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Water drainage
Darcy’s law
Groundwater flow
Design water drainage Pipelines
1
Flow through a dike
Seepage (kwel) flows through dam
Pressure line
1
Piping erosion
Water pressure
Seepage (kwel) beneath structure
civil structure
Flushing of particles
1
Dewatering
(verlagen grondwaterstand)
Maximum capacitity
Well point system
Size filters
Original ground
water level
1
Groundwater level
New groundwater level because of rain
percipitation
Ditch or drainage
Drainage
2
Landuse / Grondgebruik
Percipitation
Neerslag
(mm/dag)
Groundwater level below
surface
Grondwaterstandsdiepte
(m)
grassland / grasland 7 (10) 0,30 (0,20)
farm land / bouwland 7 (10) 0,50 (0,30)
horticulture / vollegronds tuinbouw 7 (10) 0,50 (0,30)
flower bulbs on clay soil / bloembollen op
klei 7 0,50
flower bulbs on sand soil / bloembollen op
zand 10 0,30
fruit / fruitteelt 7 (10) 0,70 (0,60)
forest / bos 5-7 0,50 - 0,30
military training area / militair oefenterrein 7 0,70
athletic fields, camping areas, play grounds /
sportvelden, kampeerterreinen, speel- en
ligweiden 15 0,50
building sites / bouwterreinen 10 0,50
urban area / woongebieden (50% verhard) 5 0,70
industrial area / industrieterreinen 7 0,50 2
3
Groundwater flow
Darcy’s law
3
3
Soil / grondsoort
conductivity
doorlatendheid
(m/day)
heavy clay /zware klei 0.0001
potklei 0.001
Moderate heavy clay / matig zware klei 0.01
sandy clay / zandige klei 0,05
bolder clay / keileem 0,05
peat / veen 0.001 - 0.1
clay peat / kleiig veen 0,005
sandy peat / sterk zandig veen 0,05
loam /leem/löss 0,05
sandy loam / zandige leem 0,3
silt / lichte zavel 0,5
humus / teelaarde 5
shells / schelpen 30
fine sand / fijn zand 1 - 10
dune sand / duinzand 7
coarse sand / grof zand 30
very coarse sand / zeer grof zand 80
very coarse sand / uiterst grof zand 200
fine gravel / fijn grind 1.000 - 10.000
coarse gravel / grof grind 10.000 - 100.000
Darcy’s law
IAkq  Ikv 
Laminar flow
q = discharge [m3/s]
k = hydraulic conductivity [m/s]
A = area [m2]
I = S = slope pressure line
3
]1[Re

dv
w


If Rew < 5 Laminar flow
Rew = Reynolds number [1]
v = Average velocity [m/s]
d = Average grain size [m]
ν = Kinematic viscosity [m2/s] = 10 -6
3
Reynolds number
Groundwater level rise
New groundwater level because of rain
percipitation
Ditch or drainage
Drainage
4
Drainage agriculture parcel
2
2
max/ amiddle H
K
aW
H 


4
HaHmiddle/max
W
a
K
Drainage agriculture parcel
2
2
max/ amiddle H
K
aW
H 


W = vertical velocity rainfall [m/s]
a = horizontal distance from stream channel to highest ground water
level [m]
K = hydraulic conductivity [m/s]
Ha = vertical distance from impereable layer to water level stream
channel [m]
Hmiddle= vertical distance from impereable layer to highest ground
water level[m]
4
Design criteria drainage pipeline
• Manning’s formula
• n=0,013 s/m1/3
• Sbed =1/1000
• Pipe 50% filled with water
• Outflow 10 cm above surface water
u = mean velocity [m/s]
R = hydraulic radius [m]
S = slope energy line [1]
assumed is that Sf = Sbed
n = manning’s roughness coefficient [s/m1/3]n
SR
u
2
1
3
2


