak ground acceleration valid for periods longer than 0.6 seconds. The equations are useful in estimating the ductility and inelastic deformation demands for structures in the preliminary design. It was found that the post-to-preyield stiffness has a negligible effect on the ductility factor if the yield strength coefficient is greater than the PGA of the design ground motion normalized by gravity.

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      참고문헌 (Reference)

      1 Bertero, V. V., "Tri-service manual methods, in Vision 2000" Structural Engineers Association of California 1995

      2 Krawinkler, H., "Strength and ductility demands for SDOF and MDOF systems to Whittier narrows earthquake ground motions" SMIP 1990

      3 Sinan, D.A., "Statistical evaluation of approximate methods for estimating maximum deformation demands on existing structures" 131 (131): 160-172, 2005

      4 Applied Technology Council, "Seismic evaluation and retrofit of concrete buildings" ATC 1996

      5 Nassar, A., "Seismic demands for SDOF and MDOF systems" John A. Blume Earthquake Engineering Center, Dept. of Civil Engineering, Stanford University 1991

      6 Goda, K., "Seismic demand estimation of inelastic SDOF systems for earthquakes in Japan" 99 (99): 3284-3299, 2009

      7 Riddell, R., "Response modification factors for earthquake resistant design of short period structures" 5 (5): 571-590, 1989

      8 Baber, T.T., "Random vibration of pinching hysteretic systems" 110 (110): 1036-1049, 1984

      9 Newmark, N.M., "Procedures and criteria for earthquake resistant design" U.S. Dept. of Commerce 1973

      10 Miranda, E., "Probabilistic site-dependent non-linear spectra" 22 (22): 1031-1046, 1993

      1 Bertero, V. V., "Tri-service manual methods, in Vision 2000" Structural Engineers Association of California 1995

      2 Krawinkler, H., "Strength and ductility demands for SDOF and MDOF systems to Whittier narrows earthquake ground motions" SMIP 1990

      3 Sinan, D.A., "Statistical evaluation of approximate methods for estimating maximum deformation demands on existing structures" 131 (131): 160-172, 2005

      4 Applied Technology Council, "Seismic evaluation and retrofit of concrete buildings" ATC 1996

      5 Nassar, A., "Seismic demands for SDOF and MDOF systems" John A. Blume Earthquake Engineering Center, Dept. of Civil Engineering, Stanford University 1991

      6 Goda, K., "Seismic demand estimation of inelastic SDOF systems for earthquakes in Japan" 99 (99): 3284-3299, 2009

      7 Riddell, R., "Response modification factors for earthquake resistant design of short period structures" 5 (5): 571-590, 1989

      8 Baber, T.T., "Random vibration of pinching hysteretic systems" 110 (110): 1036-1049, 1984

      9 Newmark, N.M., "Procedures and criteria for earthquake resistant design" U.S. Dept. of Commerce 1973

      10 Miranda, E., "Probabilistic site-dependent non-linear spectra" 22 (22): 1031-1046, 1993

      11 "PEER Strong Motion Database"

      12 Rosenblueth, E., "On a kind of hysteretic damping" 90 (90): 37-48, 1964

      13 Miranda, E., "Nonlinear response spectra for earthquake resistant design" 1992

      14 Wen, Y. K., "Method for random vibration of hysteretic systems" 102 (102): 249-263, 1976

      15 Shih-Sheng, P.L., "Inelastic response spectra for aseismic building design" 106 (106): 1295-1310, 1980

      16 Gülkan, P., "Inelastic response of reinforced concrete structures to earthquake motions" 71 (71): 604-610, 1974

      17 Miranda, E., "Inelastic displacement ratios for structures on firm sites" 126 (126): 1150-1159, 2000

      18 Ruiz-Garcia, J., "Inelastic displacement ratios for evaluation of existing structures" 32 (32): 1237-1258, 2003

      19 Chopra, A.K., "Inelastic deformation ratios for design and evaluation of structures: single-degree-of-freedom bilinear systems" University of California 2003

      20 Chopra, A.K., "Inelastic deformation ratios for design and evaluation of structures : single-degree-of-freedom bilinear systems" 130 (130): 1309-1319, 2004

      21 Reinhorn, A. M., "Inelastic analysis techniques in seismic evaluations, In Seismic Design Methodologies for the Next Generation of Codes" Balkema 1997

      22 Foliente, G. C., "Hysteresis modeling of wood joints and structural systems" 121 (121): 1013-1022, 1995

      23 Ibarra, L. F., "Global collapses of frame structures under seismic excitations" Stanford University 2003

      24 Freeman, S.A., "Evaluation of existing buildings for seismic risk-a case study of Puget Sound Naval Shipyard, Bremerton, Washington" Earthquake Engineering Research Institute 1975

      25 Miranda, E., "Estimation of inelastic deformation demands of SDOF systems" 127 (127): 1005-1012, 2001

      26 Iwan, W. D., "Estimating inelastic spectra from elastic spectra" 8 (8): 375-388, 1980

      27 Newmark, N.M., "Earthquake spectra and design" Earthquake Engineering Research Institute 1982

      28 Kowalsky, M. J., "Displacement-based design-a methodology for seismic design applied to RC bridge columns" University of California at San Diego 1994

      29 Vamvatsikos, D., "Direct estimation of the seismic demand and capacity of oscillators with multi-linear static pushovers through IDA" 35 (35): 1097-1117, 2006

      30 Bozorgnia, Y., "Deterministic and probabilistic predictions of yield strength and inelastic displacement spectra" 26 (26): 25-40, 2010

      31 "Datafit version 9.0.59, Curve fitting software, Oakdale Engineering, PA, USA"

      32 Mahin, S.A., "Construction of inelastic response spectra for single-degree-of-freedom systems. Computer program and applications" University of California 1983

      33 Chopra, A.K., "Capacity-demand-diagrams based on inelastic design spectrum" 15 (15): 637-656, 1999

      34 Fajfar, P., "Capacity spectrum method based on inelastic demand spectra" 28 (28): 979-993, 1999

      35 Elnashai, A. S., "Advanced inelastic static(Pushover)analysis for earthquake applications" 12 (12): 51-69, 2001

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