Long-Term Performance Assessment of Micropiles Subject to Cyclic - - PowerPoint PPT Presentation

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Long-Term Performance Assessment of Micropiles Subject to Cyclic - - PowerPoint PPT Presentation

Long-Term Performance Assessment of Micropiles Subject to Cyclic Axial Loading Gary M. Weinstein ISM 2007 Toronto, Canada September 27, 2007 Summary 1. Problem Definition & Research Needs 2. Model: Creep & Cyclic Displacement 3.


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Long-Term Performance Assessment

  • f Micropiles Subject to

Cyclic Axial Loading

Gary M. Weinstein ISM 2007 Toronto, Canada September 27, 2007

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Summary

1. Problem Definition & Research Needs 2. Model: Creep & Cyclic Displacement 3. Model Validation

  • * Structural Laboratory (New York)
  • Calibration Chamber (Paris)

4. Conclusions

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Industry Applications

Bridges & Highways Land-based Arresting Gear

(Courtesy of U.S. Navy)

Waterfront/Harbors Power Railways

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Cyclic Strain

The effect of load cycles

  • n the rate of anchor displacement

(After Al-Mosawe, 1979)

q ,δ , n

The effect of number of load cycles on anchor displacement for a range of load amplitudes (After Al-Mosawe, 1979)

A time- dependent phenomena

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Strain Rate Model for Cyclic Strain

a b d c

. . . dε = ε = εo * ε -β + εres dt

ε(t) =[ εo (β +1)]1/ (β+1) x t 1/ (β+1)

q , ε , tdε

dt

The procedure charts including (a) stress, σ, vs. strain, ε, at constant strain rate (b) strain rate vs. strain, ε at constant stress (c) residual strain rate vs. stress, σ and (d) strain, ε, vs. cycle number, n at constant stress

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Ecole Nationale des Ponts et Chaussées CERMES CERMES

Centre d Centre d’ ’Enseignement et de Recherche en M Enseignement et de Recherche en Mé écanique des Sols canique des Sols

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FOREVER (1992-2002)

  • Physical modeling of micropiles and micropile systems
  • Controlled testing conditions (stress level, density, etc.)
  • Monotonic & cyclic loading

CERMES CERMES

Calibration Calibration Chamber Chamber

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Chambre

d’étalonnage Tranche élémentaire d ’un massif avec des conditions initiales ID, σh et σv

Lower base plate Vertical confinement Double cell wall Lateral confinement Soil Massif Upper base plate

Calibration Chamber - Schematic System of Pluviation

Calibration Calibration Chamber Chamber

1. Preparation of massif 2. Implementation of test protocol 3. Initialize data acquisition system 4. Jacking of instrumented pile 5. Loading of micropile 6. Demounting massif

Sand reservoir (plexiglass) Double grill Diffuser reel device Upper reservoir Diffuser (double- grill) Micropile Lower reservoir

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Preassembly of Chamber

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St Rémy-lès-Chevreuse

Fontainebleau Fontainebleau Soil Soil

Sand D50 (mm) emax emin ρs( g/cm3) ρd( g/cm3) ρdmax ( g/cm3) AF

0.21 0.94 0.54 2.65 1.37 1.72

Gradation Properties

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Test No. Designation Ms (Kg) I(g/cm2/s) ID 1 MDRC-0 2 MDRC-1 225.38 2.72 0.405 3 MDRC-1b 224.96 2.71 0.396 4 MDRC-1c 224.06 2.70 0.378 5 MDRC-3 221.92 2.67 0.335 6 MDRC-3a 222.96 2.69 0.356 7 MDRC-3b 224.38 2.70 0.385 8 CDRC-1 223.96 2.70 0.376 9 CDRC-2 224.56 2.70 0.388 10 CDRC-3 224.24 2.70 0.382 11 FDRC-1 223.94 2.70 0.376 12 FDRC-2 225.54 2.72 0.408 13 FDRC-2a 223.96 2.70 0.376 14 FDRC-3 224.22 2.70 0.382 15 FDRC-4 224.64 2.71 0.390 16 FDRC-4a 225.28 2.71 0.403 17 FDRC-5 225.82 2.72 0.414 18 FDRC-6 225.72 2.72 0.412 19 FDRC-8 225.83 2.72 0.414 20 FLC-1 225.52 2.72 0.408 21 FLC-2 225 2.71 0.397

