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Geotechnical Engineering–I [CE-221]
BSc Civil Engineering – 4th Semester
by
Dr. Muhammad Irfan
Assistant Professor
Civil Engg. Dept. – UET Lahore
Email: mirfan1@msn.com
Lecture Handouts: https://groups.google.com/d/forum/2016session-geotech-i
Lecture # 23
17-Apr-2018
2
SOIL PERMEABILITY
A measure of soil’s ability to permit water to
flow through its pores/voids.
 Soils → solid particles with interconnected
voids
 water flows from point of high energy to
point of low energy
water
How does water flow through soil?
3
SOIL PERMEABILITY
Different soils have different permeability.
water
Loose Soil Dense Soil
Easy to flow → high permeability Difficult to flow → low permeability
Coarse-grained soils
Fine-grained soils
→ high permeability
→ low permeability
4
PERMEABILITY – Importance
 influences the rate of settlement under applied loads
 design of earth dams
 soil filters
 stability of slopes and retaining structures
 Underground water flow
 Wells/aquifers
5
Why does the water flow?
Because the energy at A is higher than B
water
A
B
 Energy is dissipated in overcoming the soil resistance
 Causing head loss
A
B
6
Bernoulli’s Equation
The total head at any point in water under motion is the summation of
pressure, velocity and elevation heads.
Pressure
Head
Velocity
Head
Elevation
Head
Velocity of flow through soils → extremely small
Velocity head can be ignored
Head = Energy per unit mass
7
Bernoulli’s Equation
Total head at A:
Total head at B:
Head loss between A & B:
Head loss expressed in non-dimensional form:
The total head at any point in water under motion is the summation of
pressure, velocity and elevation heads.
Lih .
ℎ 𝐴 =
𝑢 𝐴
𝛾 𝑤
+ 𝑧 𝐴 =
𝑝 𝐴
𝛾 𝑤
+ 𝑧 𝐴
ℎ 𝐵 =
𝑢 𝐵
𝛾 𝑤
+ 𝑧 𝐵 =
𝑝 𝐵
𝛾 𝑤
+ 𝑧 𝐵
9
HYDRAULIC GRADIENT IN FIELD
In the field, gradient/slope of the head is the head difference
over the distance separating the 2 wells.
X
HH
i


 21
Well-1 Well-2
10
HYDRAULIC GRADIENT IN FIELD
Datum
hA = total head
W.T.
h = hA - hB
W.T.
Impervious Soil
Impervious Soil
hB= total head
A
B
L
h
L
hh
i BA 



)(
L
zA
pA/gw
zB
pB/gw
11
Darcy’s Law
 Henry Darcy (1856)
 The velocity of flow through soil is proportional to
hydraulic gradient
Then the quantity of water flowing through the soil per unit
time is
v = discharge velocity
(i.e., the quantity of water flowing in unit time
through a unit cross-sectional area of soil)
k = hydraulic conductivity/permeability (units in L/T)
i = hydraulic gradient = h/L
Discharge
𝑣 ∝ 𝑖
𝑣 = 𝑘 ⋅ 𝑖
𝑞 = 𝑘 ⋅ 𝑖 ⋅ 𝐴[L3/T]= q = v. A
12
Datum
hA = total head
W.T.
h = hA - hB
W.T.
Impervious Soil
Impervious Soil
hB= total head
A
B
L
zA
pA/gw
zB
pB/gw
A
h
kAikq 


LL
h
L
hh
i BA 



)(
WATER FLOW THROUGH SOILS
13
WATER FLOW THROUGH SOILS
To determine the quantity of flow, two parameters are needed
* k = hydraulic conductivity
* i = hydraulic gradient
Determination of ‘k’
1- Laboratory Testing  [constant head test & falling head test]
2- Field Testing  [constant/falling head tests, pump out tests, etc]
3- Empirical Equations
Determination of ‘i’
1- From the head loss and geometry
2- Flow Nets
(how permeable is the soil medium)
(how large is the driving head)
A
h
kAikq 


L
14
Seepage Velocity (vs) & Superficial Velocity (v)
Darcy’s law
v = k . i
v = velocity of flow
A
Voids
Solids
Av
As
Superficial velocity/Average velocity (v) → Average velocity of flow through soil
Seepage velocity/Actual velocity (vS) → velocity of flow through voids only
vS > v
v = n. vS
How to practically determine ‘v’?
15
Seepage Velocity (vs) & Superficial Velocity (v)
v = Average
velocity/Superficial
velocity
vS = Seepage
velocity/Actual flow
velocity
v = n. vS
16
Soil Classification w.r.t Permeability
Relative Permeability k value
(cm/sec)
Typical Soil
Highly permeable 1 x 10-1 Gravel and sand
Medium permeable 10-1 - 10-3 Sand with fines
Low permeable 10-3 - 10-5 Silts and silty sand
Very low permeable 10-5 - 10-7 Fine silts
Very very low
permeable/Impermeable
< 10-7 Clay
17
CONCLUDED
REFERENCE MATERIAL
Principles of Geotechnical Engineering – (7th Edition)
Braja M. Das
Chapter #7 & 8

