Blank Slide (S. Olson)

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Transcription:

Blank Slide (S. Olson)

Liquefied shear strength & flow slides challenges and paths forward Scott M. Olson, PhD, PE Associate Professor and Geotechnical Consultant University of Illinois at Urbana-Champaign olsons@illinois.edu U.S.-New Zealand-Japan International Workshop Liquefaction-Induced Ground Movements Effects 2 4 November 2016 U.S.-New Zealand-Japan Liquefaction-Induced Ground Movements and Effects 2 4 November 2016 2

C1. Does s u (liq) vary with ' vo directly? Liquefied shear strength, s u (liq) (kpa) 60 40 20 s u (liq) back-calculated from flow failure with measured CPT s u (liq) back-calculated from flow failure with converted CPT from measured SPT s u (liq) back-calculated from flow failure with estimated CPT s u (liq) estimated from flow failure with measured, converted, or estimated CPT Lower San Fernando Dam ' vo ~ 170 kpa Lake Ackermann ' vo ~ 50 kpa Calaveras Dam ' vo ~ 310 kpa Ft. Peck Dam ' vo ~ 340 kpa Hachiro-Gata embankment ' 0 vo ~ 30 kpa 0 50 100 150 200 250 300 350 Pre-failure effective vertical stress, ' vo (MPa) U.S.-New Zealand-Japan Liquefaction-Induced Ground Movements and Effects 2 4 November 2016 3

C2. Does s u (liq)/ ' vo vary with penetration resistance? 0.4 Liquefied strength ratio, s u (liq)/ ' vo 0.3 0.2 0.1 s u (liq)/ ' vo back-calculated from flow failure with measured CPT s u (liq)/ ' vo back-calculated from flow failure with converted CPT from measured SPT s u (liq)/ ' vo back-calculated from flow failure with estimated CPT s u (liq)/ ' vo estimated from flow failure with measured, converted, or estimated CPT Olson & Stark (2002) 0 0 2 4 6 8 10 12 14 Normalized CPT tip resistance, q c1 (MPa) Olson & Stark (2002); Olson & Muhammad (2016, in review) U.S.-New Zealand-Japan Liquefaction-Induced Ground Movements and Effects 2 4 November 2016 4

C3. Can s u (liq)/ ' vo be extrapolated indefinitely? 0.35 Liquefied strength ratio, s u (liq)/ ' 1c 0.3 0.25 0.2 0.15 0.1 0.05 WRS trend E330 trend Sand B trend C109 trend OBS trend 0-0.02 0 0.02 0.04 0.06 0.08 0.1 0.12 0.14 0.16 State parameter, WRS OBS E330 C109 Sand B Pre-failure effective vertical stress, ' vo (kpa) 50 100 150 200 250 300 350 U.S.-New Zealand-Japan Liquefaction-Induced Ground Movements and Effects 2 4 November 2016 400 CPT tip resistance, q c1 (MPa) 0 2 4 6 8 10 12 14 0 0.06-0.12 0.08-0.13 0.08-0.13 0.15-0.25 0.1-0.2 0.10-0.15 0.15-0.25 ~0.06 0.1-0.2 0.09-0.11 0.19 CONTRACTIVE 0.04-0.05 0.06-0.10 0.07-0.15 0.04-0.05 0.04-0.05 10 ~ 0.03 (low compressibility) 10 ~ 0.06 (medium compressibility) 10 ~ 0.17 (high compressibility) DILATIVE 5

C3. Can s u (liq)/ ' vo be extrapolated indefinitely? 0.35 Liquefied strength ratio, s u (liq)/ ' 1c 0.3 0.25 0.2 0.15 0.1 0.05 WRS trend E330 trend Sand B trend C109 trend OBS trend 0-0.02 0 0.02 0.04 0.06 0.08 0.1 0.12 0.14 0.16 State parameter, WRS OBS E330 C109 Sand B Pre-failure effective vertical stress, ' vo (kpa) 50 100 150 200 250 300 350 U.S.-New Zealand-Japan Liquefaction-Induced Ground Movements and Effects 2 4 November 2016 400 CPT tip resistance, q c1 (MPa) 0 2 4 6 8 10 12 14 0 0.06-0.12 0.08-0.13 0.08-0.13 0.15-0.25 0.1-0.2 0.10-0.15 0.15-0.25 ~0.06 0.1-0.2 0.09-0.11 0.19 CONTRACTIVE 0.04-0.05 0.06-0.10 0.07-0.15 0.04-0.05 0.04-0.05 10 ~ 0.03 (low compressibility) 10 ~ 0.06 (medium compressibility) 10 ~ 0.17 (high compressibility) DILATIVE 6

