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Reservoirs, Spillways, & Energy
Dissipators
CE154 – Hydraulic Design
Lecture 3
Fall 2009 1
CE154
Fall 2009 2
Lecture 3 – Reservoir, Spillway, Etc.
• Purposes of a Dam
- Irrigation
- Flood control
- Water supply
- Hydropower
- Navigation
- Recreation
• Pertinent structures – dam, spillway,
intake, outlet, powerhouse
CE154
Fall 2009 3
Hoover Dam – downstream face
CE154
Fall 2009 4
Hoover Dam – Lake Mead
CE154
Fall 2009 5
Hoover Dam – Spillway Crest
CE154
Fall 2009 6
Hoover dam – Outflow Channel
CE154
Fall 2009 7
Hoover Dam – Outlet Tunnel
CE154
Fall 2009 8
Hoover Dam – Spillway
CE154
Fall 2009 9
Dam Building Project
• Planning
- Reconnaissance Study
- Feasibility Study
- Environmental Document (CEQA in California)
• Design
- Preliminary (Conceptual) Design
- Detailed Design
- Construction Documents (plans & specifications)
• Construction
• Startup and testing
• Operation
CE154
Fall 2009 10
Necessary Data
• Location and site map
• Hydrologic data
• Climatic data
• Geological data
• Water demand data
• Dam site data (foundation, material,
tailwater)
CE154
Dam Components
• Dam
- dam structure and embankment
• Outlet structure
- inlet tower or inlet structure, tunnels,
channels and outlet structure
• Spillway
- service spillway
- auxiliary spillway
- emergency spillway
Fall 2009 11
CE154
Spillway Design Data
• Inflow Design Flood (IDF) hydrograph
- developed from probable maximum
precipitation or storms of certain
occurrence frequency
- life loss  use PMP
- if failure is tolerated, engineering
judgment  cost-benefit analysis  use
certain return-period flood
Fall 2009 12
CE154
Spillway Design Data (cont’d)
• Reservoir storage curve
- storage volume vs. elevation
- developed from topographic maps
- requires reservoir operation rules for
modeling
• Spillway discharge rating curve
Fall 2009 13
CE154
Reservoir Capacity Curve
Fall 2009 14
CE154
Spillway Discharge Rating
Fall 2009 15
CE154
Spillway Design Procedure
• Route the flood through the reservoir
to determine the required spillway size
S = (Qi – Qo) t
Qi determined from IDF hydrograph
Qo determined from outflow rating
curve
S determined from storage rating
curve
- trial and error process
Fall 2009 16
CE154
Spillway Capacity vs. Surcharge
Fall 2009 17
CE154
Spillway Cost Analysis
Fall 2009 18
CE154
Spillway Design Procedure (cont’d)
• Select spillway type and control
structure
- service, auxiliary and emergency
spillways to operate at increasingly
higher reservoir levels
- whether to include control structure
or equipment – a question of regulated
or unregulated discharge
Fall 2009 19
CE154
Spillway Design Procedure (cont’d)
• Perform hydraulic design of spillway
structures
- Control structure
- Discharge channel
- Terminal structure
- Entrance and outlet channels
Fall 2009 20
CE154
Types of Spillway
• Overflow type – integral part of the
dam
-Straight drop spillway, H<25’, vibration
-Ogee spillway, low height
• Channel type – isolated from the dam
-Side channel spillway, for long crest
-Chute spillway – earth or rock fill dam
- Drop inlet or morning glory spillway
-Culvert spillway
Fall 2009 21
CE154
Sabo Dam, Japan – Drop Chute
Fall 2009 22
CE154
New Cronton Dam NY – Stepped Chute
Spillway
Fall 2009 23
CE154
Sippel Weir, Australia – Drop Spillway
Fall 2009 24
CE154
Four Mile Dam, Australia – Ogee
Spillway
Fall 2009 25
CE154
Upper South Dam, Australia – Ogee
Spillway
