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Sergio Cristiá Abad, Espoo, 25+26.8.2014 1 Rock mechanical modelling and analysis CAVERN DESIGN AND OPTIMAL LOCATIONS Sergio Cristiá Abad Laguna-LBNO extended.

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Presentation on theme: "Sergio Cristiá Abad, Espoo, 25+26.8.2014 1 Rock mechanical modelling and analysis CAVERN DESIGN AND OPTIMAL LOCATIONS Sergio Cristiá Abad Laguna-LBNO extended."— Presentation transcript:

1 Sergio Cristiá Abad, Espoo, 25+26.8.2014 1 Rock mechanical modelling and analysis CAVERN DESIGN AND OPTIMAL LOCATIONS Sergio Cristiá Abad Laguna-LBNO extended site investigation Rock engineering meeting August 26 th 2014

2 SUMMARY List of tasks 1)Optimal shapes 2)Optimal locations 3)Long-term stability 4)Stability during excavation 5)Cavern reinforcement 6)Earthquake / Blasting 7)Thermal analysis 2 Sergio Cristiá Abad, Espoo, 25+26.8.2014

3 1) OPTIMAL SHAPES Introduction (brittle rock, local and general damage) The problem (assumptions, approach) Solution Recomended shapes 3 Sergio Cristiá Abad, Espoo, 25+26.8.2014

4 2) OPTIMAL LOCATIONS Geologial conditions Defining the locations Valiation / Mutual influence between caverns 4 Sergio Cristiá Abad, Espoo, 25+26.8.2014

5 INTRODUCTION -High quality rock mass (high strength massive or moderately jointed material) -High stress -Looseing of confinement ↓ Brittle behavour ↓ STRESS INDUCED SURFACE DAMAGE 5 Sergio Cristiá Abad, Espoo, 25+26.8.2014

6 INTRODUCTION Two thresholds: - Crack propagation(CD) Short term response of the rock - Crack Initiation (CI) Long term response of the rock 6 Sergio Cristiá Abad, Espoo, 25+26.8.2014 Diederics 2012

7 INTRODUCTION Damage around excavation in brittle hard rock In large excavations: – LOCAL DAMAGE excavation, excavation order / damage created by opening of “partial” spaces during the excavation (excavation stages) – GENERAL DAMAGE final shape 7 Sergio Cristiá Abad, Espoo, 25+26.8.2014

8 THE PROBLEM: ASSUMPTIONS 8 Sergio Cristiá Abad, Espoo, 25+26.8.2014 ASSUMPTIONS CHILE material MODEL REALITY Complex interactions of many factors UNCERTAINTIES How the foliation affects the cavern?

9 THE PROBLEM: INITIAL CONDITIONS Optimization according the stress field – σH = 65MPa – σh = 38MPa – σz = 43MPa The material CHILE (Continuous Homogeneous Isotropic Linear Elastic material) LAr 1 → Mafic LAr 2 → Felsic LSc → Felsic 9 Sergio Cristiá Abad, Espoo, 25+26.8.2014

10 69m diameter 34.1m walls 12m dome Architechtural boundaries Minimum space requirement for placing a tank with a certain dimensions → minimum requirement Rock mechanical boundaries “Friendly” with the in- situ stress field. 10 Sergio Cristiá Abad, Espoo, 25+26.8.2014 THE PROBLEM: BOUNDARIES / RESTRICTIONS

11 OPTIMAL SOLUTION Is that which fulfil the architectural requirements causing the less, or an assumable, amount of surface damage being always realistic and usable 1 optimal solution Closed range of solutions THE TARGET Evaluate and minimize the areas where the stress could likely overstep the RM strength 11 Sergio Cristiá Abad, Espoo, 25+26.8.2014

12 WORKFLOW Separate partial effects 12 Sergio Cristiá Abad, Espoo, 25+26.8.2014 HORIZONTAL SECTION Relation between horizontal ppal stresses Avoid ”notcht” shapes on the vertical section ROOF HEIGTH Bending in of the walls Posible tension WALL CURVATURE Discharge of load on the roof