Massif Massif

y = 0.0851x

2 - 0.4318x + 0.938

R

2 = 0.9507

0.1 0.2 0.3 0.4 0.5 0.6 0.7 0.8 0.9 1 1 2 3

I(g/cm2/s) ID 20 tests

Massif Calibration Density Index vs. Deposition Intensity

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Pluviation Pluviation

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Application of Vacuum/ Application of Vacuum/Counterpressure Counterpressure

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Application of Stresses Application of Stresses

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Jacking piston MTS loading piston Cell Tracks for translation Mobile base - translation and rotation

Principle Principle Schematic Schematic

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Jacking of micropile

Jacking Jacking & & Loading Loading

Hydraulic jack Single stroke (force transducer) Loading jack (Displacement & force transducer at head) Loading of micropile

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200 mm

Measure of friction at the sleeve Force transducer 4 kN φ20 mm Force transducer (5kN) – Measure of load at the tip Instrumented micropile

Instrumented Instrumented Micropile Micropile

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Test Number Designation Applied Displacement Rate Cyclic Displacement Rate Frequency Rate QPeak qp Peak fs Peak δmax δe δp qp,res fs,res (mm/min) (mm/cycle) (cycle/min) (kN) (MPa) (kPa) (mm) (mm) (mm) (MPa) (kPa) 1 MDRC-0 1 na na 5.06 6.85 68.37 5.13 4.64 4.64 0.88

  • 0.44

2 MDRC-1 1 na na 4.38 6.26 60.96 59.80 59.80 59.80 1.13

  • 1.86

3 MDRC-1b 1 na na 4.34 6.58 43.06 24.92 24.92 24.92 0.90

  • 2.48

4 MDRC-1c 1 na na 4.59 6.31 62.52 24.90 24.90 24.90 0.89

  • 1.76

5 MDRC-3 0.2 na na 4.14 5.22 54.22 24.91 24.91 24.91 0.75

  • 0.48

6 MDRC-3a 0.2 na na 5.01 5.98 73.07 19.93 19.93 19.93 0.69

  • 1.54

7 MDRC-3b 0.2 na na 4.38 5.45 66.03 19.92 19.92 19.92 1.03

  • 0.63

8 CDRC-1 1 0.2 5 4.84 4.84 75.91 3.58 3.23 3.23 0.57 0.61 9 CDRC-2 0.25 0.05 5 4.61 4.01 86.43 2.49 2.23 2.23 0.56 1.18 10 CDRC-3 0.02 0.004 5 3.40 3.13 0.96 0.78 0.78 0.59 11 FDRC-1 1 1 1 4.69 5.82 67.10 10.98 10.63 10.63 12 FDRC-2 1 0.1 10 4.21 4.50 57.57 9.99 9.72 9.72 0.13 0.18 13 FDRC-2a 1 0.1 10 1.10 1.10 14 FDRC-3 1 0.02 50 3.56 3.89 56.47 10.86 10.66 10.66 15 FDRC-4 1 0.004 250 2.55 2.88 54.95 1.07 0.94 0.94 0.83 0.83 16 FDRC-4a 1 0.004 250 1.20 1.20 17 FDRC-5 1 0.002 500 2.29 2.92 55.34 1.02 0.83 0.83 0.79 0.79 18 FDRC-6 1 0.001 1000 2.04 2.79 51.74 1.00 1.00 1.00 0.22 0.22 19 FDRC-8 1 0.0004 2500 1.87 2.64 47.63 0.53 0.45 0.45 20 FLC-1 1 na na 3.17 4.21 45.07 17.47 17.29 17.29 21 FLC-2 1 na na 1.82 3.05 52.22 0.77 0.67 0.67

Test Schedule Test Schedule

Testing Summary 1. Monotonic displacement rate control – Effect of rate 2. Cyclic displacement rate control – Effect of frequency 3. Cyclic load control – Validation of testing methodology & model Establishment of Critical Cyclic Load