Fall 2009 26
CE154
Winnipeg Floodway - Ogee
Fall 2009 27
CE154
Hoover Dam – Gated Side Channel
Spillway
Fall 2009 28
CE154
Valentine Mill Dam - Labyrinth
Fall 2009 29
CE154
Ute Dam – Labyrinth Spillway
Fall 2009 30
CE154
Matthews Canyon Dam - Chute
Fall 2009 31
CE154
Itaipu Dam, Uruguay – Chute Spillway
Fall 2009 32
CE154
Itaipu Dam – flip bucket
Fall 2009 33
CE154
Pleasant Hill Lake – Drop Inlet (Morning
Glory) Spillway
Fall 2009 34
CE154
Monticello Dam – Morning Glory
Fall 2009 35
CE154
Monticello Dam – Outlet - bikers heaven
Fall 2009 36
CE154
Grand Coulee Dam, Washington – Outlet
pipe gate valve chamber
Fall 2009 37
CE154
Control structure – Radial Gate
Fall 2009 38
CE154
Free Overfall Spillway
• Control
- Sharp crested
- Broad crested
- many other shapes and forms
• Caution
- Adequate ventilation under the nappe
- Inadequate ventilation – vacuum –
nappe drawdown – rapture – oscillation –
erratic discharge
Fall 2009 39
CE154
Overflow Spillway
• Uncontrolled Ogee Crest
- Shaped to follow the lower nappe of a
horizontal jet issuing from a sharp
crested weir
- At design head, the pressure remains
atmospheric on the ogee crest
- At lower head, pressure on the crest
is positive, causing backwater effect to
reduce the discharge
- At higher head, the opposite happens
Fall 2009 40
CE154
Overflow Spillway
Fall 2009 41
CE154
Overflow Spillway Geometry
• Upstream Crest – earlier practice
used 2 circular curves that produced
a discontinuity at the sharp crested
weir to cause flow separation, rapid
development of boundary layer, more
air entrainment, and higher side walls
- new design – see US Corps of
Engineers’ Hydraulic Design Criteria
III-2/1
Fall 2009 42
CE154
Overflow Spillway
overcrest
head
energy
design
crest
over
head
energy
total
spillway
of
width
effective
L
e
submergenc
downstream
P
f
C
CL
Q
H
H
H
H
H
o
e
o
e
e





)
,
,
,
(
2
/
3

Fall 2009 43
CE154
Overflow Spillway
• Effective width of spillway defined below, where
L = effective width of crest
L’ = net width of crest
N = number of piers
Kp = pier contraction coefficient, p. 368
Ka = abutment contraction coefficient, pp. 368-369
H
K
K
L e
a
p
N
L )
(
2
'



Fall 2009 44
CE154
Overflow Spillway
• Discharge coefficient C
C = f( P, He/Ho, , downstream
submergence)
• Why is C increasing with He/Ho?
He>Ho  pcrest<patmospheric  C>Co
• Designing using Ho=0.75He will increase
C by 4% and reduce crest length by 4%
Fall 2009 45
CE154
Overflow Spillway
• Why is C increasing with P?
- P=0, broad crested weir, C=3.087
- P increasing, approach flow velocity
decreases, and flow starts to contract
toward the crest, C increasing
- P increasing still, C attains
asymptotically a maximum
Fall 2009 46
CE154
C vs. P/Ho
Fall 2009 47
CE154
C vs. He/Ho
Fall 2009 48
CE154
C. vs. 
Fall 2009 49
CE154
Downstream Apron Effect on C
Fall 2009 50
CE154
Tailwater Effect on C
Fall 2009 51
CE154
Overflow Spillway Example
• Ho = 16’
• P = 5’
• Design an overflow spillway that’s not
impacted by downstream apron
• To have no effect from the d/s apron,
(hd+d)/Ho = 1.7 from Figure 9-27
hd+d = 1.7×16 = 27.2’
P/Ho = 5/16 = 0.31
Co = 3.69 from Figure 9-23
Fall 2009 52
CE154
Example (cont’d)
• q = 3.69×163/2 = 236 cfs/ft
• hd = velocity head on the apron
• hd+d = d+(236/d)2/2g = 27.2
d = 6.5 ft
hd = 20.7 ft
• Allowing 10% reduction in Co, hd+d/He =
1.2
hd+d = 1.2×16 = 19.2
Saving in excavation = 27.2 – 19.2 = 8 ft
Economic considerations for apron
elevation!