13 13 Sergio Cristiá Abad, Espoo, 25+26.8.2014 K= σH/σh = b/a=1.7 b=a*K=71 a=41m b=?m a=41m b=71m HORIZONTAL SECTION: LSr CAVERN

14 σ 1-σ3≥CI CI_mafic=98.5 (MPa) CI_felsic=87.5 (MPa) 14 Sergio Cristiá Abad, Espoo, 25+26.8.2014 In mafic material, the damage is gone On the other hand, in felsic material, this damage doesn’t disappear  5m HORIZONTAL SECTION: LSr CAVERN Curve the walls

15 15 Sergio Cristiá Abad, Espoo, 25+26.8.2014 K= σH/σh = b/a=1.7 b=a*K=118 a=69m b=?m a=69m b=118m HORIZONTAL SECTION: LAr CAVERN

16 σ 1-σ3≥CI CI_mafic=98.5 (MPa) CI_felsic=87.5 (MPa) 16 Sergio Cristiá Abad, Espoo, 25+26.8.2014 b=69m b=90m b=120m b=110m b=100m HORIZONTAL SECTION: LAr CAVERN

17 17 Sergio Cristiá Abad, Espoo, 25+26.8.2014 HORIZONTAL SECTION: LAr CAVERN

18 18 Sergio Cristiá Abad, Espoo, 25+26.8.2014 HORIZONTAL SECTION: LAr CAVERN

19 19 Sergio Cristiá Abad, Espoo, 25+26.8.2014 HORIZONTAL SECTION: LAr CAVERN

20 20 Sergio Cristiá Abad, Espoo, 25+26.8.2014

21 WALL CURVATURE 21 Sergio Cristiá Abad, Espoo, 25+26.8.2014 Make arch-corners round #1 #2 #3 #4 #5 #6 #7 #8

22 ROOF HEIGH 22 Sergio Cristiá Abad, Espoo, 25+26.8.2014 12,5m roof height15m roof height σ1max  83MPa σ1max  79,5MPa Note: Pictures show results for the the LAr cavern Same behaviour in both LAr and LSc caverns

23 FINAL SHAPES – LSc 23 Sergio Cristiá Abad, Espoo, 25+26.8.2014 108 +7 m 49.1m 70 m 84.1m 41m

24 FINAL SHAPES – LAr 24 Sergio Cristiá Abad, Espoo, 25+26.8.2014 34.1 +12.5 m 69 m 100 m

25 OPTIMAL LOCATIONS-GEOLOGY 25 Sergio Cristiá Abad, Espoo, 25+26.8.2014 Model of the geology for the implementation in the rock mechanical analysis #3 cutting planes: -1300 -1400 -1500 Felsic Mafic Orebody Weakzone Pegmatite N E Z

26 GEOLOGICAL OUTPUT 26 Sergio Cristiá Abad, Espoo, 25+26.8.2014 Felsic Mafic Orebody Weakzone Pegmatite CUT AT -1300m

27 GEOLOGICAL OUTPUT 27 Sergio Cristiá Abad, Espoo, 25+26.8.2014 Felsic Mafic Orebody Weakzone Pegmatite CUT AT -1405m

28 GEOLOGICAL OUTPUT 28 Sergio Cristiá Abad, Espoo, 25+26.8.2014 Felsic Mafic Orebody Weakzone Pegmatite CUT AT -1500m

29 OPTIMAL LOCATIONS 29 Sergio Cristiá Abad, Espoo, 25+26.8.2014 Felsic Mafic Orebody Weakzone Pegmatite CUT AT -1400m Hanging-wall of the mine Posible weak plane No room 1LAr influence ≈ 80m

30 VALIDATION 30 Sergio Cristiá Abad, Espoo, 25+26.8.2014 σH = 65 MPa Minor mutual influence in σ1 More influnece than LAr caverns ↓ Effect of the z direction

31 VALIDATION 31 Sergio Cristiá Abad, Espoo, 25+26.8.2014 σh = 38 MPa Minor mutual influence in σ3

32 Thank you all for your attention! 32 Sergio Cristiá Abad, Espoo, 25+26.8.2014 questions


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