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  • Permeability in Fractured Rocks

    Irwan Iskandar, PhD KK Eksplorasi Sumberdaya Bumi

    Teknik Pertambangan

    Fakultas Teknik Pertambangan dan Perminyakan ITB

  • Permeability in Fractured Rocks

    Irwan Iskandar Earth Resources Exploration Research Group Faculty of Mining and Petroleum Engineering

    Institut Teknologi Bandung

  • Permeability in Fractured Rocks

  • Permeability in Fractured Rocks

    Dual porosity

    Secondary porosity as main actor

    Rock defects/Fracture/gouge

    Connectivity?

    Heterogeneity

    Isotropy / anisotropy

    K value from field/lab. test?

  • Dual Porosity

    -100 m

    -110 m

    Permeability in Fractured Rocks

    Depth

  • Connectivity

    heterogeneity

    -100 m

    -110 m

    -120 m

    K105 : high

    Depth Connected

    K115 : low

    Not Connected

  • Anisotropy

    West East

    Permeability in Fractured Rocks

  • -100 m

    -110 m

    Permeability in Fractured Rocks

    Laboratory test from core

    NOT RELIABLE High K value (rock mass)

    K is very low impermeable

  • Pumping Test

    Result

    Transmisivity (Permeability)

    Storativity

    Radius of Influence

    Limitation and Problem

    Need construction, observation well (obs. well),

    Sometimes obs. well not at right position

    Permeability in Fractured Rocks

  • 25 m

    100 m Pumping well

    Observation well 1

    Observation well 2

    No drawdown

    5 meter drawdown

    Permeability in Fractured Rocks

  • Permeability in Fractured Rocks

    Packer test

    Can be test at an interval depth

    No need well construction, nor obs. well

    Suitable in fracture rocks

    Result

    Transmisivity (Permeability)

    Type of rock defects (filled, blocked, open)

    Packer Test

  • -100 m

    -110 m

    -120 m

    K105

    K115

    Water enter rock formation easily

    K >>>

    Packer Test

  • -100 m

    -110 m

    -120 m

    K105

    K115

    Very limited number of water can enter the rock formation

    K

  • Permeability in Fractured Rocks

    Another approach:

    In a rock mass flow can be more like a porous medium (Long et al 1982)

    Based on structure observation K can be approached by

    e.g.

    1) ODA method (1985, 1996) and

    2)HC-System (2010)

    Limited number of Field Hydrogeological Test

    In fractured and heterogenic rock, laboratory test is not reliable

  • ODA-method Upscaling approach for fractured medium

    Permeability tensor depend on geometrical properties of fractures

    Aperture area (a)

    size (length) / persistence (l)

    orientation ()

    l

    a

    Permeability in Fractured Rocks

  • If a fractured rock is treated as a homogeneous, anisotropic porous medium, the permeability tensor, obeying Darcy's law, can be formulated as (Bear, 1972)

    If a fractured rock mass is assumed to have an impermeable matrix and groundwater is assumed to only flow through fractures, the apparent flow velocity can be defined as

    Field Hydraulic Gradient in Geometry and size of cracks (fractures)

    Joint apperture

  • The permeability tensor ki,j is concisely expressed by a symmetric, second-rank tensor P, (called the crack tensor) which depends only on the geometrical properties of related cracks (crack shape, aperture, size and orientation)

  • ODA-method

    Can be used at

    A specific area of opening/face/blocks

    Problems and limitations

    Not easy to measure (from borehole)

    Aperture area (a)

    size (length) / persistence (l)

    orientation ()

    Permeability in Fractured Rocks

  • HC System Empirical approaches

    Rock Quality Designation (RQD)

    Depth Index (DI)

    Gouge Content Designation (GCD)

    Lithology Permeability Index (LPI)

    Permeability in Fractured Rocks

  • HC-System

    RQD (Rock Quality Designation)

    From geotechnical log

    idea : low RQD (poor rock)more permeable (High K)

    Note:

    100 % RQD impermeable?

    0 10 cm

    Permeability in Fractured Rocks

    0 100 cm

  • Core photograph shows fractured of Carbonaceous Shale

    Above-left: open and unfilled joint/ crack; upper-right: highly crushed samples from SOP-80D bore bole; bellow: joints orientation which follow the bedding plane orientation.

    Permeability in Fractured Rocks

  • Depth Index (DI)

    Idea :

    Many researchers (for example Lee & Farmer, 1993; Singhal & Gupta, 1999) pointed out that rock mass permeability may decrease systematically with depth.

    LT is the total length of a borehole

    Lc is a depth which is located at the middle of a double packer test interval in the borehole 0 < DI < 1

    0

    300 m

    200 m

    220 m

    DI =?

    HC-System

    The greater DI, the higher permeability

  • Gouge Content Designation (GCD)

    the permeability of clay-rich gouges has extremely low values (Singhal & Gupta,1999).

    Idea: If the fractures contain infillings such as gouges, permeability of the fractures will reduce.

    HC-System

    Rs value is defined as the cumulative length of core pieces longer than 100 mm in a run

    Rs the total length of the core run

    RG is the total length of gouge content

    The greater GCD will reduce the permeability of the core run.