Fall 2009 53
CE154
Energy Dissipators
• Hydraulic Jump type – induce a
hydraulic jump at the end of spillway to
dissipate energy
• Bureau of Reclamation did extensive
experimental studies to determine
structure size and arrangements –
empirical charts and data as design
basis
Fall 2009 54
CE154
Hydraulic Jump energy dissipator
• Froude number
Fr = V/(gy)1/2
• Fr > 1 – supercritical flow
Fr < 1 – subcritical flow
• Transition from supercritical to
subcritical on a mild slope – hydraulic
jump
Fall 2009 55
CE154
Hydraulic Jump
Fall 2009 56
CE154
Hydraulic Jump
y1 V1
V2 y2
Lj
Fall 2009 57
CE154
Hydraulic Jump
• Jump in horizontal rectangular channel
y2/y1 = ½ ((1+8Fr1
2)1/2 -1) - see figure
y1/y2 = ½ ((1+8Fr2
2)1/2 -1)
• Loss of energy
E = E1 – E2 = (y2 – y1)3 / (4y1y2)
• Length of jump
Lj  6y2
Fall 2009 58
CE154
Hydraulic Jump
• Design guidelines
- Provide a basin to contain the jump
- Stabilize the jump in the basin:
tailwater control
- Minimize the length of the basin
• to increase performance of the basin
- Add chute blocks, baffle piers and end
sills to increase energy loss – Bureau of
Reclamation types of stilling basin
Fall 2009 59
CE154
Type IV Stilling Basin – 2.5<Fr<4.5
Fall 2009 60
CE154
Stilling Basin – 2.5<Fr<4.5
Fall 2009 61
CE154
Stilling Basin – 2.5<Fr<4.5
Fall 2009 62
CE154
Type IV Stilling Basin –
2.5<Fr<4.5
• Energy loss in this Froude number range
is less than 50%
• To increase energy loss and shorten the
basin length, an alternative design may
be used to drop the basin level and
increase tailwater depth
Fall 2009 63
CE154
Stilling Basin – Fr>4.5
• When Fr > 4.5, but V < 60 ft/sec, use
Type III basin
• Type III – chute blocks, baffle blocks
and end sill
• Reason for requiring V<60 fps – to avoid
cavitation damage to the concrete
surface and limit impact force to the
blocks
Fall 2009 64
CE154
Type III Stilling Basin – Fr>4.5
Fall 2009 65
CE154
Type III Stilling Basin – Fr>4.5
Fall 2009 66
CE154
Type III Stilling Basin – Fr>4.5
• Calculate impact force on baffle blocks:
F = 2  A (d1 + hv1)
where F = force in lbs
 = unit weight of water in lb/ft3
A = area of upstream face of
blocks in ft2
(d1+hv1) = specific energy of
flow entering the basin in ft.
Fall 2009 67
CE154
Type II Stilling Basin – Fr>4.5
• When Fr > 4.5 and V > 60 ft/sec, use
Type II stilling basin
• Because baffle blocks are not used,
maintain a tailwater depth 5% higher
than required as safety factor to
stabilize the jump
Fall 2009 68
CE154
Type II Stilling Basin – Fr>4.5
Fall 2009 69
CE154
Type II Stilling Basin – Fr>4.5
Fall 2009 70
CE154
Example
• A rectangular concrete channel 20 ft
wide, on a 2.5% slope, is discharging 400
cfs into a stilling basin. The basin, also
20 ft wide, has a water depth of 8 ft
determined from the downstream
channel condition. Design the stilling
basin (determine width and type of
structure).
Fall 2009 CE154 71
Example
1. Use Manning’s equation to determine
the normal flow condition in the
upstream channel.
V = 1.486R2/3S1/2/n
Q = 1.486 R2/3S1/2A/n
A = 20y
R = A/P = 20y/(2y+20) = 10y/(y+10)
Q= 400
= 1.486(10y/(y+10))2/3S1/220y/n
Fall 2009 CE154 72
Example
• Solve the equation by trial and error
y = 1.11 ft
check  A=22.2 ft2, P=22.2, R=1.0
1.486R2/3S1/2/n = 18.07
V=Q/A = 400/22.2 = 18.02
• Fr1 = V/(gy)1/2 = 3.01
 a type IV basin may be appropriate,
but first let’s check the tailwater level
Fall 2009 CE154 73
Example
2. For a simple hydraulic jump basin,
y2/y1 = ½ ((1+8Fr1
2)1/2 -1)
Now that y1=1.11, Fr1=3.01  y2 = 4.2 ft
This is the required water depth to
cause the jump to occur.
We have a depth of 8 ft now, much
higher than the required depth. This
will push the jump to the upstream
3. A simple basin with an end sill may work
well.
Fall 2009 CE154 74
Example
• Length of basin
Use chart on Slide #62, for Fr1 = 3.0,
L/y2 = 5.25
L = 42 ft.
