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Geotechnical and GeologicalEngineeringAn International Journal ISSN 0960-3182 Geotech Geol EngDOI 10.1007/s10706-016-0071-1
Evaluation of Flow Reduction due toHydraulic Barrier Engineering Structure:Case of Urban Area Flood, Contaminationand Pollution Risk Assessment
Yohannes Yihdego
1 23
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ORIGINAL PAPER
Evaluation of Flow Reduction due to Hydraulic BarrierEngineering Structure: Case of Urban Area Flood,Contamination and Pollution Risk Assessment
Yohannes Yihdego
Received: 27 March 2016 / Accepted: 8 August 2016
� Springer International Publishing Switzerland 2016
Abstract In this study a vertical barrier forming the
exclusion system in relation to partials extending into
an impermeable stratum was analysed using a 3-D
numerical modelling used to quantify the effect of a
hydraulic barrier on flow which allows taking the
anisotropy and heterogeneity of the site in a complex
hydrogeological context and hydraulic barrier into
account. A simulation in this study shows that for 0 %
cut off the % reduction in flow is 0 and for 100 % cut
off the % reduction in flow is 96, 94 and 92 % at 5, 10
and 15 days respectively due to leakage through the
sheet piles, even with 100 % of the aquifer cutoff, the
% of groundwater inflow impounded never reaches the
100 %.Also the change in trendwhere the% reduction
in flow increases significantly with % cut off occurs at
around 60 % cut off. That is, the reduction in flow
through the aquifer only becomes significant after
60 % cut off by the sheet piles. The sensitivity analysis
allows determining the factors of influence. A sensi-
tivity analysis indicates the relationship appears rela-
tively less sensitivity to varying the hydraulic
conductivity, but very sensitive to the % cut-off.
Therefore the effect of the sheet piles start to be
significant after cut off exceeds 80 % and that the total
profile length matters, i.e. the 60 % cut off must be
applied to the whole width of the aquifer and not a
portion of the aquifer, i.e. the minimum required to
adequately reduce flow under the levee is 80 % cut off.
From this study it can be derived that lesswater flows to
a levee structure surrounded by sheet piles, depending
on the depth of the sheet piles in proportion to the depth
of the water bearing layer. The relationship is inde-
pendent for the hydraulic conductivity but dependent
on the ratio between the installation depth of the sheet
piles beneath the Piezometric level and the depth of the
bottom of the water bearing layer beneath the same
Piezometric level. This study demonstrated the major
influence of the technical design of the barrier on the
simulated flow disturbances. The current approach can
be applied elsewhere in related field for variety of
application including formulating a resource manage-
ment strategy, contamination containment and settle-
ment risk. Overall, the capacity of decision makers to
understand flow systems, how they function and
respond to the placement of hydraulic barriers in the
area theymanagewill form the basis for the operational
management of the resources and infrastructure.
Keywords Cut-off walls � Sheet-piling �Engineering � Excavation � Leakage � Seepage �Contamination � Infrastructure � Flood � Pollution �Urban
1 Introduction
Barriers to the flow of groundwater may be required as
part of the permanent works, to protect buildings
Y. Yihdego (&)
Snowy Mountains Engineering Corporation (SMEC),
Sydney, NSW 2060, Australia
e-mail: [email protected]
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DOI 10.1007/s10706-016-0071-1
Author's personal copy
adjacent to excavations, to reduce flow to a dewatering
scheme for a deep excavation adjacent to the sea or river,
to reduce rate of flow through a ground-freezing zone, to
reduce uplift pressure, to reduce the area required for
side slopes to excavations and control migration of
pollutants and gases. A vertical engineered barrier is a
wall built below ground to control the flow of ground-
water. Engineered barriers may be used to divert the
direction of contaminated groundwater flow to keep it
from reaching drinking water wells, wetlands, or
streams. They also may be used to contain and isolate
contaminated soil and groundwater to keep them from
mixing with clean groundwater. Engineered barriers
differ from permeable reactive barriers in that they do
not clean up contaminated groundwater (Chen et al.
