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DIVERSION HEADWORKS
HEADWORKS
Head Works
 Any hydraulic structure which supplies water to
the off-taking canal is called a head work.
HEAD WORKS
Diversion head works
To raise water level in
river and divert the
required quantity
Storage head works
To store water on u/s
of river and divert the
required quantity
DIVERSION HEADWORKS
 Purposes
 Raises water level in the river
 Regulates supply of water into the canal
 Controls the entry of silt into the canal
 Provides some storage for a short period
 Reduces the fluctuations in the level of
supply in river
TYPES OF DIVERSION HEAD WORKS
 1. Temporary diversion head works
 Consists of a bund constructed across river
to raise the water level in the river and will
be damaged by floods
 2. Permanent diversion head works
 Consists of a permanent structure such as a
weir or barrage constructed across river to
raise water level in the river
LOCATION OF CANAL HEAD WORKS
 Depends on the stages of flow (reaches) of
river
 (i) Rocky stage
 (ii) Boulder stage
 (iii) Trough stage or alluvial stage
 (iv) Delta stage
 Both rocky and delta stages are not suitable
for location of diversion head works
SUITABLE SITE FOR DIVERSION HEAD WORKS
 Having selected the reach of the river,
selection suitable site in accordance with
the following considerations
 1. As far as possible, a narrow, straight, well
defined channel confined between banks not
submerged by the highest flood
 2. Should be possible to align the off taking canal
in such a way that command of its area is obtained
without excessive digging
SUITABLE SITE FOR DIVERSION HEAD WORKS
 3. Materials of construction such as stone, sand etc.
should be available in the vicinity of the site
 4. Site should be accessible by rail or road
COMPONENTS OF DIVERSION HEADWORKS
COMPONENTS OF DIVERSION
HEADWORKS
 1. Weir or Barrage
 2. Divide wall or divide groyne
 3. Fish ladder
 4. Pocket or approach channel
 5. Under sluices or scouring sluices
 6. Silt excluder
 7. canal head regulator
 8. River training works such as marginal bunds and guide bunds
WEIR
 Weir is a structure constructed across
river to raise the water level and divert
the water into the canal
 Weir aligned at right angle to the
direction flow
 Shutters are provided at the crest of the
weir so that part of raising up of water is
carried out by shutters
CLASSIFICATION OF WEIRS
 According to the material used for
construction and certain design features
 1. Masonry weirs with vertical drop walls
 2. Rock fill weirs with sloping aprons
 3. Concrete weirs with a downstream glacis
MASONRY WEIR WITH VERTICAL DROP
MASONRY WEIR WITH VERTICAL DROP
 Weir consists of
 Impervious horizontal floor or apron
 A masonry weir wall with either side vertical; or
both faces inclined; or u/s face vertical and d/s
face inclined
 Curtain walls or cutoffs or piles are provided at the
u/s and d/s ends of the floor
 Block protection at the u/s end and graded inverted
filter at the d/s end
 Launching aprons or pervious aprons after block
protection graded filter
ROCKFILL WEIRS WITH SLOPING APRONS
ROCKFILL WEIRS WITH SLOPING APRONS
 Weir consists of
 A masonry weir wall
 Dry packed boulders laid in the form of glacis
or sloping aprons
 Some intervening core walls
CONCRETE WEIRS WITH DOWNSTREAM GLACIS
CONCRETE WEIRS WITH DOWNSTREAM GLACIS
 Floor made of concrete
 Sheet piles of sufficient depth provided at the u/s
and d/s ends
 Sometimes intermediate piles are also provided
 Hydraulic jump is developed at the d/s slope due
to which considerable amount of energy is
dissipated
 Suitable on pervious foundations
BARRAGE
 Crest is kept at a low level
 Raising up of water level is accomplished by means
of gates
 During floods, these gates are raised and clear off
the high flood level
CAUSES OF FAILURES OF WEIRS ON PERMIABLE
FOUNDATIONS
 Causes of failures
 Due to seepage or subsurface flow
 Due to surface flow
CAUSES OF FAILURES OF WEIRS ON
PERMIABLE FOUNDATIONS
 Due to subsurface flow
 Piping or undermining
 By uplift pressure
 Due to surface flow
 By suction due to hydraulic jump
 By scour on the u/s and d/s of the weir
DESIGN OF IMPERVIOUS FLOOR FOR
SUBSURFACE FLOW
 Bligh’s creep theory
 Khosla’s theory
BLIGH’S CREEP THEORY
 Design of impervious floor or apron
 Directly depend on the possibilities of percolation in
the porous soil on which the apron is built
 Bligh assumed that
 Hydraulic gradient is constant throughout the
impervious length of the apron