• Height of end sill
Use design on Slide #60,
Height = 1.25Y1 = 1.4 ft
• Transition to the tailwater depth or
optimization of basin depth needs to be
worked out
Fall 2009 CE154 75

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Ce154 lecture 3 reservoirs, spillways, &amp; energy dissipators

  • 1. Reservoirs, Spillways, & Energy Dissipators CE154 – Hydraulic Design Lecture 3 Fall 2009 1 CE154
  • 2. Fall 2009 2 Lecture 3 – Reservoir, Spillway, Etc. • Purposes of a Dam - Irrigation - Flood control - Water supply - Hydropower - Navigation - Recreation • Pertinent structures – dam, spillway, intake, outlet, powerhouse CE154
  • 3. Fall 2009 3 Hoover Dam – downstream face CE154
  • 4. Fall 2009 4 Hoover Dam – Lake Mead CE154
  • 5. Fall 2009 5 Hoover Dam – Spillway Crest CE154
  • 6. Fall 2009 6 Hoover dam – Outflow Channel CE154
  • 7. Fall 2009 7 Hoover Dam – Outlet Tunnel CE154
  • 8. Fall 2009 8 Hoover Dam – Spillway CE154
  • 9. Fall 2009 9 Dam Building Project • Planning - Reconnaissance Study - Feasibility Study - Environmental Document (CEQA in California) • Design - Preliminary (Conceptual) Design - Detailed Design - Construction Documents (plans & specifications) • Construction • Startup and testing • Operation CE154
  • 10. Fall 2009 10 Necessary Data • Location and site map • Hydrologic data • Climatic data • Geological data • Water demand data • Dam site data (foundation, material, tailwater) CE154
  • 11. Dam Components • Dam - dam structure and embankment • Outlet structure - inlet tower or inlet structure, tunnels, channels and outlet structure • Spillway - service spillway - auxiliary spillway - emergency spillway Fall 2009 11 CE154
  • 12. Spillway Design Data • Inflow Design Flood (IDF) hydrograph - developed from probable maximum precipitation or storms of certain occurrence frequency - life loss  use PMP - if failure is tolerated, engineering judgment  cost-benefit analysis  use certain return-period flood Fall 2009 12 CE154
  • 13. Spillway Design Data (cont’d) • Reservoir storage curve - storage volume vs. elevation - developed from topographic maps - requires reservoir operation rules for modeling • Spillway discharge rating curve Fall 2009 13 CE154
  • 16. Spillway Design Procedure • Route the flood through the reservoir to determine the required spillway size S = (Qi – Qo) t Qi determined from IDF hydrograph Qo determined from outflow rating curve S determined from storage rating curve - trial and error process Fall 2009 16 CE154
  • 17. Spillway Capacity vs. Surcharge Fall 2009 17 CE154
  • 19. Spillway Design Procedure (cont’d) • Select spillway type and control structure - service, auxiliary and emergency spillways to operate at increasingly higher reservoir levels - whether to include control structure or equipment – a question of regulated or unregulated discharge Fall 2009 19 CE154
  • 20. Spillway Design Procedure (cont’d) • Perform hydraulic design of spillway structures - Control structure - Discharge channel - Terminal structure - Entrance and outlet channels Fall 2009 20 CE154
  • 21. Types of Spillway • Overflow type – integral part of the dam -Straight drop spillway, H<25’, vibration -Ogee spillway, low height • Channel type – isolated from the dam -Side channel spillway, for long crest -Chute spillway – earth or rock fill dam - Drop inlet or morning glory spillway -Culvert spillway Fall 2009 21 CE154
  • 22. Sabo Dam, Japan – Drop Chute Fall 2009 22 CE154
  • 23. New Cronton Dam NY – Stepped Chute Spillway Fall 2009 23 CE154
  • 24. Sippel Weir, Australia – Drop Spillway Fall 2009 24 CE154
  • 25. Four Mile Dam, Australia – Ogee Spillway Fall 2009 25 CE154
  • 26. Upper South Dam, Australia – Ogee Spillway Fall 2009 26 CE154