C3. Can s u (liq)/ ' vo be extrapolated indefinitely? 0.4 Liquefied strength ratio, s u (liq)/ ' vo 0.3 0.2 0.1 s u (liq)/ ' vo back-calculated from flow failure with measured CPT s u (liq)/ ' vo back-calculated from flow failure with converted CPT from measured SPT s u (liq)/ ' vo back-calculated from flow failure with estimated CPT s u (liq)/ ' vo estimated from flow failure with measured, converted, or estimated CPT Olson & Stark (2002) 0 0 2 4 6 8 10 12 14 Normalized CPT tip resistance, q c1 (MPa) ' vo ~ 100 kpa low compressibility boundary Olson & Stark (2002); Olson & Muhammad (2016, in review) U.S.-New Zealand-Japan Liquefaction-Induced Ground Movements and Effects 2 4 November 2016 7

C3. Can s u (liq)/ ' vo be extrapolated indefinitely? 0.4 Liquefied strength ratio, s u (liq)/ ' vo 0.3 0.2 0.1 s u (liq)/ ' vo back-calculated from flow failure with measured CPT s u (liq)/ ' vo back-calculated from flow failure with converted CPT from measured SPT s u (liq)/ ' vo back-calculated from flow failure with estimated CPT s u (liq)/ ' vo estimated from flow failure with measured, converted, or estimated CPT Olson & Stark (2002) 0 0 2 4 6 8 10 12 14 Normalized CPT tip resistance, q c1 (MPa) ' vo ~ 200 kpa low compressibility boundary Olson & Stark (2002); Olson & Muhammad (2016, in review) U.S.-New Zealand-Japan Liquefaction-Induced Ground Movements and Effects 2 4 November 2016 8

C3. Can s u (liq)/ ' vo be extrapolated indefinitely? 0.4 Liquefied strength ratio, s u (liq)/ ' vo 0.3 0.2 0.1 s u (liq)/ ' vo back-calculated from flow failure with measured CPT s u (liq)/ ' vo back-calculated from flow failure with converted CPT from measured SPT s u (liq)/ ' vo back-calculated from flow failure with estimated CPT s u (liq)/ ' vo estimated from flow failure with measured, converted, or estimated CPT Olson & Stark (2002) ' vo ~ 300 kpa low compressibility boundary 0 0 2 4 6 8 10 12 14 Normalized CPT tip resistance, q c1 (MPa) Olson & Stark (2002); Olson & Muhammad (2016, in review) U.S.-New Zealand-Japan Liquefaction-Induced Ground Movements and Effects 2 4 November 2016 9

C4. Does lab data approximate field case histories? Olson and Mattson (2008); Sadrekarimi & Olson (2009) U.S.-New Zealand-Japan Liquefaction-Induced Ground Movements and Effects 2 4 November 2016 10

C5. How does PWP/void redistribution affect s u (liq)? 0.4 Liquefied strength ratio, s u / ' vo 0.3 0.2 0.1 Back-calculated liquefied strength ratio and measured SPT Back-calculated liquefied strength ratio and converted SPT from measured CPT Back-calculated liquefied strength ratio and estimated SPT Estimated liquefied strength ratio and measured, converted, or estimated SPT Olson & Johnson (2008) Lateral spreads 0 0 4 8 12 16 20 24 Normalized SPT blow count, (N 1 ) 60 U.S.-New Zealand-Japan Liquefaction-Induced Ground Movements and Effects 2 4 November 2016 11

