ࡱ> I%` bjbjNN  ,,O*{----@c@c@c4tc|||hhtc9RH^"!6WT8888888$;hO>`8u@cO!OO8--O9   O-&@c8 O8  2)nT@c4,< |TH+.1e909v+>g>\4,>@c4,O o a\OOO88S ^OOO9OOOOtctctcDH/tctctctctctc------  Performance-Based Earthquake Engineering: Taking the Guesswork out of Future Earthquakes John Q. Firstauthor Department of Civil and Environmental Engineering University of California, Berkeley Mary B. Secondauthor Department of Civil and Environmental Engineering University of Washington Charles L. Thirdauthor Department of Civil and Environmental Engineering Stanford University PEER Report 200x/xx Pacific Earthquake Engineering Research Center College of Engineering University of California, Berkeley Month 200x  ABSTRACT The abstract should be not more than 200 words and should include the context, contents, and conclusions of the report. A list of keywords is optional. It should be restricted to no more than six words that do not appear in the title. ACKNOWLEDGMENTS A contractual agreement with the National Science Foundation requires one of the following acknowledgment statements without alteration: This work was supported primarily by the Earthquake Engineering Research Centers Program of the National Science Foundation under award number EEC-9701568 through the Pacific Earthquake Engineering Research Center (PEER). Any opinions, findings, and conclusions or recommendations expressed in this material are those of the author(s) and do not necessarily reflect those of the National Science Foundation. OR This work was supported in part by the Earthquake Engineering Research Centers Program of the National Science Foundation under award number EEC-9701568 through the Pacific Earthquake Engineering Research Center (PEER). Any opinions, findings, and conclusions or recommendations expressed in this material are those of the author(s) and do not necessarily reflect those of the National Science Foundation. For research supported by other sources but making use of PEER shared facilities, the following statement is required: This work made use of the Earthquake Engineering Research Centers Shared Facilities supported by the National Science Foundation under award number EEC-9701568 through the Pacific Earthquake Engineering Research Center (PEER). Any opinions, findings, and conclusions or recommendations expressed in this material are those of the author(s) and do not necessarily reflect those of the National Science Foundation. CONTENTS ABSTRACT iii ACKNOWLEDGMENTS iv TABLE OF CONTENTS v LIST OF FIGURES vii LIST OF TABLES ix 1 STUDY OVERVIEW 0 1.1 Performance-Based Earthquake Engineering (PBEE): Current State of Practice 0 1.2 Limitations of Current PBEE Assessment 0 1.2.1 Limitations for Seismic Hazard Analysis and Ground Motion Record Selection 0 1.2.2 Limitations in Structural Modeling: Comparisons of FEMA 356 Component Models with Test Data 0 1.2.3 Limitations for Damage and Loss Modeling 0 1.3 PEERs PBEE 0 1.4 Motivation for Benchmark Study 0 1.5 Overview of Benchmark Study 0 2 New chapter 11 REFERENCES 00 APPENDIX A: Review of Practitioner designs 00  LIST OF FIGURES Figure 1.1 Location map for bulk mail site .3 Figure 1.2 Framework of PEER PBEE methodology as applied to benchmarking (after Porter 2003) 5 Figure 1.3 Depiction of information flow among research groups 6  LIST OF Tables Table 1.1 Damageable structural components in benchmark building 3 Table 1.2 Target building performance levels, reproduced from Table C1-2 in FEMA 356 (ASCE 2000) describing range of damage of structural and nonstructural components for various target building performance levels 0 Table 2.1 Damageable structural components in benchmark building 0 Table 2.2 Damageable nonstructural components in benchmark building 0 Table 3.1 Summary of code provisions and application to building design 0  Study Overview Introduction The performance-based earthquake engineering (PBEE) methodology developed by the Pacific Earthquake Engineering Research (PEER) Center is broadly applicable for predicting seismic performance of bridges, buildings, and lifeline systems. Several recent publications have presented the general framework of this methodology (Deierlein et al. 2003; Porter 2003; Deierlein 2004; Krawinkler and Miranda 2004; Moehle and Deierlein 2004). The purpose of this chapter is not to repeat a general explanation of the methodology; rather, the intent is to summarize specifically how we applied the methodology to assess the seismic performance of a new code-conforming reinforced concrete (RC) special moment-resisting frame (SMRF) building. Further details of the implementation follow in the remainder of this report. Facility Definition The first step in the performance assessment is to define the building, including its geographic location, its configuration, and its structural and nonstructural characteristics. Site Definition For the benchmark project, the goal was to locate the building on a site with conditions typical of a highly seismic region in urban California. The selected site is located at the Los Angeles Bulk Mail Facility in Bell, approximately 6 km south-east of the center of downtown Los Angeles. Chapter 0 presents the criteria used for the site selection. The benchmark building consists of a (hypothetical) four-story office building designed to comply with the 2003 International Building Code. The building is designed at a site located in the Los Angeles basin, which was selected to represent a typical urban site highly seismic region of California but without unusually strong, localized near-fault effects dominating the hazard.  