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Use of numerical modelling to estimate shotcrete requirements using a Ground Reaction Curve approach

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Use of numerical modelling to estimate shotcrete requirements using a Ground Reaction Curve approach Kevin Le Bron (Golder) Tony Leach (Itasca Africa) – PowerPoint PPT presentation

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Title: Use of numerical modelling to estimate shotcrete requirements using a Ground Reaction Curve approach


1
Use of numerical modelling to estimate shotcrete
requirements using a Ground Reaction Curve
approach
  • Kevin Le Bron (Golder)
  • Tony Leach (Itasca Africa)
  • William Joughin (SRK)

2
Introduction
  • Simrac Project SIM 040204
  • Numerical modelling to investigate
  • Shotcrete/rockmass interaction
  • Load/deformation performance requirements of
    shotcrete under a range of geotechnical conditions

3
Modelling requirements
  • Modelled rock mass needs to fragment
  • Effect of discontinuities on lining local
    loading
  • Identify deformations under various geotechnical
    conditions rock type, GSI, field stress

4
Model design laboratories
Generic tunnel (voronoi tesselation)
Realistic tunnel in bedded strata
Wedge Ejection
  • Various experiments to examine shotcrete loading
    due to discontinuities using UDEC

5
Objectives
  • Derive magnitude of rock movements under a range
    of geotechnical conditions in SA mines
  • Interpret movements applied to shotcrete
  • Derive Ground reaction curves
  • Assess effect of stress change on movement
  • Assess effect of excavation size on movement
  • Assess effect of bolting, shotcrete bond
    strength, etc.

6
Generic Tunnel Model
  • 2D model using UDEC
  • Discontinuous rock mass created using a voronoi
    tesselation (0.2m block size)
  • Simple properties based on UCS, GSI derived using
    Rocsciences Rocklab program.
  • 3.5 x 3.5 tunnel

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12
Limitations of including support
  • Need hundreds of models to cover support
    permutations!
  • Generally in deep mines, support can supply
    sufficient pressure to prevent unravelling, but
    not to prevent failure or limit deformation prior
    to final unravelling
  • Key factor is the deformation that shotcrete will
    undergo
  • Adopt a Ground Reaction Curve approach

13
What is a Ground Reaction Curve?
Support Pressure
Elastic response
Rock failure initiated
Unravelling
Tunnel wall deformation
14
GRC model methodology
  • Model tunnel excavated and initially internal
    rock is replaced with a high support pressure
  • Pressure is incrementally reduced to zero
  • Measure modelled wall deformation
  • GRC is graph of pressure versus deformation

15
Example of modelled GRC
16
Range in rock mass cases
17
Effect of excavation size
18
Effect of support pressure on failure envelope
Excavation Size Depth of sidewall instability ( of width of excavation) Depth of sidewall instability ( of width of excavation) Depth of sidewall instability ( of width of excavation)
Excavation Size Support Pressure 1 kPa Support Pressure 10 kPa Support Pressure 100 kPa
3.5 m wide excavation 37 37 37
5 m wide excavation 32 32 32
7 m wide excavation 22 22 22
19
Effect of stress change
  • Stress change is the main inducer of deformation
    in mining
  • How to account for stress change with GRC graphs?
  • GRC graphs developed for static stress cases
  • Is it reasonable to jump from one graph to the
    next?

20
Effect of stress change
21
GRC models versus explicit support
22
Deformation in 2D and 3D
  • How to relate GRCs from 2D models to point of
    installation of support relative to face?
  • UDEC versus FLAC3D
  • Simple tunnel model

23
3D deformations (mm)
24
3D deformations ()
25
Conclusions
  • Deformation applied to support is key
  • GRC methodology adopted as best means to assess
    deformation applied to shotcrete
  • Limited tendency for shotcrete to bulge between
    bolts
  • Layer deflection smoothly distributed over tunnel
    height (except where slabs punch through)
  • Consider bolt spacing as design slab size in
    assessing performance
  • Consider total wall deflection/number of bolts as
    shotcrete panel deflection
  • Permits design using yield line theory
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