2013; Ervin and Morgan 2001; Janssen 2001; Wood-
ward 2015). Cut-off walls are used to exclude ground-
water from an excavation, to minimize the requirement
for dewatering pumping. Typically, the method
involves installing a very low permeability physical
cut-off wall or barrier around the perimeter of the
excavation to prevent groundwater from entering the
working area. Most commonly, the cut-off is vertical
and ideally penetrates down to a very low permeability
stratum (such as a clay or unfractured bedrock) that
forms a basal seal for the excavation. Several methods
are available to form cut-off walls or barriers around
excavations, including Steel sheet-piling, Slurry trench
walls, Concrete diaphragm walls, Bored pile walls,
Grout barriers, Mix-in-place barriers and Artificial
ground freezing (Wu et al. 2015a, b). The selection of
a given exclusion method used to form a cut-off barrier
will depend on the conditions and constraints on a given
project. Primary constraints are desired depth of wall,
ground conditions, geometry ofwall (somemethods can
be used horizontally or inclined to the vertical, while
others are limited to vertical applications), and whether
the barrier is intended to be permanent or temporary
(Bray et al. 2016; Janssen 2001).
In an environment with complexmore or less united
subsurface structures the effect of these barriers for
groundwater flow cannot be disregarded if there is
significant groundwater flow and a difference in
potential of the site, especially in shallow thin phreatic
aquifers (Janssen 2001). The modification of the
groundwater flow system induced by an underground
structure (in this case the sheet piles) might face issues
with sewer leakage and contamination. Sometimes the
soil-bentonite mixture is not able to withstand attack by
chemicals such as strong acids, bases, salt solutions, and
certain organic chemicals. This hastens deterioration of
the wall. As a result, the wall material should be tested
prior to construction. In addition, the wall should be
monitored for leakagewhen it is installed, and as it ages.
Physical factors, such as seismic activity and pressure
build-up, may degrade or deteriorate slurry walls over
time, causing them to lose their containment capacity.
Thorough characterization of the subsurface is required
because settling or unstable ground can limit effective-
ness. This is another reason that the wall should be
monitored for leakage as it ages. The benefits of slurry
walls rely on their ability to create impermeable barriers
togroundwater flow.Therefore, they shouldbedesigned
so groundwater does not flow underneath the wall.
Because slurry walls have been used for decades, the
equipment and methodology are readily available and
well-known. However, the process of designing the
proper mix of wall materials to contain specific
contaminants is less well developed. Excavation and
backfilling of the slurry trench is critical and requires
experienced contractors (Vilarrasa et al. 2011; Wang
et al. 2013;Wu et al. 2015a, b). Due to the underground
structure, damage to buildings including flooding of
lower levels, excessive hydrostatic stress and corrosion
of foundationsmayoccur.Questions on the risk of rising
groundwater levels have been raised and solutions have
been proposed that permit underground infrastructures
to remain in placewith coexistence of groundwater flow
(Attard et al. 2016; Xu et al. 2009). Understanding the
effect of a hydraulic barrier of the flow system makes it
possible to predict the risks inherent to the groundwater
surface and evaluate the contribution of the obstacle to
its vulnerability, under worst climatic condition and
imminent climate change.
Cutoff Walls offer a cost-effective solution to
groundwater control problems. These barriers are
constructed to intercept and impede the flow of fluids
(groundwater, contaminants) underground and can be
effective for site dewatering, underground pollution
containment and seepage barriers under dams and
levees. Constructed by excavating a narrow trench
under an engineered fluid, the slurry trench technique
permits the installation of deep barriers in all types of
soil and groundwater conditions. Containment tech-
nologies such as slurry walls can eliminate the need for
excavation and disposal of impacted soils and con-
taminants as well as costly shoring and dewatering
associated with deeper removals.