C5. How does PWP/void redistribution affect s u (liq)? 0.4 Liquefied strength ratio, s u / ' vo 0.3 0.2 0.1 Back-calculated liquefied strength ratio and measured SPT Back-calculated liquefied strength ratio and converted SPT from measured CPT Back-calculated liquefied strength ratio and estimated SPT Estimated liquefied strength ratio and measured, converted, or estimated SPT Shake table test Olson & Johnson (2008) Lateral spreads Centrifuge experiment series Shake table test 0 0 4 8 12 16 20 24 Normalized SPT blow count, (N 1 ) 60 U.S.-New Zealand-Japan Liquefaction-Induced Ground Movements and Effects 2 4 November 2016 12

C6. What is s u (liq) in medium dense to dense sandy soils? U.S.-New Zealand-Japan Liquefaction-Induced Ground Movements and Effects 2 4 November 2016 13

PF1. Better documented field case histories Complete pre- and post-failure geometries (remote imagery) Well-defined stratigraphy with Penetration resistance (SPT, CPT, BPT) and Vs Well-defined pre-failure phreatic surface Strengths for non-liquefied soils Development of instrumented field sites for flow slides? U.S.-New Zealand-Japan Liquefaction-Induced Ground Movements and Effects 2 4 November 2016 14

PF2. Novel methods to measure s u (liq) Field vane shear test (W. Charlie s piezovane?) in silty soils T-bar in blast-induced liquefied soils Coupon pull test in centrifuge (Dewoolkar et al. 2016) U.S.-New Zealand-Japan Liquefaction-Induced Ground Movements and Effects 2 4 November 2016 15

PF2. Novel methods to measure s u (liq) Field vane shear test (W. Charlie s piezovane?) in silty soils T-bar in blast-induced liquefied soils Coupon pull test in centrifuge (Dewoolkar et al. 2016) Resistance controlled by liquefied shear strength U.S.-New Zealand-Japan Liquefaction-Induced Ground Movements and Effects 2 4 November 2016 16

Thank you! Questions? olsons@illinois.edu U.S.-New Zealand-Japan Liquefaction-Induced Ground Movements and Effects 2 4 November 2016 17

Blank Slide (G. Chiaro)

U.S.-New Zealand-Japan International Workshop Liquefaction-induced Ground Movements Effects UC Berkeley, California, 2-4 November 2016 Understanding the mechanics of earthquake induced flow liquefaction: from observations to predictions Gabriele Chiaro Lecturer, Canterbury University, Christchurch, New Zealand

Liquefaction-induced failure of sloped ground Severe damage to buildings, infrastructures and lifeline facilities Extremely large horizontal shear strain > 100% 1964 Niigata Earthquake, Japan (a max =0.16 g; M=7.5) 20

Laboratory observations Failure for liquefiable* soils in sloped ground (Chiaro et al., 2012) Liquefaction u=100% γ DA =5% FAILURE Flow-type (abroupt development deformation) u=100% and γ DA >50% in just a few cycles Shear failure (accumulation strain) No liquefaction * Loose fully-saturated sandy soils 21

Key challenges Understanding the failure mechanisms Initial static shear stress (i.e. sloped ground) Stresses Cyclic shear stress (i.e. earthquake), Number of cycles Confining pressure level, OCR Soil strength Density state (loose, dense), soil structure and fabric Degree of saturation (fully or partially saturated) Soil type (clean sand, gravelly sand or sand with fines) Testing conditions element tests (triaxial, simple shear, torsional shear) model tests 22

Paths forward Predictive method including slope effects Laboratory Field (not using Kα) Shear stress & Soil strength No FAILURE Yes Liquefaction Yes Shear failure Extent of deformation CONSEQUENCES 23

Lab observations (torsional simple shear tests) max 2.0 1.5 1.0 (A) Liquefaction Rapid flow γ DA =50% Cyclic (B) γ DA =7.5% Shear failure (C) (D) (E) Boundary conditions: (A) Zero static shear stress line (i.e. level ground) (B) Reversal stress line ( min =0) (C) Zero cyclic shear stress line (i.e. no earthquake) (D) Undrained shear strength line ( max = ) (E) Liquefaction in N=15 cycles 0.5 LooseToyoura sand (Dr 50%; p 0 '=100kPa) No failure Shear failure Rapid flow liq. Cyclic liqueafction liquefaction (N 15) 0.0-2 -1 0 1 2 Chiaro et al. 2015 Triggers max min SSR CSR USS Experimental data from Chiaro et al. (2012) min No-liq. & no-failure; Cyclic liq. (N >15) SSR CSR USS Soil strength 24