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Test Control & Data Acquisition Test Control & Data Acquisition

LABView Environment MTS FlexTest System Mission Control

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1 2 3 4 100 200 300 400 500 600

Displacement of the Point (mm) Force (kN)

FDRC-1 FDRC-2 FDRC-3 FDRC-4 FDRC-5 FDRC-6 FDRC-8

Repeatibility Repeatibility & Rate & Rate Effects Effects

Jacking

0.5 1 1.5 2 2.5 3 3.5 4 4.5 5 0.2 0.4 0.6 0.8 1 1.2 1.4 1.6 1.8 2

Displacement (mm) Force (kN)

ADR = 1mm/min (MDRC-1) ADR = 0.02mm/min (MDRC-3) ADR = 1mm/min (MDRC-1c) ADR = 0.02mm/min (MDRC-3b)

Loading

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1 2 3 4 5 6 0.1 0.2 0.3

Relative Displacement (mm) Force (kN)

1mm/min. 0.1mm/min. 0.01mm/min. y = 10.416x + 0.8116 R2 = 0.9915 y = 10.374x + 0.2936 R2 = 0.9982 y = 8.144x - 0.0338 R2 = 0.9986 1 2 3 4 5 6 1 2 3 4 5 6 7

Displacement (mm) Force (kN)

1mm/min. 0.1mm/min. 0.01mm/min.

Initial Initial Stiffness Stiffness (Rate (Rate Effects Effects) )

Loading

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1 2 3 4 5 6 7 1 2 3 4

Displacement (mm) Tip Resistance (MPa)

MDRC-1c (ADR = 1.0 mm/min) CDRC-1 (ADR = 1.0 mm/min; CDR = 0.20 mm/cycle; F = 5 cpm; N =18 cycles CDRC-2 (ADR = 0.25mm/min; CDR = 0.05 mm/cycle; F = 5 cpm; N = 50 cycles

10 20 30 40 50 60 70 80 90 100 1 2 3 4

Displacement (mm) Sleeve Friction (kPa)

MDRC-1c (ADR = 1.0 mm/min) CDRC-1 (ADR = 1.0 mm/min; CDR = 0.20 mm/cycle; F = 5 cpm; N =18 cycles CDRC-2 (ADR = 0.25mm/min; CDR = 0.05 mm/cycle; F = 5 cpm; N = 50 cycles

1 2 3 4 5 1 2 3 4

Displacement (mm) Force (kN)

MDRC-1c (ADR = 1.0 mm/min) CDRC-1 (ADR = 1.0 mm/min; CDR = 0.20 mm/cycle; F = 5 cpm; N =18 cycles CDRC-2 (ADR = 0.25mm/min; CDR = 0.05 mm/cycle; F = 5 cpm; N = 50 cycles

Cyclic Cyclic Displacement Displacement Rate Control Rate Control

Variable Variable Applied Applied Displacement Displacement Rate Rate

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1 2 3 4 5 1 2 3 4 5 6 7 8 9 10

Displacement (mm) Force (kN)

MDRC-1c (ADR = 1 mm/min) FDRC-1 (ADR = 1 mm/min; CDR = 1 mm/cycle; F = 1 cpm; N = 11 cycles) FDRC-2 (ADR = 1 mm/min; CDR = 0.1 mm/cycle; F = 10 cpm; N = 100 cycles) FDRC-3 (ADR = 1 mm/min; CDR = 0.02 mm/cycle; F = 50 cpm N = 58 cycles)

5 10 15 20 25 30 35 40 45 50 55 60 65 70 75 80 1 2 3 4 5 6 7 8 9 10

Displacement (mm) Sleeve Friction (kPa)

MDRC-1c (ADR = 1 mm/min) FDRC-1 (ADR = 1 mm/min; CDR = 1 mm/cycle; F = 1 cpm; N = 11 cycles) FDRC-2 (ADR = 1 mm/min; CDR = 0.1 mm/cycle; F = 10 cpm; N = 100 cycles) FDRC-3 (ADR = 1 mm/min; CDR = 0.02 mm/cycle; F = 50 cpm N = 58 cycles)