5
m
4
4/1 2
D
D
D
O
A
R 





m
4)(5,0
)4/1(5,0 2
D
D
D
O
A
R 





R and circle’s
5

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Cu07821 5 drainage

  • 1. Water drainage Darcy’s law Groundwater flow Design water drainage Pipelines 1
  • 2. Flow through a dike Seepage (kwel) flows through dam Pressure line 1
  • 3. Piping erosion Water pressure Seepage (kwel) beneath structure civil structure Flushing of particles 1
  • 4. Dewatering (verlagen grondwaterstand) Maximum capacitity Well point system Size filters Original ground water level 1
  • 5. Groundwater level New groundwater level because of rain percipitation Ditch or drainage Drainage 2
  • 6. Landuse / Grondgebruik Percipitation Neerslag (mm/dag) Groundwater level below surface Grondwaterstandsdiepte (m) grassland / grasland 7 (10) 0,30 (0,20) farm land / bouwland 7 (10) 0,50 (0,30) horticulture / vollegronds tuinbouw 7 (10) 0,50 (0,30) flower bulbs on clay soil / bloembollen op klei 7 0,50 flower bulbs on sand soil / bloembollen op zand 10 0,30 fruit / fruitteelt 7 (10) 0,70 (0,60) forest / bos 5-7 0,50 - 0,30 military training area / militair oefenterrein 7 0,70 athletic fields, camping areas, play grounds / sportvelden, kampeerterreinen, speel- en ligweiden 15 0,50 building sites / bouwterreinen 10 0,50 urban area / woongebieden (50% verhard) 5 0,70 industrial area / industrieterreinen 7 0,50 2
  • 9. 3 Soil / grondsoort conductivity doorlatendheid (m/day) heavy clay /zware klei 0.0001 potklei 0.001 Moderate heavy clay / matig zware klei 0.01 sandy clay / zandige klei 0,05 bolder clay / keileem 0,05 peat / veen 0.001 - 0.1 clay peat / kleiig veen 0,005 sandy peat / sterk zandig veen 0,05 loam /leem/löss 0,05 sandy loam / zandige leem 0,3 silt / lichte zavel 0,5 humus / teelaarde 5 shells / schelpen 30 fine sand / fijn zand 1 - 10 dune sand / duinzand 7 coarse sand / grof zand 30 very coarse sand / zeer grof zand 80 very coarse sand / uiterst grof zand 200 fine gravel / fijn grind 1.000 - 10.000 coarse gravel / grof grind 10.000 - 100.000
  • 10. Darcy’s law IAkq  Ikv  Laminar flow q = discharge [m3/s] k = hydraulic conductivity [m/s] A = area [m2] I = S = slope pressure line 3
  • 11. ]1[Re  dv w   If Rew < 5 Laminar flow Rew = Reynolds number [1] v = Average velocity [m/s] d = Average grain size [m] ν = Kinematic viscosity [m2/s] = 10 -6 3 Reynolds number
  • 12. Groundwater level rise New groundwater level because of rain percipitation Ditch or drainage Drainage 4
  • 13. Drainage agriculture parcel 2 2 max/ amiddle H K aW H    4 HaHmiddle/max W a K
  • 14. Drainage agriculture parcel 2 2 max/ amiddle H K aW H    W = vertical velocity rainfall [m/s] a = horizontal distance from stream channel to highest ground water level [m] K = hydraulic conductivity [m/s] Ha = vertical distance from impereable layer to water level stream channel [m] Hmiddle= vertical distance from impereable layer to highest ground water level[m] 4
  • 15. Design criteria drainage pipeline • Manning’s formula • n=0,013 s/m1/3 • Sbed =1/1000 • Pipe 50% filled with water • Outflow 10 cm above surface water u = mean velocity [m/s] R = hydraulic radius [m] S = slope energy line [1] assumed is that Sf = Sbed n = manning’s roughness coefficient [s/m1/3]n SR u 2 1 3 2   5
  • 16. m 4 4/1 2 D D D O A R       m 4)(5,0 )4/1(5,0 2 D D D O A R       R and circle’s 5