Fig. 1.1 Location map for bulk mail site. Building Design: Structural With the ultimate goal to contribute toward understanding the seismic performance implied by modern building codes, this study presents a detailed assessment of a four-story RC SMRF office building with a fairly standard floor-plan configuration. Eight different design variants were investigated to help assess the variability in performance that results from various design decisions. The design variants included perimeter-frame and space-frame configurations. To ensure that these designs are representative of current practice, we reviewed two practitioner-designed RC SMRF buildings and consulted with structural engineers to understand their design intent and the factors that affected decisions regarding framing configurations, member sizing, etc. The building was designed according to the 2003 International Building Code for the site in the Los Angeles basin (Section 0.0.0). The design strength demand for the perimeter-frame designs was S1 = 0.9g, Ss = 1.5g, and Cs = 0.094 (base shear coefficient). Using a simple centerline structural model and the code-drift-determination method (ASCE 7-02 Section 9.5.5.7.1), the member sizes were primarily controlled by minimum strength requirements as determined using the design base shear and capacity design provisions. Seismic drift demands did not govern the designs (see Appendix 0). Building Design: Nonstructural The structural and nonstructural components of a real constructed building are (approximately) revealed by as-built drawings, site investigations, or both. The benchmark building examined here is not a real facility, so we were free to design its structural and nonstructural components constrained only by the code and common practice. We designed it as if it were an office building, and rendered realistic architectural plans, as shown in Chapter 0. These are used to quantify the nonstructural components of the buildingthe exterior closure, interior finishes, and selected mechanical, electrical, and plumbing features that would most likely account for most of the repair cost. Loss analysis results from other PBEE studies (e.g., Beck et al. 2002) have suggested that the building components for this facility that would contribute the most to repair cost are its structural members, drywall partitions and interior paint. Thus, this benchmark study focuses on these specific building components. The building structural and nonstructural components considered for the damage and loss analyses are listed in Tables 1.1 and 0.0, respectively. Table 1.1 Damageable structural components in benchmark building.* ComponentsEDPReferenceRC SMRF beams Displacement Damage Index (DDI)Williams (1997)RC SMRF columnsDisplacement Damage Index (DDI)Williams (1997)Gravity Frame: Slab-Column JointsPeak Transient Drift Ratio (PTDR)Aslani (2005)*Data from authors. PEER Methodology Overview Performance-based earthquake engineering (PBEE) consists of the evaluation, design, and construction of structures to meet seismic performance objectives (expressed in terms of repair costs, downtime, and casualties) that are specified by stakeholders (owners, society, etc.). Figure 1.2 illustrates the PBEE methodology developed by the Pacific Earthquake Engineering Research (PEER) Center, which is applied in this chapter. This methodology involves conditional probabilities to propagate the uncertainties from one level of analysis to the next, resulting in a probabilistic prediction of performance. Figure 1.2 and Equation (1.1) illustrate the four primary steps of PBEE: hazard analysis, structural analysis, damage analysis, and loss analysis. The terminology is as follows: p[X|Y] denotes the probability density of X conditioned on Y, [X|Y] denotes the mean exceedance rate (mean frequency) of X given Y, IM denotes an intensity measure, EDP denotes engineering demand parameters, DM denotes damage measures, and DV denotes decision variables. Equation 1.1 is also conditioned on the facility definition and site, but this is excluded from the equation for clarity.  