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In reality the impact of groundwater barriers will be
modest for most engineering structures. The exception
is where very long linear structures (such as metro
stations or cutting for roads or railways) are contained
within low-permeability walls. If such structures are
located across the direction of natural groundwater
flow, then groundwater flow will be diverted around
the sides of the structure. This can reduce the supply to
nearby groundwater sources or cause flooding of
adjacent basements upstream of the structure. Where
impacts are a potential concern, it may be appropriate
to use numerical groundwater modelling to assess
changes in groundwater level. If impacts are assessed
to be significant, then consideration should be given to
modifying the cutoff wall or piled foundation design to
limit the depth of piles or cutoff walls or to use cutoff
walls that are temporary in nature (such as artificial
groundwater freezing or steel piles removed at the end
of construction). Structures with deep basements or
below ground spaces may also provide potential for
discharges to groundwater in the long term. If the
structures are not water tight and penetrate confining
beds over aquifers, leaks, spill-ages, or surface water
flooding may percolate more freely into the ground-
water. Individually, such leakage may be small, but
their combined effect may lead to significant ground-
water contamination (Shaqour and Hasan 2008;
Preene 2012; Pujades et al. 2012a, b; Pujades et al.
2014; Tan and Wang 2013; Wang et al. 2009).
A sheet piling causes a discontinuity in the
groundwater head. For the computation, this beha-
viour is represented in different way with analytical
features, together with the presence, position and
hydraulic property of the sheet piles. The theoretical
assumption is that the extent to which the groundwater
is influenced by a barrier (sheet piles), largely depends
on the proportion to which the barrier cuts off the
water bearing layers/aquifers (Huang and Han 2009;
Kimura et al. 2007; Knight et al. 1996; Lin et al. 2010;
Ma et al. 2014; Peng et al. 2011). This paper assesses
the optimum amount of sheet pile cut off, based on the
depth of the sheet piles in proportion to the depth of the
water bearing layer for the hypothetical Levee work to
control groundwater flow and contaminant migration
timing. Such analysis is found to be useful, because
groundwater control for excavations can be achieved
by exclusion or partial exclusion in conditions where
removal is not feasible or economic. Also, without
proper understanding of the barrier effect, drainage
can also cause the collapse of the impounding
structure, possibly leading to a modification of engi-
neering structure and a costly interruption of con-
struction. This study demonstrates the influences of
the technical design of the barrier on the simulated
flow disturbance and its implications.
2 Hypothetical Site Conceptualization
Vertical barriers are frequently used with surface caps
to produce an essentially complete containment
structure. These vertical barriers must reach down to
an impermeable natural horizontal barrier, such as a
clay zone, to effectively impede groundwater flow.
Vertical cutoff walls frequently key into a stratum of
naturally low hydraulic conductivity. A key is not
necessary or cost effective when completed cutoff-
wall. Cutoffs can be constructed using other materials,
such as sheet pile driven to provide cutoff in the
subsurface (Attard et al. 2016; Daniel 1993). Sheet
piles (Fig. 1) are subsurface barriers that impede or
stop groundwater flow. Sheet piles are used to contain
contaminated groundwater, divert uncontaminated
groundwater flow, and/or provide barriers for ground-
water treatment systems.
As shown in Fig. 1, a schematic conceptual model
of the area is located in the first stratigraphy units. To
the east of the aquifer, the river is assigned with
hydraulic head (range of 100 year Recurrence Interval
Average flooding (0.8 m to 1.9 m)). The elevations
and horizontal are illustrated in Fig. 1.
2.1 Approach/Modelling
To estimate the optimum sheet pile length, modelling
was undertaken using MODFLOW-SURFACT code
(HydroGeoLogic Inc 2002), an advancedMODFLOW
based code developed by HydroGeoLogic Inc. that
handles complete desaturation and resaturation of grid
cells), within the framework of Visual MODFLOW
Version 4.6. The aquifer (sand layer) is simulated using
a grid of 5 layers, 30 columns and 30 rows (Figs. 2 and
3). All layers have the same type 3: confined/uncon-
fined (variable transmissivity). The cut-off wall is
modelled by using the Horizontal-Flow-Barriers pack-
age. The model allows computing discharges per unit
length of levee/sheet pile in a hypothetical case
(Fig. 1). The model was simulated in a steady state
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condition by varying the cut-off wall to a depth of up to
4 m depth as shown in the model cross section.