1 2 3 4 5 6 7 1 2 3 4 5 6 7 8 9 10

Displacement (mm) Tip Resistance (MPa)

MDRC-1c (ADR = 1 mm/min) FDRC-1 (ADR = 1 mm/min; CDR = 1 mm/cycle; F = 1 cpm; N = 11 cycles) FDRC-2 (ADR = 1 mm/min; CDR = 0.1 mm/cycle; F = 10 cpm; N = 100 cycles) FDRC-3 (ADR = 1 mm/min; CDR = 0.02 mm/cycle; F = 50 cpm N = 58 cycles)

Cyclic Cyclic Displacement Displacement Rate Control Rate Control

Variable Variable Cyclic Cyclic Displacement Displacement Rate Rate

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Cyclic Cyclic Displacement Displacement Rate Control Rate Control

Force vs. Force vs. Displacement Displacement Force vs. Force vs. Displacement Displacement ( (cyclic cyclic envelope envelope) )

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Cyclic Cyclic Displacement Displacement Rate Control Rate Control

15 30 45 60 75 90 1 2 3 4 5 6 7 8 9 10 11 12 Displacement (mm) Sleeve Friction (kPa) .

MDRC-1 (Mono) CDRC-1 (5cpm) FDRC-1 (1cpm) FDRC-2 (10cpm) FDRC-3 (50cpm) FDRC-4 (250cpm) FDRC-5 (500cpm) FDRC-6 (1000cpm) FDRC-8 (2500cpm) FLC-1 FLC-2

Sleeve Friction vs. Displacement Sleeve Friction vs. Displacement

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Displacement vs. Cycle Number

0.001 0.01 0.1 1 100 1000 10000 Number of Cycles Rate of Displacemen (mm/100 cycles) FLC-1 (3.15kN) FLC-2 (1.80 kN)

Displacement Rate vs. Cycle Number

5 10 15 20 1 100 10000 Cycle Number Displacement (mm FLC-1 (3.15kN) FLC-2 (1.80 kN)

Load Load Control Control

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Displacement Rate vs. Displacement

0.02 0.04 0.06 0.08 0.1 0.2 0.4 0.6 0.8 1 1.2 1.4

Displacement (mm) Cyclic Displacement Rate (mm/cycle)

0.25 0.50 0.75 1.00 1.25 1.50 1.75 2.00 2.25 2.50 2.75 3.00 3.25 3.50 3.75 4.00 3.15kN 1.80 kN Force (kN)

Establishment of Critical Cyclic Load Load Load & Rate Control & Rate Control

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  • Experimental Model Evaluation illustrates that model predictions agree with the experimental

results indicating that long-term behavior of strain-rate dependent and frequency dependent materials and phenomena such as soil-pile interaction can be predicted using short-term strain rate controlled cyclic compression test results.

  • The cyclic strain model predicts a Cycle Limit at which the cyclic strain process ends for loads that

are smaller then the Critical Cyclic load. For loads that are greater than the Critical Cyclic Load, the model predicts linear long-term strain-cycle behavior.

  • Further research is now required to better understand the effect of in-situ testing conditions (i.e. soil

confinement, ground water, etc.) on the long-term cyclic behavior of micropiles. Full scale loading tests would be required in order to provide a relevant database for the field evaluation of the strain rate – cyclic creep model and the development of reliable design methods for the assessment of the long-term performance of rate and frequency dependent phenomena.

  • Impact on Engineering Practice Existing pile load testing equipment could be used to conduct full-

scale field loading tests using the suggested testing protocol. If successful, testing standards could be developed which could lead to adopting the proposed cyclic strain testing procedure and strain rate controlled cyclic strain model as a base line for industry pile testing standards

Conclusions Conclusions

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Schnabel Engineering Polytechnic University International Association of Foundation Drilling (ADSC) Applied Geotechnical Engineering (AGE)

Branlow Piling Solutions CAT Construction/Traylor Group

Con-Tech Systems LTD.

DBM Construction Geosystems LP Hayward Baker, Inc. Ischebeck Layne GeoConstruction Moretrench American Corp. Nicholson Construction TEI Rock Drills

Research Program Support

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Thank You