  • 27. Winnipeg Floodway - Ogee Fall 2009 27 CE154
  • 28. Hoover Dam – Gated Side Channel Spillway Fall 2009 28 CE154
  • 29. Valentine Mill Dam - Labyrinth Fall 2009 29 CE154
  • 30. Ute Dam – Labyrinth Spillway Fall 2009 30 CE154
  • 31. Matthews Canyon Dam - Chute Fall 2009 31 CE154
  • 32. Itaipu Dam, Uruguay – Chute Spillway Fall 2009 32 CE154
  • 33. Itaipu Dam – flip bucket Fall 2009 33 CE154
  • 34. Pleasant Hill Lake – Drop Inlet (Morning Glory) Spillway Fall 2009 34 CE154
  • 35. Monticello Dam – Morning Glory Fall 2009 35 CE154
  • 36. Monticello Dam – Outlet - bikers heaven Fall 2009 36 CE154
  • 37. Grand Coulee Dam, Washington – Outlet pipe gate valve chamber Fall 2009 37 CE154
  • 38. Control structure – Radial Gate Fall 2009 38 CE154
  • 39. Free Overfall Spillway • Control - Sharp crested - Broad crested - many other shapes and forms • Caution - Adequate ventilation under the nappe - Inadequate ventilation – vacuum – nappe drawdown – rapture – oscillation – erratic discharge Fall 2009 39 CE154
  • 40. Overflow Spillway • Uncontrolled Ogee Crest - Shaped to follow the lower nappe of a horizontal jet issuing from a sharp crested weir - At design head, the pressure remains atmospheric on the ogee crest - At lower head, pressure on the crest is positive, causing backwater effect to reduce the discharge - At higher head, the opposite happens Fall 2009 40 CE154
  • 42. Overflow Spillway Geometry • Upstream Crest – earlier practice used 2 circular curves that produced a discontinuity at the sharp crested weir to cause flow separation, rapid development of boundary layer, more air entrainment, and higher side walls - new design – see US Corps of Engineers’ Hydraulic Design Criteria III-2/1 Fall 2009 42 CE154
  • 44. Overflow Spillway • Effective width of spillway defined below, where L = effective width of crest L’ = net width of crest N = number of piers Kp = pier contraction coefficient, p. 368 Ka = abutment contraction coefficient, pp. 368-369 H K K L e a p N L ) ( 2 '    Fall 2009 44 CE154
  • 45. Overflow Spillway • Discharge coefficient C C = f( P, He/Ho, , downstream submergence) • Why is C increasing with He/Ho? He>Ho  pcrest<patmospheric  C>Co • Designing using Ho=0.75He will increase C by 4% and reduce crest length by 4% Fall 2009 45 CE154
  • 46. Overflow Spillway • Why is C increasing with P? - P=0, broad crested weir, C=3.087 - P increasing, approach flow velocity decreases, and flow starts to contract toward the crest, C increasing - P increasing still, C attains asymptotically a maximum Fall 2009 46 CE154
  • 47. C vs. P/Ho Fall 2009 47 CE154
  • 48. C vs. He/Ho Fall 2009 48 CE154
  • 49. C. vs.  Fall 2009 49 CE154
  • 50. Downstream Apron Effect on C Fall 2009 50 CE154
  • 51. Tailwater Effect on C Fall 2009 51 CE154
  • 52. Overflow Spillway Example • Ho = 16’ • P = 5’ • Design an overflow spillway that’s not impacted by downstream apron • To have no effect from the d/s apron, (hd+d)/Ho = 1.7 from Figure 9-27 hd+d = 1.7×16 = 27.2’ P/Ho = 5/16 = 0.31 Co = 3.69 from Figure 9-23 Fall 2009 52 CE154
  • 53. Example (cont’d) • q = 3.69×163/2 = 236 cfs/ft • hd = velocity head on the apron • hd+d = d+(236/d)2/2g = 27.2 d = 6.5 ft hd = 20.7 ft • Allowing 10% reduction in Co, hd+d/He = 1.2 hd+d = 1.2×16 = 19.2 Saving in excavation = 27.2 – 19.2 = 8 ft Economic considerations for apron elevation! Fall 2009 53 CE154
  • 54. Energy Dissipators • Hydraulic Jump type – induce a hydraulic jump at the end of spillway to dissipate energy • Bureau of Reclamation did extensive experimental studies to determine structure size and arrangements – empirical charts and data as design basis Fall 2009 54 CE154