Field observations 2.0 1964 Niigata Earthquake a max =0.16 g; M w = 7.5 Depth, z (m) 0 3 6 9 Water level Sudden decrease Clayey layer max 1.5 1.0 0.5 (b) 12 0.0 0.5 1.0 1.5 2.0 max Niigata Earthquake a max =0.16 g ;M w = 7.5 Sandy layer Very loose sand Dense sand (1a) γ DA =50% Hamada et al. (1994) Liqueafction No liquefaction (1b) (3) (1a) Severe liquefaction zone (1b) Marginal liquefaction zone (2) Shear failure zone 0.0 15 cycles of loading (3) Safe zone -2-1 0 1 2 min γ DA=7.5% (2) Chiaro et al. 2017 25

References Chiaro G., Koseki J. & Sato T. (2012). Effects of initial static shear on liquefaction and large deformation properties of loose saturated Toyoura sand in undrained cyclic torsional shear tests. Soils and Foundations, 52(3): 498-510. Chiaro G., Koseki J. & Kiyota T. (2015). New insights into the failure mechanisms of liquefiable sandy sloped ground during earthquakes. In: Proc. of the 6th International Conference on Earthquake Geotechnical Engineering, Nov. 1-4, Christchurch, New Zealand, CD-ROM, pp.8. Chiaro G., Koseki J. & Kiyota T. (2017). An investigation on the liquefaction-induced sloped ground failure during the 1964 Niigata Earthquake. Geomechanics and Geoengineering: Geotechnical Hazards from Large Earthquakes and Heavy Rainfalls, Springer, 134-143. Thank you for your kind attention! 26

Blank Slide (Adda A-Z)

Post-Liquefaction Response of Gravelly Soils Adda Athanasopoulos-Zekkos Associate Professor Civil and Environmental Engineering University of Michigan US-NZ-Japan International Workshop on: Liquefaction-Induced Ground Movements Effects Berkeley, CA 2-4 November 2016

Motivation GEER 2014 Response of gravelly soils during earthquakes still not fully understood Characterizing gravelly soils in a reliable, cost-effective manner is very challenging No reported back calculated residual (post-liquefaction) shear strengths from sites with liquefied gravels Horizontal displacement and rotation of quay wall 29

Integrated Approach Research at Michigan Laboratory Testing Numerical Modeling Field Response Large-scale CSS used for constant-volume monotonic, cyclic, and post-cyclic shear tests. 3D DEM analyses Vs and DPT measurements in the field. Back-analysis of case histories from the 2014 Cephalonia, Greece earthquake. 30

Laboratory Testing Cyclic Simple Shear: 12 diameter constant volume/constant-load monotonic/cyclic Bender Elements and Accelerometers for measuring Vs 31

Cyclic Simple Shear Test Results - Gravels 32

Ultimate State (US) Shear Strength 33

Post-Cyclic Monotonic Shear Response Volumetric strains: All Denser specimens: ~ 1% Looser Pea Gravel 1.5% Looser Crushed Limestone 1.0% Looser Ottawa Sand ~2% 34

Field Testing and Case-Histories GEER 2014 35 In collaboration with K. Rollins and D. Zekkos

Thank you!!! Jon Hubler, PhD candidate Nina Zabihi, PhD candidate Prof. Kyle Rollins, BYU Prof. Dimitris Zekkos, UM 36

Blank Slide (A. Takahashi)

Seismic Performance of Geotechnical Structures in Consideration of Seepage-induced Deterioration "Key Underlying Geologic Processes" and "Path Forward" Tokyo Institute of Technology Akihiro Takahashi