 The percolating water creeps along the contact of
base profile of the apron with the sub-soil, losing
head enroute, proportional to the length of its travel
 Stoppage of percolation by cut off (pile) possible only
if it extends up to impermeable soil strata
BLIGH’S CREEP THEORY
 Bligh designated the length of travel as
‘creep length’ and is equal to the sum of
horizontal and vertical length of creep
BLIGH’S CREEP THEORY
 If ‘H’ is the total loss of head, loss of
head per unit length of creep,
C=H/L
 c-percolation coefficient
 Reciprocal of ‘c’ is called ‘coefficient of
creep’(C)
BLIGH’S CREEP THEORY
 Design criteria
(i) Safety against piping
Length of creep should be sufficient
to provide a safe hydraulic gradient
according to the type of soil
Thus, safe creep length,
Where, C= creep coefficient=1/c
BLIGH’S CREEP THEORY
 Design criteria
(ii) Safety against uplift pressure
Let ‘h’’ be the uplift pressure head at any point of
the apron
The uplift pressure = wh’
This uplift pressure is balanced by the weight of the
floor at this point
BLIGH’S CREEP THEORY
If, t =thickness of floor at this point
G = specific gravity of floor material
Weight of floor per unit area
=
BLIGH’S CREEP THEORY
LIMITATIONS OF BLIGH’S THEORY
 Bligh made no distinction between horizontal and
vertical creep.
 Did not explain the idea of exit gradient - safety
against undermining cannot simply be obtained by
considering a flat average gradient but by keeping
this gradient will be low critical.
 No distinction between outer and inner faces of
sheet piles or the intermediate sheet piles, whereas
from investigation it is clear, that the outer faces of
the end sheet piles are much more effective than
inner ones.
LIMITATIONS OF BLIGH’S THEORY
 Losses of head does not take place in the same
proportions as the creep length. Also the uplift
pressure distribution is not linear but follow a
sine curve.
 Bligh did not specify the absolute necessity of
providing a cutoff at the d/s end.
LANE’S WEIGHTED CREEP THEORY
 An improvement over Bligh’s theory
 Made distinction between horizontal and
vertical creep
 Horizontal creep is less effective in reducing
uplift than vertical creep
 Proposed a weightage factor of 1/3 for
horizontal creep as against the 1 for vertical
creep
KHOSLA’S THEORY
Dr. A. N. Khosla and his associates done investigations on
structures designed based on Bligh’s theory and following
conclusions were made
 The outer faces of sheet piles are much more effective
than inner ones and the horizontal length of floor.
 The intermediate sheet piles, if smaller in length than the
outer ones were ineffective.
 Undermining of floors started from the tail end. If
hydraulic gradient at exit is more than the critical
gradient, soil particles will move with water and leads to
failure.
 It is absolutely essential to have reasonably deep vertical
cutoff at the d/s end to prevent undermining.
KHOSLA’S THEORY
Khosla and his associates carried out further research to
find out a solution to the problem of subsurface flow
and provided a solution
 Considered the flow pattern below the impervious
base of hydraulic structures on pervious foundations
to find the distribution of uplift pressure on the base
of the structure and the exit gradient.
 A composite weir section is split up into a number of
simple standard forms.
SPECIFIC CASES OR THE STANDARD FORMS
 (i) Straight horizontal floor of negligible thickness
with pile either at u/s end or at d/s end
 (ii) Straight horizontal floor of negligible thickness
with pile at some intermediate point
 (iii) Straight horizontal floor depressed below the bed,
but with no cutoff
The standard forms
(a) A straight horizontal floor of negligible thickness with a
sheet pile either at the u/s end or at the d/s end of the floor
The standard forms
(b) A straight horizontal floor of negligible thickness with a
sheet pile at some intermediate point
The standard forms
(c) A straight horizontal floor depressed below the bed but
with no vertical cutoff
KHOSLA’S METHOD
These standard cases were analyzed by Khosla and his
associates and expressions were derived for determining the
residual seepage head (uplift pressure) at key points .
key points are
 the junction points of pile and floor
 bottom point of pile and bottom corners of depressed
floor
 The curves gives the values of Φ (the ratio of
residual seepage head and total seepage head) at
key points.
 The directions for reading the curves are given on
the curves itself.
