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GMSM Methodology and Terminology Christine Goulet, UCLA GMSM Core Members
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Plan Methodology overview Method Objectives Solicitation Information Terminology
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Methodology Propose scenarios (M, r) M=7, r=10 km, +2 2 M=7.5, r=10 km, +1 1 Select a series of structures (buildings) to be analyzed BuildingStoriesTypeComplianceT1 (s) A4Modern special moment frame 2003 IBC0.97 B12Modern special moment frame 2003 IBC, ASCE7- 02, ACI 318-02 2.01 C20Modern special moment frame 2003 IBC, ASCE7- 02, ACI 318-02 2.63 D12Modern (ductile) planar shear wall None specifically, but consistent with modern planar wall design 1.20
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Methodology Select pertinent Engineering Demand Parameters (EDPs) Maximum Inter-Story Drift Ratio (MIDR) Others considered, to be discussed: Peak Floor Acceleration Base shear Request ground motion suites for each method of GMSM Perform the nonlinear dynamic analyses (NLDA) Compute the distribution of the selected EDP response
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Methodology Compute the Point of Comparison (POC) Rerun structural simulations Based on larger set of records corresponding to the scenario Perform the nonlinear dynamic analyses (NLDA) Compute the distribution of the selected EDP response PDF EDP(=MIDR) POC Median
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Methodology Analysis of results, observations and conclusions Compare results of suites with POC Draw conclusions and recommendations PDF EDP Method Z POC Method Y … Repeat the whole procedure for other structures and scenarios …
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Method objectives MIDR for a given M, r, S, and F 1. Full distribution 2. Median only MIDR for a given M, r, S, F and Sa(T1) 3. Full distribution 4. Median only Applications: Earthquake scenarios PSHA-type integration for building response Applications: Design of new buildings Rehabilitation of existing buildings Performance-Based evaluation
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Solicitation this year Objectives 3 & 4: predict the maximum interstory drift Building B, scenario M7 and M7.5 Buildings C and D, scenario M7 Building A, scenario M7 Four sets of 7 records To match building code requirements (7) To allow larger suites for statistics and research purposes (28) 19 methods 46 variants
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Nomenclature – EDP distributions Median: 50 % of entries above, 50% below Mean: sum of all entries divided by the number of entries PDF EDP Mean Median Normal distribution Skewed distribution MedianMean EDP
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Nomenclature – EDP distributions Skewed (lognormal) distribution 0 0.5 1 PDF CDF Probability EDP
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98 th percentile Nomenclature – ground motions Standard deviation , and Epsilon Standard Deviation, Median, Sa(T1) PDF Generic GMPE Median Median + 1 Standard Dev. M=7 R=10 km Soil Sa(g) T (s) T1T1
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On the scenarios M 7-7.5 within 20 km often controls the hazard in urban CA Why +2 ? To push the structures well in the NL range It is not unreasonable East Bay 2% in 50 average: 1.6 0.5% in 50 average: 2.1
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Relative Contribution 20% 10% 0% 0-10 10-20 20-30 30-40 40-50 50-60 60-70 70-80 80-90 90-100 100-1000 5.0-5.5 5.5-6.0 6.0-6.5 6.5-7.0 7.0-7.5 7.5-8.0 8.0-8.5 Distance (km) Magnitude Sa(1s) = 0.55g 10% in 50 years (475) 0 < < 0.5 0.5 < < 1 1 < < 2 2 < Legend < -2 -2 < < -1 -1 < < -0.5 -0.5 < < 0 Seismic Hazard Disaggregation
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Relative Contribution 20% 10% 0% 0-10 10-20 20-30 30-40 40-50 50-60 60-70 70-80 80-90 90-100 100-1000 5.0-5.5 5.5-6.0 6.0-6.5 6.5-7.0 7.0-7.5 7.5-8.0 8.0-8.5 Distance (km) Magnitude Seismic Hazard Disaggregation Sa(1s) = 0.82g 2% in 50 years (2475) 0 < < 0.5 0.5 < < 1 1 < < 2 2 < Legend < -2 -2 < < -1 -1 < < -0.5 -0.5 < < 0
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