Flow slide of road embankment Enomoto and Sasaki (2015) Centrifuge tests mimic the reality? Enomoto and Sasaki (2015) tried to mimic the flow slide of the high embankment in the 2007 Noto-Hanto Earthquake using the geotechnical centrifuge. They could reproduce the similar deformation pattern using sand with small fines content, which was different from the soil in the actual site. Suggesting that the cause of flow slide was different from the actual one. 39

Levee on heterogeneous foundation 0.1m 0.1m 0.2m Major crack of 0.1 m wide 0.1m 0.2m 0.1m 0.4m 0.39m 0.5m Major crack of 0.2-0.3 m wide 0.1-0.15 m wide 0.2m Uniform sandy foundation What centrifuge tests demonstrate? Sandy foundation with discontinuous less permeable silt layers Maharjan and Takahashi (2014) demonstrated that accumulation of pore water beneath the less permeable layer causes large shear strain there. Existence of less permeable layers leads to the larger lateral spreading and excessive settlement in non-homogeneous foundation. Maharjan and Takahashi (2014) Suggesting that ignorance of thin layers can underestimate the consequence. 40

Assumption and reality Simplification in liquefaction-induced deformation analysis Simplification in modelling of soil layer(s) can result in misunderstanding of cause of failure mechanism. Overall response is the same, but actual cause can be different from reality. What is missing? Majority of the past liquefaction-induced severe damage of the actual earthwork seems to have occurred due to localised shear deformation. Consideration of weak and/or less permeable layer in the ground. Such weak zone can be formed due to deterioration of the soil in the long term? 41

How weak zone can be formed? Seepage-induced internal erosion Suffusion: Internal migration of fines in coarser soil Contact erosion: Migration of fines into coarse soil Internal erosion increases void size and creates loose state of soil. Suffusion Contact erosion How and where internal erosion occurs? Internal erosion process should be examined. Horikoshi and Takahashi (2015) examined seepage-induced internal erosion process in an embankment during the phases of initiation and continuation of erosion through a series of physical model tests. 42

How weak zone can be formed? (cont d) Change in fines content Horikoshi & Takahashi, 2015 Loss of fines develops backward along phreatic surface from downstream. Internal erosion forms weak zone around phreatic surface. 43

How internal erosion deteriorates soil? Impact on soil strength / stiffness? Mechanical behaviour of the internally eroded soils should be examined. Ke and Takahashi (2014) developed a triaxial internal erosion apparatus. Responses of the internally eroded soils in the triaxial compression were investigated under both drained condition (Ke & Takahashi, 2015) and undrained condition (Ouyang & Takahashi, 2016). Percentage passing by weight (%) 100 80 60 40 20 Specimen with 35% fines content Specimen with 25% fines content Specimen with 15% fines content 0 0.001 0.01 0.1 1 10 Grain size (mm) Before After Ouyang & Takahashi, 2016 For the start, tests are conducted on gap-graded soils (initial FC = 25%). 44

How internal erosion deteriorates soil? (cont d) Deviator stress (kpa) 150 100 50 p =50kPa Initial FC = 35% Eroded soil specimen Specimen without erosion 0 0 5 10 15 Axial strain (%) Deviator stress (kpa) 40 30 20 Larger initial stiffness Sudden drop 10 Eroded soil specimen Specimen without erosion 0 0 0.2 0.4 0.6 0.8 1 Axial strain (%) Ke and Takahashi (2015) Drained strength of eroded soil is obviously smaller than that without erosion. In the seepage (internal erosion) stage, fines got impeded and accumulated at the contacting points of coarse particles, which might form local reinforcement. Stiffness of the eroded soil at the beginning of shearing is large. Due to deterioration of the reinforcement with the progress of shearing, strength of the eroded soil becomes smaller than that without erosion. 45

Blank Slide (Bruce Kutter)

RESIDUAL SHEAR STRENGTH CANNOT BE UNIQUELY CORRELATED TO PENETRATION RESISTANCE AND WE SHOULD STOP USING THE IDEA Bruce L. Kutter University of California, Davis blkutter@ucdavis.edu

Mechanism of void redistribution (Kulasingam et al. 2004)

Kulasingam et al (2004) Idriss and Boulanger (2007). D R =30% D R =30% D R =30% Sr/ vo Dr = 30% Sr/ vo ~ 0.05, vo = 100 kpa Sr = 0.05*100 = 5 kpa P at Steady State Line is ~ 500kPa Q: Why is residual strength so much lower than steady/critical state strength? A: Void redistribution (loosening), particle mixing.