  • 55. Hydraulic Jump energy dissipator • Froude number Fr = V/(gy)1/2 • Fr > 1 – supercritical flow Fr < 1 – subcritical flow • Transition from supercritical to subcritical on a mild slope – hydraulic jump Fall 2009 55 CE154
  • 57. Hydraulic Jump y1 V1 V2 y2 Lj Fall 2009 57 CE154
  • 58. Hydraulic Jump • Jump in horizontal rectangular channel y2/y1 = ½ ((1+8Fr1 2)1/2 -1) - see figure y1/y2 = ½ ((1+8Fr2 2)1/2 -1) • Loss of energy E = E1 – E2 = (y2 – y1)3 / (4y1y2) • Length of jump Lj  6y2 Fall 2009 58 CE154
  • 59. Hydraulic Jump • Design guidelines - Provide a basin to contain the jump - Stabilize the jump in the basin: tailwater control - Minimize the length of the basin • to increase performance of the basin - Add chute blocks, baffle piers and end sills to increase energy loss – Bureau of Reclamation types of stilling basin Fall 2009 59 CE154
  • 60. Type IV Stilling Basin – 2.5<Fr<4.5 Fall 2009 60 CE154
  • 61. Stilling Basin – 2.5<Fr<4.5 Fall 2009 61 CE154
  • 62. Stilling Basin – 2.5<Fr<4.5 Fall 2009 62 CE154
  • 63. Type IV Stilling Basin – 2.5<Fr<4.5 • Energy loss in this Froude number range is less than 50% • To increase energy loss and shorten the basin length, an alternative design may be used to drop the basin level and increase tailwater depth Fall 2009 63 CE154
  • 64. Stilling Basin – Fr>4.5 • When Fr > 4.5, but V < 60 ft/sec, use Type III basin • Type III – chute blocks, baffle blocks and end sill • Reason for requiring V<60 fps – to avoid cavitation damage to the concrete surface and limit impact force to the blocks Fall 2009 64 CE154
  • 65. Type III Stilling Basin – Fr>4.5 Fall 2009 65 CE154
  • 66. Type III Stilling Basin – Fr>4.5 Fall 2009 66 CE154
  • 67. Type III Stilling Basin – Fr>4.5 • Calculate impact force on baffle blocks: F = 2  A (d1 + hv1) where F = force in lbs  = unit weight of water in lb/ft3 A = area of upstream face of blocks in ft2 (d1+hv1) = specific energy of flow entering the basin in ft. Fall 2009 67 CE154
  • 68. Type II Stilling Basin – Fr>4.5 • When Fr > 4.5 and V > 60 ft/sec, use Type II stilling basin • Because baffle blocks are not used, maintain a tailwater depth 5% higher than required as safety factor to stabilize the jump Fall 2009 68 CE154
  • 69. Type II Stilling Basin – Fr>4.5 Fall 2009 69 CE154
  • 70. Type II Stilling Basin – Fr>4.5 Fall 2009 70 CE154
  • 71. Example • A rectangular concrete channel 20 ft wide, on a 2.5% slope, is discharging 400 cfs into a stilling basin. The basin, also 20 ft wide, has a water depth of 8 ft determined from the downstream channel condition. Design the stilling basin (determine width and type of structure). Fall 2009 CE154 71
  • 72. Example 1. Use Manning’s equation to determine the normal flow condition in the upstream channel. V = 1.486R2/3S1/2/n Q = 1.486 R2/3S1/2A/n A = 20y R = A/P = 20y/(2y+20) = 10y/(y+10) Q= 400 = 1.486(10y/(y+10))2/3S1/220y/n Fall 2009 CE154 72
  • 73. Example • Solve the equation by trial and error y = 1.11 ft check  A=22.2 ft2, P=22.2, R=1.0 1.486R2/3S1/2/n = 18.07 V=Q/A = 400/22.2 = 18.02 • Fr1 = V/(gy)1/2 = 3.01  a type IV basin may be appropriate, but first let’s check the tailwater level Fall 2009 CE154 73
  • 74. Example 2. For a simple hydraulic jump basin, y2/y1 = ½ ((1+8Fr1 2)1/2 -1) Now that y1=1.11, Fr1=3.01  y2 = 4.2 ft This is the required water depth to cause the jump to occur. We have a depth of 8 ft now, much higher than the required depth. This will push the jump to the upstream 3. A simple basin with an end sill may work well. Fall 2009 CE154 74
  • 75. Example • Length of basin Use chart on Slide #62, for Fr1 = 3.0, L/y2 = 5.25 L = 42 ft. • Height of end sill Use design on Slide #60, Height = 1.25Y1 = 1.4 ft • Transition to the tailwater depth or optimization of basin depth needs to be worked out Fall 2009 CE154 75