EMBED Equation.3  (1.1) The first step in PBEE is the hazard analysis, in which [IM], the mean annual rate of exceedance as a function of a particular ground shaking intensity measure IM (or a vector of IMs), is evaluated for the site, considering nearby earthquake sources and site conditions. We take the spectral acceleration at the fundamental-mode building period [denoted Sa(T1)] as the principal IM in this work. A suite of acceleration histories are selected that are compatible with site hazard, and these records are scaled to match the IM determined from seismic hazard analysis for subsequent use in dynamic analysis. The second step involves performing a suite of nonlinear response history analyses of a structural model of the facility to establish the conditional probabilistic response, p[EDP|IM], for one or more engineering demand parameters, conditioned on IM. Some examples of EDPs are peak interstory drift, peak floor acceleration, and peak plastic-hinge rotation. Simulation of strength and stiffness degradation in the nonlinear response history analyses enable the collapse limit state (for select failure modes) to be simulated directly. Fig. 1.2 Framework of PEER PBEE methodology as applied to benchmarking (after Porter 2003). The third step is damage analysis, in which fragility functions are utilized to express the conditional probability, p[DM| EDP], that a component (e.g., beam, column, wall partition, etc.) is in, or exceeds, a particular damage state specified by DM. The selected damage states reflect the repair efforts needed to restore the component to an undamaged state. The fragility functions are compiled based on laboratory experiments, analytical investigations, expert opinion, or some combination of these. The final step of PBEE establishes the conditional probabilistic losses, p[DV| DM], where DV may include repair cost, repair duration, and loss of life. Repair cost is the metric used as the loss DV in this study. By integrating numerically all the conditional probabilities along with the ground motion hazard function, as given by Equation (1.1), the mean annual rate, [DV], with which various DV levels are exceeded can finally be calculated. The analysis results expressed in this form can be used to inform risk-management decisions. Figure 1.2 showed how the PEER PBEE methodology can be divided into discrete steps, with the boxes at the bottom of the figure showing how we made these divisions among research groups involved in this study. Combining the results from all the steps to obtain the DVs is a highly collaborative process that requires careful exchange of information among the research groups. Figure 1.3 shows how we structured this flow of information.  Fig. 1.3 Depiction of information flow among research groups. Hazard Analysis and Ground Motion Selection Following PEERs PBEE methodology, we assessed the site hazard through a probabilistic seismic hazard analysis (PSHA) for the LA Bulk Mail site. The ground motion intensity measure IM is the 5% damped spectral acceleration response at the four-story buildings estimated fundamental period of 1 sec, Sa(T1=1.0 sec). For each hazard level and for this fundamental period, the PSHA results are disaggregated by magnitude, distance, epsilon, fault rupture mechanism, and directivity, to determine which combinations of these dominate the hazard. Further discussion is presented in Chapter 0. Recorded ground motions are selected and scaled for the structural analyses to be consistent with the disaggregation results. Ground motion record selection and scaling techniques are still evolving and there is still debate as to which method is the most appropriate. Chapter 0 addresses some of these issues while explaining the choices made for this project. Another product of the PSHA is a series of hazard curves expressing the probability of exceedance of a given ground shaking level for different spectral periods. As will be shown, these curves are used at all the subsequent steps of the methodology where they are integrated with the simulation results. Structural Analysis Introduction and Purpose The purpose of the structural analysis is twofold: (1) to relate IM (5%-damped, 1-sec spectral acceleration response) to EDPs (peak drifts, peak floor accelerations, and inelastic deformations of each reinforced concrete component) and (2) to estimate the collapse probability as a function of IM, i.e., to create a collapse fragility function. Although this second task can be seen as part of the damage analysis (depicted as such in Fig. 1.1), it is more naturally included with the structural analysis and so it is discussed here. The inputs and outputs of this step, for each structural design realization, are Input Ground motion hazard curve Bin of ground motions for each of seven distinct hazard levels Outputs EDPs for each ground motion record at each hazard-level bin EDPs for mean structural model (all modeling variables set to their respective expected values) Collapse capacity Collapse capacity for mean structural model (all modeling variables set to their respective expected values) Total uncertainty in collapse capacity estimates, including