KHOSLA’S CURVES
KHOSLA’S CURVES FOR CUTOFF AT D/S END OR U/S END,
DEPRESSED FLOOR
KHOSLA’S CURVES FOR INTERMEDIATE SHEET PILE
KHOSLA’S CURVES FOR EXIT GRADIENT
METHOD OF INDEPENDENT VARIABLES
 The curves are for specific cases only
 In actual practice
 consider the assembled profile with piles at
u/s end, d/s end, intermediate point, floor
has some thickness and slope
 combination of simple profiles needs to be
considered
 Corrections need to be applied
 (i) Straight floor of negligible thickness with pile at
u/s end
 (ii) Straight floor of negligible thickness with pile at
some intermediate point
 (iii) Straight floor of negligible thickness with pile at
d/s end
METHOD OF INDEPENDENT VARIABLES
 The pressure obtained at the key points from
curves are then corrected for
o (i) Thickness of floor
o (ii) Interference of piles
o (iii) Sloping floor
METHOD OF INDEPENDENT VARIABLES
CORRECTION FOR THICKNESS OF FLOOR
 Pressure at actual points C1 and E1 can be computed
by considering linear variation of pressure between
point D and points E and C
 When pile is at u/s end,
 Correction for Pressure at
 Pressure at C1
CORRECTION FOR THICKNESS OF FLOOR
For the intermediate pile,
Correction for
 Correction for
When pile at d/s end,
 Correction for
CORRECTION FOR MUTUAL INTERFERENCE OF PILES
 Percentage correction for mutual interference of piles (C)
 d- depth of pile on which the effect of another pile of
depth D is required to be determined
 D- depth of pile whose effect is to be determined on the
neighboring pile of depth d
CORRECTION FOR MUTUAL INTERFERENCE OF PILES
 This correction is positive for points in the rear and
subtractive for points in the forward direction of flow
 For example, if we want to find the interference of pile
no. 2 on pile no.1, the correction will be positive as
point C is on rear side of pile 2
CORRECTION FOR SLOPE
 The % pressure under a floor sloping down is greater than
that under a horizontal floor
 The % pressure under a floor sloping up is less than that
under a horizontal floor
 Correction is plus for down slopes and minus for up slopes
Slope (vertical/horizontal) Correction (%)
1 in 1 11.2
1 in 2 6.5
1 in 3 4.5
1 in 4 3.3
1 in 5 2.8
1 in 6 2.5
1 in 7 2.3
1 in 8 2.0
CORRECTION FOR SLOPE
 The corrections given table are to be further multiplied by
the proportion of horizontal length of slope to the distance
between the two pile lines in between which the sloping
floor is located
 The slope correction is applicable only to that key points
of pile line which is fixed at the beginning or end of the
slope

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Diversionheadworks

  • 2. HEADWORKS Head Works  Any hydraulic structure which supplies water to the off-taking canal is called a head work. HEAD WORKS Diversion head works To raise water level in river and divert the required quantity Storage head works To store water on u/s of river and divert the required quantity
  • 3. DIVERSION HEADWORKS  Purposes  Raises water level in the river  Regulates supply of water into the canal  Controls the entry of silt into the canal  Provides some storage for a short period  Reduces the fluctuations in the level of supply in river
  • 4. TYPES OF DIVERSION HEAD WORKS  1. Temporary diversion head works  Consists of a bund constructed across river to raise the water level in the river and will be damaged by floods  2. Permanent diversion head works  Consists of a permanent structure such as a weir or barrage constructed across river to raise water level in the river
  • 5. LOCATION OF CANAL HEAD WORKS  Depends on the stages of flow (reaches) of river  (i) Rocky stage  (ii) Boulder stage  (iii) Trough stage or alluvial stage  (iv) Delta stage  Both rocky and delta stages are not suitable for location of diversion head works
  • 6. SUITABLE SITE FOR DIVERSION HEAD WORKS  Having selected the reach of the river, selection suitable site in accordance with the following considerations  1. As far as possible, a narrow, straight, well defined channel confined between banks not submerged by the highest flood  2. Should be possible to align the off taking canal in such a way that command of its area is obtained without excessive digging
  • 7. SUITABLE SITE FOR DIVERSION HEAD WORKS  3. Materials of construction such as stone, sand etc. should be available in the vicinity of the site  4. Site should be accessible by rail or road
  • 9. COMPONENTS OF DIVERSION HEADWORKS  1. Weir or Barrage  2. Divide wall or divide groyne  3. Fish ladder  4. Pocket or approach channel  5. Under sluices or scouring sluices  6. Silt excluder  7. canal head regulator  8. River training works such as marginal bunds and guide bunds