Shaking causes pore pressure, then water flows upward More shaking causes more softening. Failure occurs when dilatancy is exhausted. static peak crit Sliding at critical state Stress path of the loosening layer vo

IT IS WRONG TO USE RESIDUAL STRENGTH FOR DESIGN OF CRITICAL INFRASTRUCTURE It is wrong to deduce the fully softened residual strength by back analysis of a failure. Void redistribution may cause continual loss of shear resistance. Failure occurs when the critical state sliding resistance drops to the sliding force; not when the sliding resistance is a minimum. Flow failure, in general, will occur before the soil is fully softened. The term undrained residual strength should not be applied to flow failures there is no justification to the assumption that material in a flow failure is undrained. Sliding resistance at failure is a system parameter, not a material strength

PATH FORWARD Instead of a strength based assessment of stability, the approach to the critical state may be figured out by calculating how much water is being expelled by the zones of densification, and how much of this water contributes to loosening of the failure mechanism. We need: Realistic constitutive models Solution schemes that can predict strain softening, localization of shear strains, and large deformations, Multi physics modeling capabilities are needed to predict void redistribution Water escape through cracks and boils Water accumulation in shear zones Stochastic models of stratigraphy and Monte Carlo simulation Continued reliance on erroneous residual strength delays true progress!

LEAP Liquefaction Experiments and Analysis Projects International effort to evaluate the accuracy of existing models and calibration procedures used for simulation of the effects of liquefaction. LEAP UCD 2017 (tentatively December 2017) will involve a sufficient number of experiments performed on a variety of centrifuge facilities to demonstrate the uncertainty and median response of a liquefiable layer and to allow us to evaluate the sensitivity of the response to key input parameters. Comparisons between numerical models and a group of centrifuge model tests.

Blank Slide (Les Harder)

U.S. N.Z. Japan International Workshop on Liquefaction Induced Ground Movements Effects, Berkeley, CA 2-4 November 2016 Development and effects of liquefaction-induced flow slides that are governed by the undrained residual shear strength of liquefied soil Absence of Residual Shear Strength Case Histories for Medium Dense Soils Presented by: Leslie F. Harder, Jr. HDR Engineering Inc.

Looking Back: Recognition of Potential for Void Ratio Redistribution from Whitman (1985) from Seed (1987) Results of Shaking Table Tests on Deposit of Stratified Sand (after Liu and Qiao, 1984; as discussed by Seed, 1987) from Kokusho (1999)

Current State-of-the-Art: Back-Calculation of 13 Residual Shear Strengths from Case Histories SPT Correlations of S r or Normalized Values of S r / vo in Current Use Seed and Harder (1990) Idriss and Boulanger (2007) Olson and Stark (2002) Idriss and Boulanger (2007)

Current State-of-the-Art: Back-Calculation of 13 Residual Shear Strengths from Case Histories Hybrid Correlations between SPT Blowcount, S r, and vo Kramer and Wang (2015) Weber (2015)

Challenges: Limited Number of Case Histories from Weber (2015)

Current State-of-the-Art: Back-Calculation of 13 Residual Shear Strengths from Case Histories Limited Data No Data Weber (2015)

Liquefaction Triggering Relationships Looked at Both Liquefied and Non-Liquefied Case Historires Seed and Idriss (1982) Seed et al., (1984) and Youd et al. (2001) Idriss and Boulanger (2010) Cetin et al. (2004) 61

Paths Forward 13 1. Recognize Bias in current State-of-the-Art. 2. Investigate medium dense soils under sloping ground conditions following strong seismic events. 3. Current liquefaction triggering correlations indicate that sandy soils with SPT blowcounts between 15 and 25 can be triggered to liquefy if the ground shaking is strong enough. 4. Look for such soils/sloping ground conditions, especially if the slopes performed well. 5. Learn from what worked, not from what did not.

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