uncertainties from record-to-record variability and structural modeling uncertainties Probability of collapse at a given ground motion intensity level, denoted here by P[C | im] Collapse hazard, collapse (mean annual rate of collapse) Structural Modeling To produce accurate and dependable benchmark results that include the assessment of nonstructural damage, the structural model needs to accurately predict structural response from low deformation levels (where cracking and tension-stiffening phenomena are important) up to the extremely high deformation levels (where deterioration leading to collapse is important). To achieve these goals requires a structural model that accurately represents behavior from initial cracking up through collapse. The structural analyses for this study are run using PEERs Open System for Earthquake Engineering Simulation (OpenSees 2005). Based on our assessment of the available modeling features in OpenSees (as of 2005), we concluded that no single model would accurately capture the structural response over the full range of ground motion intensity. Models that could capture the initiation of cracking well did not accurately simulate strain softening at large deformations, and models that captured deterioration at large deformations did not simulate the initial loading stages well. Therefore, we used the following two different models to simulate the full range of response: (1) a fiber model for low-intensity levels (where cracking behavior governs) and (2) a lumped-plasticity model to deal with high intensities at which structural collapse can occur. Both models incorporate bond-slip (Section 0.0.0), element shear flexibility (Section 0.0.0), and the gravity system (Section 0.0) effects. Structural Analysis Methodology We employed incremental dynamic analysis (IDA) (Vamvatsikos 2002) with the lumped-plasticity model to estimate collapse probability as a function of IM, denoted here by P[C | im]. In an IDA, a set of ground motions is systematically scaled and applied to the structural model over a broad range of IM levels. At each IM level, the input ground motions are scaled to the desired value of IM, and the resulting EDPs from the structural analysis are recorded. For the purpose of assessing collapse, the ground motion record set corresponding to largest earthquake magnitude bin was applied over the IDA. On the other hand, for evaluating the onset of damage at lower-intensity values, we employed a related method to IDA, called stripe analysis, with the fiber-element model, where separate ground motion record bins are applied for each IM level. This is in contrast to the conventional IDA, where records from one ground motion bin are scaled over the full range of intensities, the rationale being that there may be differences in the record bins that should be reflected in the various hazard intensity levels. Design Variants Within the constraints of the building code, important design variables included: System: Building system: space frame or perimeter frame Plan and elevation strength and stiffness irregularities Floor heights Bay widths Frequency of reducing beam and column sizes over the building height Perimeter-Frame Design Variants As shown in Figures 0.0 and 0.0, the lateral system of the perimeter-frame design variants consists of two exterior frames in each direction. For the convenience of this study, we designed the frame along line A1E1 and then used this same frame design for A7E7, A2A6, and E2E6 (notice in Fig. 0.0 that the beam does not continue between A1A2). This design simplification allows us to use a two-dimensional finite-element model (Section 0.0.0).  Chapters Begin on Odd-Numbered Page   REFERENCES Above all, be consistent. For example, dont combine the uppercase and lowercase styles of capitalization: use one or the other. The following examples in the technical, lowercase (down) style of capitalization are typical entries for (1) a journal, (2) a book or monograph, (3) a report, (4) a paper from a proceedings, and (5) a chronological ordering of works by the exact same author(s). In the technical, lowercase style, everything is lowercased except for the titles of journals and proceedings, and proper nouns. Anderson, J. C., and V. V. Bertero. 1987. Uncertainties in establishing design earthquakes. J. Structural Engineering 113(8): 170924. [Paper title roman, periodical title italics]. Clough, R. W., and J. Penzien. 1993. Dynamics of structures. New York: McGraw-Hill, Inc. [Book title italics]. Gilani, A. S., A. S. Whittaker, G. L. Fenves, and E. Fujisaki. 1998. Seismic evaluation of 196 kV porcelain transformer bushings. Report PEER 1998/02. Berkeley, Calif.: Pacific Earthquake Engineering Research Center, University of California. [Report title italics, report number roman]. Hamburger, R. O. 1996. Implementing performance-based seismic design in structural engineering practice. 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