  • 10. WEIR  Weir is a structure constructed across river to raise the water level and divert the water into the canal  Weir aligned at right angle to the direction flow  Shutters are provided at the crest of the weir so that part of raising up of water is carried out by shutters
  • 11. CLASSIFICATION OF WEIRS  According to the material used for construction and certain design features  1. Masonry weirs with vertical drop walls  2. Rock fill weirs with sloping aprons  3. Concrete weirs with a downstream glacis
  • 12. MASONRY WEIR WITH VERTICAL DROP
  • 13. MASONRY WEIR WITH VERTICAL DROP  Weir consists of  Impervious horizontal floor or apron  A masonry weir wall with either side vertical; or both faces inclined; or u/s face vertical and d/s face inclined  Curtain walls or cutoffs or piles are provided at the u/s and d/s ends of the floor  Block protection at the u/s end and graded inverted filter at the d/s end  Launching aprons or pervious aprons after block protection graded filter
  • 14. ROCKFILL WEIRS WITH SLOPING APRONS
  • 15. ROCKFILL WEIRS WITH SLOPING APRONS  Weir consists of  A masonry weir wall  Dry packed boulders laid in the form of glacis or sloping aprons  Some intervening core walls
  • 16. CONCRETE WEIRS WITH DOWNSTREAM GLACIS
  • 17. CONCRETE WEIRS WITH DOWNSTREAM GLACIS  Floor made of concrete  Sheet piles of sufficient depth provided at the u/s and d/s ends  Sometimes intermediate piles are also provided  Hydraulic jump is developed at the d/s slope due to which considerable amount of energy is dissipated  Suitable on pervious foundations
  • 18. BARRAGE  Crest is kept at a low level  Raising up of water level is accomplished by means of gates  During floods, these gates are raised and clear off the high flood level
  • 19. CAUSES OF FAILURES OF WEIRS ON PERMIABLE FOUNDATIONS  Causes of failures  Due to seepage or subsurface flow  Due to surface flow
  • 20. CAUSES OF FAILURES OF WEIRS ON PERMIABLE FOUNDATIONS  Due to subsurface flow  Piping or undermining  By uplift pressure  Due to surface flow  By suction due to hydraulic jump  By scour on the u/s and d/s of the weir
  • 21. DESIGN OF IMPERVIOUS FLOOR FOR SUBSURFACE FLOW  Bligh’s creep theory  Khosla’s theory
  • 22. BLIGH’S CREEP THEORY  Design of impervious floor or apron  Directly depend on the possibilities of percolation in the porous soil on which the apron is built  Bligh assumed that  Hydraulic gradient is constant throughout the impervious length of the apron  The percolating water creeps along the contact of base profile of the apron with the sub-soil, losing head enroute, proportional to the length of its travel  Stoppage of percolation by cut off (pile) possible only if it extends up to impermeable soil strata
  • 23. BLIGH’S CREEP THEORY  Bligh designated the length of travel as ‘creep length’ and is equal to the sum of horizontal and vertical length of creep
  • 24. BLIGH’S CREEP THEORY  If ‘H’ is the total loss of head, loss of head per unit length of creep, C=H/L  c-percolation coefficient  Reciprocal of ‘c’ is called ‘coefficient of creep’(C)
  • 25. BLIGH’S CREEP THEORY  Design criteria (i) Safety against piping Length of creep should be sufficient to provide a safe hydraulic gradient according to the type of soil Thus, safe creep length, Where, C= creep coefficient=1/c
  • 26. BLIGH’S CREEP THEORY  Design criteria (ii) Safety against uplift pressure Let ‘h’’ be the uplift pressure head at any point of the apron The uplift pressure = wh’ This uplift pressure is balanced by the weight of the floor at this point
  • 27. BLIGH’S CREEP THEORY If, t =thickness of floor at this point G = specific gravity of floor material Weight of floor per unit area =
  • 29. LIMITATIONS OF BLIGH’S THEORY  Bligh made no distinction between horizontal and vertical creep.  Did not explain the idea of exit gradient - safety against undermining cannot simply be obtained by considering a flat average gradient but by keeping this gradient will be low critical.  No distinction between outer and inner faces of sheet piles or the intermediate sheet piles, whereas from investigation it is clear, that the outer faces of the end sheet piles are much more effective than inner ones.
  • 30. LIMITATIONS OF BLIGH’S THEORY  Losses of head does not take place in the same proportions as the creep length. Also the uplift pressure distribution is not linear but follow a sine curve.  Bligh did not specify the absolute necessity of providing a cutoff at the d/s end.
