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Project Part 1 Urban Drainage Design
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RMIT Universityyyyy School/Department/Area 2
Kerb and channel
Shoulder of a road
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Project - Example
a = 75 mb = 80 m
c = 40 m
d = 50 m10 I1 = 373. mm/hr
ARI = 1:5 years (minor)
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RMIT Universityyyyy School/Department/Area 4
Rational Method
where:
Q y peak flow rate (m 3/s) for ARI of y years
Cy a dimensionless runoff coefficient for ARI of y years
A is area of catchment (km 2 ) average rainfall intensity (mm/hr) for design duration of t c hours and
ARI of y years
tc time of concentration; the longest time taken for a water particle to travelfrom a point of the catchment to the catchment outlet. This time is used todetermine the intensity of rainfall to be used for design.
F conversion factors to balance the units used; if area is in km 2 F = 0.278(or 1/3.6);
if area is in hectares F = 0.00278 (or 1/360)
,c y y y t Q FC I A
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Surface runoff from the parkland
C=0.15L = 75 m;
n*=0.3 (say Lawn)
Slope S = 2%
t = 22 (min)
I = 125 mm/hr
RMIT Universityyyyy School/Department/Area 6
,c y y y t Q FC I A
125mm/hr I min3.22t 1.15102.0
)3.0*75( 94.6
tI 3.0
6 .04.0
31.3L/s6000 )60601000(
12515.0Q
Time (min) I (mm/hr) tI0.41 254.98 9.1749252 236.03 17.791715 197.92 41.45385
10 162.52 76.6237715 141.51 108.744930 108.34 195.450560 80.79 347.6077
120 59.33 614.4488240 43.21 1082.538
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Gutter diameter (parkland)
Friction factor (f) = 0.018Channel slope 1%
Assume diameter = 225 mm
V=1.57 m/s
31.3~31.1L/s Diameter okay
Surface runoff to Pit B
tc = 22.3+0.8=23.1min I = 124 mm/hr
A = 75*80m 2
C=0.15
Flow to Pit B = 30.9 L/sec
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g 2V
D L
f h2
f
s / L12.312 / 4 / 225.057 .1VAQ 2
min8.075.175
V L
t
30.9L/s6000 )60601000(
12415.0Q
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Pipe AB
Pipe diameter 300mm
From Moodys diagram f=0.018
V = 1.14 m/sec
Q A=66 L/sec
Q AB > Q A
Pipe diameter is ok. D AB=300mm
RMIT Universityyyyy School/Department/Area 8
s / L8.804 / 3.014.1VAQ 2 AB
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Pipes BE
Tc=23.1 min
I = 124 mm/sec
When D = 300mm Q = 80.8 L/sec
Pipe diameter is okay.
V = 1.81 m/sec
PIPE EF
tc=23.1+0.2 = 23.3 min from the parkland (longest time)
I= 123 mm/hr
Q EF =I(Aparkland Cparkland +Acarpark C carpark +AroadA C roadA +AroadE C roadE )
Q EF = 195 L/sec
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72.1L/s )15008.0600015.0( )60601000(
124Q
min2.081.1
70V L
t
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Pipe System Design Hydraulic Models, Pipe Size & Limitations
1. There is steady flow in each pipe or link.2. Peak flow rates are derived from a hydrological model - Rational Model may be used
3. HGL runs along obvert of the pipe, pipe is flowing full but not under pressure
4. Depth of pipe - Depends on type of pipe, often set by defining a minimum cover for trafficload (900 mm is common)
5. Pipe sizes are determined by a pipe friction formula; Darcy-Weisbach formula is used with atrial diameter to find slope needed to convey flow rate already computed
Energy losses in pits: Pits generate turbulence that causes an energy loss and a drop in theHGL
Limiting Slopes, Velocities and Diameters: to prevent excessive sedimentdeposition and erosion, V min = 0.6 m/s and V max = 3 to 8 m/s are used; d min = 150to 225 mm; d/s pipes should never be smaller than upstream pipes
Design of Urban Drainage System
2
2 f
f
h f V S
L D g
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Pipe System Design Hydraulic Models, Pipe Size & Limitations
Design of Urban Drainage System
The normal method of calculation is to proceed from the upper reaches of thesystem to the receiving water, if the outlet pipe is then too low or too high itbecomes necessary to backtrack up the system and carry out alterations .
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Design of Urban Drainage System
Pipe System Design Hydraulic Models, Pipe Size
& Limitations
2
2
V g
1 Pipe A-B
2 Length L (m)
3 Q (L/s) 4 Trial Pipe Diameter
5 Pipe Velocity (m/s)
6 Velocity Head
7 U/S Surface Level
8 U/S Pit WL (mAHD)
9 Pit Loss Coefficient
10 Pit Head Loss
11 U/S Pit HGL
12 HGL Slope S f
13 Pipe Friction Loss
14 D/S Pit HGL
15 D/S Pit Surface Level
16 D/S Pit WL Limit
Row 2: these lengths are scaled off the plan of thearea.
Row 3: the flow rates for the pipes are those fromHydrological Design Sheet 2.