  • Lithology Permeability Index (LPI)

    Lithology is the individual character of a rock in terms of mineral composition, grain size, texture, color, and so forth.

    HC-System

  • HC-System

    Lithology Permeability Index (LPI)

  • Rock mass permeability system

    HC value

    Hyd

    rau

    lic C

    on

    du

    ctiv

    ity

    (m/s

    ec)

  • EXAMPLE

  • Physical Model (Database)

    Hole ID ID X Y Z Bottom 1 Bottom 2 Bottom 3 Bottom 4 Bottom 5 Bottom n

  • Data (Physical Model)

    Topografi

    X, Y, Z (ASCII file) atau (.DXF) 3D polyline

    Log Bor

    ID, X, Y, Z (ASCII) atau (.DXF) 3D polyline

    Hydrologic Features (River, Lake, Sea, Pond, Stream) in dxf

    Hydrogeological Parameter (K, S, ,) dalam 3 D data

    (X, Y, Z, K, S, ) atau (ID, Layer, K, S, )

  • Physical Model (Grid Cell Based)

    stratigraphy unit is not a must

    Each cell unit is translated to valued grid

    Each cell is has one value (K, S, and other parameter)

    Block model of the grid would hydrostratigraphical pattern

    depend on the structure

    Adjustment and interpolation were made by Hydrogeologist

    A lot of Number of cells

    Time of simulation is relatively long

  • y = 8E-06x - 5E-06

    0,00E+00

    5,00E-07

    1,00E-06

    1,50E-06

    2,00E-06

    2,50E-06

    3,00E-06

    3,50E-06

    4,00E-06

    0,5 0,6 0,7 0,8 0,9 1

    Hyd

    rau

    lic C

    on

    du

    ctiv

    ity

    (m/s

    )

    RQD Factor = (1-RQD/100) Linear (RQD vs K) Poly. (RQD vs K)

    Hydraulics Conductivity and RQD

    Higher Hydraulic

    Conductivity

    Higher RQD

    Lower Hydraulic

    Conductivity

    Lower RQD

  • Model Dimension Distance Grid

    Size

    Grid

    Sum

    Total

    Block Grid

    Easting

    (column)

    Min 403500 2000 10 200

    3,200,000

    Max 405500

    Northing

    (row)

    Min 306000 2000 10 200

    Max 308000

    Elevation Min 400

    800 10 80 Max 1200

    10 x 10 x 10 meter

    Contoh Grid Cell Based

  • Bor ID X (m) Y (m) Depth (m) k (m/s) log k

    GW-01 24300 -1200 6.4 1.14 10-5 -4.943

    24300 -1200 12.5 5.08 10-6 -5.294

    24300 -1200 20.6 2.77 10-4 -3.557

    24300 -1200 28.0 1.81 10-5 -4.742

    24300 -1200 33.1 5.47 10-4 -3.262

    24300 -1200 35.6 1.82 10-5 -4.739

    GW-02 37.2 2.89 10-4 -3.539

    GW-03 23000 1000 3.3 1.50 10-5 -4.822

    23000 1000 6.5 1.85 10-5 -4.732

    23000 1000 7.7 8.22 10-5 -4.085

    GW-04 23800 0 12.4 2.89 10-5 -4.538

    23800 0 18.1 3.39 10-4 -3.469

    23800 0 24.4 7.29 10-5 -4.137

    23800 0 36.4 1.25 10-4 -3.903

    23800 0 39.4 4.78 10-4 -3.320

    GW-05 25000 -1100 6 2.08 10-5 -4.681

    25000 -1100 11.1 3.24 10-5 -4.489

    25000 -1100 21.2 7.41 10-5 -4.130

    25000 -1100 23.2 1.85 10-5 -4.732

    25000 -1100 29.1 1.50 10-6 -5.822

    25000 -1100 47.1 2.08 10-5 -4.681

    GW-06 22500 -2300 6.5 1.10 10-4 -3.957

    22500 -2300 16.7 2.55 10-5 -4.593

    22500 -2300 21.5 3.88 10-5 -4.411

    22500 -2300 26 6.74 10-5 -4.171

    22500 -2300 30.5 2.35 10-5 -4.628

    22500 -2300 35.9 1.04 10-4 -3.981

    22500 -2300 39.5 5.65 10-6 -5.247

    CGW-07 23200 -2000 3.5 3.44 10-5 -4.464

    23200 -2000 12.5 7.13 10-4 -3.147

    23200 -2000 32.9 1.27 10-4 -3.895

    23200 -2000 40.3 2.69 10-4 -3.570

    CGW-08 22700 -1300 6.2 3.89 10-5 -4.409

    22700 -1300 13.4 2.67 10-6 -5.573

    Data (Physical Model) Grid Cell Based

    Contoh Grid Cell Based Data

  • Number of data 95 Minimum value -5.57

    Mean -4.40 First quartile -4.74

    Standard deviation 0.68 Median -4.46

    Coefficient of variation -0.15 Third quartile -3.40

    Skewness -0.20 Maximum value -3.15

    Statistical summary of log transf