  • 31. LANE’S WEIGHTED CREEP THEORY  An improvement over Bligh’s theory  Made distinction between horizontal and vertical creep  Horizontal creep is less effective in reducing uplift than vertical creep  Proposed a weightage factor of 1/3 for horizontal creep as against the 1 for vertical creep
  • 32. KHOSLA’S THEORY Dr. A. N. Khosla and his associates done investigations on structures designed based on Bligh’s theory and following conclusions were made  The outer faces of sheet piles are much more effective than inner ones and the horizontal length of floor.  The intermediate sheet piles, if smaller in length than the outer ones were ineffective.  Undermining of floors started from the tail end. If hydraulic gradient at exit is more than the critical gradient, soil particles will move with water and leads to failure.  It is absolutely essential to have reasonably deep vertical cutoff at the d/s end to prevent undermining.
  • 33. KHOSLA’S THEORY Khosla and his associates carried out further research to find out a solution to the problem of subsurface flow and provided a solution  Considered the flow pattern below the impervious base of hydraulic structures on pervious foundations to find the distribution of uplift pressure on the base of the structure and the exit gradient.  A composite weir section is split up into a number of simple standard forms.
  • 34. SPECIFIC CASES OR THE STANDARD FORMS  (i) Straight horizontal floor of negligible thickness with pile either at u/s end or at d/s end  (ii) Straight horizontal floor of negligible thickness with pile at some intermediate point  (iii) Straight horizontal floor depressed below the bed, but with no cutoff
  • 35. The standard forms (a) A straight horizontal floor of negligible thickness with a sheet pile either at the u/s end or at the d/s end of the floor
  • 36. The standard forms (b) A straight horizontal floor of negligible thickness with a sheet pile at some intermediate point
  • 37. The standard forms (c) A straight horizontal floor depressed below the bed but with no vertical cutoff
  • 38. KHOSLA’S METHOD These standard cases were analyzed by Khosla and his associates and expressions were derived for determining the residual seepage head (uplift pressure) at key points . key points are  the junction points of pile and floor  bottom point of pile and bottom corners of depressed floor
  • 39.  The curves gives the values of Φ (the ratio of residual seepage head and total seepage head) at key points.  The directions for reading the curves are given on the curves itself. KHOSLA’S CURVES
  • 40. KHOSLA’S CURVES FOR CUTOFF AT D/S END OR U/S END, DEPRESSED FLOOR
  • 41. KHOSLA’S CURVES FOR INTERMEDIATE SHEET PILE
  • 42. KHOSLA’S CURVES FOR EXIT GRADIENT
  • 43. METHOD OF INDEPENDENT VARIABLES  The curves are for specific cases only  In actual practice  consider the assembled profile with piles at u/s end, d/s end, intermediate point, floor has some thickness and slope  combination of simple profiles needs to be considered  Corrections need to be applied
  • 44.  (i) Straight floor of negligible thickness with pile at u/s end  (ii) Straight floor of negligible thickness with pile at some intermediate point  (iii) Straight floor of negligible thickness with pile at d/s end METHOD OF INDEPENDENT VARIABLES
  • 45.  The pressure obtained at the key points from curves are then corrected for o (i) Thickness of floor o (ii) Interference of piles o (iii) Sloping floor METHOD OF INDEPENDENT VARIABLES
  • 46. CORRECTION FOR THICKNESS OF FLOOR  Pressure at actual points C1 and E1 can be computed by considering linear variation of pressure between point D and points E and C  When pile is at u/s end,  Correction for Pressure at  Pressure at C1
  • 47. CORRECTION FOR THICKNESS OF FLOOR For the intermediate pile, Correction for  Correction for When pile at d/s end,  Correction for
  • 48. CORRECTION FOR MUTUAL INTERFERENCE OF PILES  Percentage correction for mutual interference of piles (C)  d- depth of pile on which the effect of another pile of depth D is required to be determined  D- depth of pile whose effect is to be determined on the neighboring pile of depth d
  • 49. CORRECTION FOR MUTUAL INTERFERENCE OF PILES  This correction is positive for points in the rear and subtractive for points in the forward direction of flow  For example, if we want to find the interference of pile no. 2 on pile no.1, the correction will be positive as point C is on rear side of pile 2
  • 50. CORRECTION FOR SLOPE  The % pressure under a floor sloping down is greater than that under a horizontal floor  The % pressure under a floor sloping up is less than that under a horizontal floor  Correction is plus for down slopes and minus for up slopes Slope (vertical/horizontal) Correction (%) 1 in 1 11.2 1 in 2 6.5 1 in 3 4.5 1 in 4 3.3 1 in 5 2.8 1 in 6 2.5 1 in 7 2.3 1 in 8 2.0
  • 51. CORRECTION FOR SLOPE  The corrections given table are to be further multiplied by the proportion of horizontal length of slope to the distance between the two pile lines in between which the sloping floor is located  The slope correction is applicable only to that key points of pile line which is fixed at the beginning or end of the slope