Row 4: normally smallest diameter allowed istried first.
Row 5: velocity is found by dividing Q, by thepipe area.
Row 6: V2/2g is computed, it is used in findingenergy loss due to turbulence in the pit andthat due to pipe friction.
Row 7: U/S surface level is read off the plan (say100m)Row 8: U/S Pit WL is set by subtracting the
freeboard of 0.15 m from surface level (100 -0.15); in most cases surface level is the gutterlevel at the pit inlet.
2
2
V g
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Design of Urban Drainage System
Pipe System Design Hydraulic Models, PipeSize & Limitations
Row 9: this is the coefficient that is multiplied byvelocity head to give head loss in the pit; it isfound from Figure 7.4.13 in RDM.
Row 10: head loss due to turbulence caused by pit,found by multiplying velocity head (Row 6)by Pit Loss Coefficient (Row 9).
Row 11: HGL at U/S end of the pipe, found bysubtracting head loss in the pit (Row 10)from the U/S pit water level (Row 8).
Row 12: this slope is required to convey Q = 48 l/sin the pipe of diameter 0.300 m calculated
from a pipe friction formula; assumingks=0.15 mm for concrete pipe, ks/D =0.15/300 and fully turbulent flow, theMoody Diagram, shows f = 0.018.
m/m01.017.0300.0018.0
g2V
Df
S2
f
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Design of Urban Drainage System
Pipe System Design Hydraulic Models,Pipe Size & Limitations
Row 13: this gives energy loss over thepipe length, S f L = 0.01 50 = 0.5 m.
Row 14: this shows HGL level at D/S pit(pit 2), it is found by subtracting
friction loss in the pipe from U/SHGL level and thus set the slope thepipe must have to convey water atthe velocity shown in Row 5 . Row11-Row 13
Row 15: the surface (or gutter) level atthe D/S pit, read off the plan.
Row 16: WL limit set by subtracting thefreeboard (0.15 m) from surface level.Lower of : (14) or(15 freeboard)
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Design of Urban Drainage System
Pipe System Design Hydraulic Models, Pipe Size
& Limitations
Row 17: sets a value for invert level forhydraulic reasons, the pipe diameterbeing subtracted from HGL at U/S pit.
Row 18: gives a value for invert level based onrequired cover; pipes used here need 600mm above pipe crown, pipe thickness is0.03 m; Invert Level = 100 - 0.6 0.03 0.300 = 98.8 m.
Row 19: this invert level is derived bysubtracting from invert level of any U/Spipe entering the pit, the drop across thepit usually 30 mm, this drop is to prevent
sediment collecting in pit; as there is noU/S pipe entering pit 1 there is nocalculation for first pipe.
Row 20: adopted level is the lowest of thelevels found for different criteria in Rows17, 18 and Row 19.
1 Pipe A-B
4 Trial Pipe Diameter 0.300
7 U/S Surface Level 75.2
8 U/S Pit WL 75.0511 U/S Pit HGL 75.01
14 D/S Pit HGL 74.01
15 D/S Pit Surface Level 75.0
16 D/S Pit WL Limit 74.01
17 Hyd (Row 11 Row 4) 74.7
18 Cover (Row 7 cover) 74.3
19 U/S Pipe Invert Level - drop -
20 Adopt Invert Level LowestRow 17, 18, 19
74.3
21 Hyd [lower of Row 14 orRow16) Row 4] 73.7
22 Cover Row 15 - cover 74.1
23 Adopt Invert Level LowestRow 21, 22
73.7
24 Pipe Slope 0.012
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Design of Urban Drainage System
Pipe System Design Hydraulic Models, Pipe Size
& Limitations
Row 21: an invert level at D/S end of the pipebased on the HGL consideration = D/SWL limit (Row 16) pipe diameter =99.35 0.300 = 98.4 m.
Row 22: an invert level at D/S end based oncover requirements for pipe = surfacelevel at D/S end (Row 15) cover pipethickness pipe diameter = 99.5 - 0.6 -0.03 0.300 = 98.4 m.
Row 23: adopted D/S invert level, the lower ofRows 21 & 22; note this value, with dropacross the pit floor, (usually 0.030 m) that
sets one of the U/S invert levels for thenext pipe; in this case 98.42 0.03 = 98.39m becomes Row 19 for next pipe 2-3.
Row 24: actual pipe slope used in drawingthe construction plans.
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Design of Urban Drainage System
Pipe System Design Hydraulic Models, PipeSize & Limitations
Inspection of the pipe friction losses will indicateif a pipe is too small and that a larger pipe isrequired.Example: the calculation regarding pipe 10-11shows a friction loss of 1.292 m for a 381 mm pipe;
accepting this value would lead to deeperexcavation for this and subsequent pipes thanwould be required for a larger pipe; usual practiceis to install pipes that have slope similar to naturalsurface slope.
Design process proceeds from U/S end to outlet;for checking purposes the process is reversed as
illustrated in Hydraulic Checking Sheet, Table14.16. The above calculations lend themselves to being
implemented on a spreadsheet and students areadvised to do this once they acquire goodunderstanding of the process.
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RMIT U i it S h l/D /A 20