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Geotechnical Engineering-I [Lec #23: Soil Permeability]

  • 1. 1 Geotechnical Engineering–I [CE-221] BSc Civil Engineering – 4th Semester by Dr. Muhammad Irfan Assistant Professor Civil Engg. Dept. – UET Lahore Email: mirfan1@msn.com Lecture Handouts: https://groups.google.com/d/forum/2016session-geotech-i Lecture # 23 17-Apr-2018
  • 2. 2 SOIL PERMEABILITY A measure of soil’s ability to permit water to flow through its pores/voids.  Soils → solid particles with interconnected voids  water flows from point of high energy to point of low energy water How does water flow through soil?
  • 3. 3 SOIL PERMEABILITY Different soils have different permeability. water Loose Soil Dense Soil Easy to flow → high permeability Difficult to flow → low permeability Coarse-grained soils Fine-grained soils → high permeability → low permeability
  • 4. 4 PERMEABILITY – Importance  influences the rate of settlement under applied loads  design of earth dams  soil filters  stability of slopes and retaining structures  Underground water flow  Wells/aquifers
  • 5. 5 Why does the water flow? Because the energy at A is higher than B water A B  Energy is dissipated in overcoming the soil resistance  Causing head loss A B
  • 6. 6 Bernoulli’s Equation The total head at any point in water under motion is the summation of pressure, velocity and elevation heads. Pressure Head Velocity Head Elevation Head Velocity of flow through soils → extremely small Velocity head can be ignored Head = Energy per unit mass
  • 7. 7 Bernoulli’s Equation Total head at A: Total head at B: Head loss between A & B: Head loss expressed in non-dimensional form: The total head at any point in water under motion is the summation of pressure, velocity and elevation heads. Lih . ℎ 𝐴 = 𝑢 𝐴 𝛾 𝑤 + 𝑧 𝐴 = 𝑝 𝐴 𝛾 𝑤 + 𝑧 𝐴 ℎ 𝐵 = 𝑢 𝐵 𝛾 𝑤 + 𝑧 𝐵 = 𝑝 𝐵 𝛾 𝑤 + 𝑧 𝐵
  • 8. 9 HYDRAULIC GRADIENT IN FIELD In the field, gradient/slope of the head is the head difference over the distance separating the 2 wells. X HH i    21 Well-1 Well-2
  • 9. 10 HYDRAULIC GRADIENT IN FIELD Datum hA = total head W.T. h = hA - hB W.T. Impervious Soil Impervious Soil hB= total head A B L h L hh i BA     )( L zA pA/gw zB pB/gw
  • 10. 11 Darcy’s Law  Henry Darcy (1856)  The velocity of flow through soil is proportional to hydraulic gradient Then the quantity of water flowing through the soil per unit time is v = discharge velocity (i.e., the quantity of water flowing in unit time through a unit cross-sectional area of soil) k = hydraulic conductivity/permeability (units in L/T) i = hydraulic gradient = h/L Discharge 𝑣 ∝ 𝑖 𝑣 = 𝑘 ⋅ 𝑖 𝑞 = 𝑘 ⋅ 𝑖 ⋅ 𝐴[L3/T]= q = v. A
  • 11. 12 Datum hA = total head W.T. h = hA - hB W.T. Impervious Soil Impervious Soil hB= total head A B L zA pA/gw zB pB/gw A h kAikq    LL h L hh i BA     )( WATER FLOW THROUGH SOILS
  • 12. 13 WATER FLOW THROUGH SOILS To determine the quantity of flow, two parameters are needed * k = hydraulic conductivity * i = hydraulic gradient Determination of ‘k’ 1- Laboratory Testing  [constant head test & falling head test] 2- Field Testing  [constant/falling head tests, pump out tests, etc] 3- Empirical Equations Determination of ‘i’ 1- From the head loss and geometry 2- Flow Nets (how permeable is the soil medium) (how large is the driving head) A h kAikq    L
  • 13. 14 Seepage Velocity (vs) & Superficial Velocity (v) Darcy’s law v = k . i v = velocity of flow A Voids Solids Av As Superficial velocity/Average velocity (v) → Average velocity of flow through soil Seepage velocity/Actual velocity (vS) → velocity of flow through voids only vS > v v = n. vS How to practically determine ‘v’?
  • 14. 15 Seepage Velocity (vs) & Superficial Velocity (v) v = Average velocity/Superficial velocity vS = Seepage velocity/Actual flow velocity v = n. vS
  • 15. 16 Soil Classification w.r.t Permeability Relative Permeability k value (cm/sec) Typical Soil Highly permeable 1 x 10-1 Gravel and sand Medium permeable 10-1 - 10-3 Sand with fines Low permeable 10-3 - 10-5 Silts and silty sand Very low permeable 10-5 - 10-7 Fine silts Very very low permeable/Impermeable < 10-7 Clay
  • 16. 17 CONCLUDED REFERENCE MATERIAL Principles of Geotechnical Engineering – (7th Edition) Braja M. Das Chapter #7 & 8