2.2 Assumptions
• It is assumed that the cross section of the aquifer to
be cut off is uniform over its length and that flow is
generally perpendicular to the levee to simulate
flow in the vertical plane perpendicular to the
levee.
• The flooding lasts up to 2 weeks’ time (range of
flooding duration). The maximum probable flood
stage is assumed to be 1.9 m.
• The flood in rise and recession is instantaneous.
The infiltration of recharge to the aquifer/layers is
instantaneous (no delay between the time precip-
itation infiltrates the surface until it reaches the
water table).
• The thickness of the aquifer (sand layer) is a
uniform 4 m.
• The horizontal hydraulic conductivity of the sand
layers is assigned 15 m/day. The vertical hydraulic
conductivities are assumed to be a tenth of the
horizontal hydraulic conductivity (i.e. 1.5 m/day).
• The specific storage and specific yield of the
aquifer are 0.000007/m and 0.18 respectively.
• A value of 0.00008 m/day is assigned for the sheet
pile conductance.
3 Result and Analysis
The simulated inflow past sheet pile per meter width,
with a hydraulic resistance varying from 5, 10 and
15 days are shown in Fig. 4 and is summarized in
Table 1. The sheet pile has a resistance proportional to
the width. Therefore, the total inflow will need to
multiply inflow per width (Table 1), by the length of the
sheet pile which is assumed 200 m for this study. Zone
budget, comprising the inflow and outflow component
for 5, 10 and 15 days is shown in Fig. 5.
3.1 Impact of Flow Obstacles in the Barrier
Structure Area
A simulation was carried out for the obstacle effect
due to the hydraulic barrier, of the cut-off wall, in
3
2 River
1
0
Shee
t Pile
Ground
Surface
-1
-2 SAND
-3
-4
-5 clay
-6
-7
-8
-9
-10 Sand
-11
-12
Fig. 1 conceptual sketch of the engineering barrier/sheet pile
Fig. 2 Model grid. The red and grey shaded areas at the
boundary lines represent the flood stage (constant head) and
sheet pile (drain) respectively
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comparison to the natural flow of the groundwater.
Figure 7 shows the relationship between the reduction
in flow (through the aquifer or the impoundment on the
flood side) and % cut-off for the modelled flooding
duration (in this case 15 days). The % reduction in
flow after 5 and 10 days (of the 15 day flood duration)
is also plotted. It can be seen that for 0 % cut off the %
reduction in flow is 0 and for 100 % cut off the %
reduction in flow is 96, 94 and 92 % at 5, 10 and
15 days respectively due to leakage through the sheet
piles, even with 100 % of the aquifer cutoff, the % of
groundwater inflow impounded never reaches the
100 % as shown in Fig. 6; the inflow and outflow past
the cutoff wall has a slight difference, after 10 years
period of simulation. This is in agreement with
previous works (such as Janssen 2001) where by the
simulation shows that, due to the leakage, even with
100 % cut-off, the drive-up of the water never reaches
the 100 %, unless the aquitards have a very high
resistant for vertical flow.
From Fig. 7 the change in trend where the %
reduction in flow increases significantly with % cut off
occurs at around 60 % cut off. That is the reduction in
flow through the aquifer only becomes significant after
60 % cut off by the sheet piles (Figs. 7 and 8).
The sensitivity analysis allows determining the
factors of influence. A sensitivity analysis indicates
the relation appears relatively less sensitivity to
varying the hydraulic conductivity, but very sensitive
to the % cut-off. Therefore the effect of the sheet piles
start to be significant after cut off exceeds 60 % and
that the total profile length matters, i.e. the 60 % cut
off must be applied to the whole width of the aquifer
and not a portion of the aquifer. Also upward driving
of groundwater due to the existence of sheet piles will
not be significant unless:
1. There is a significant groundwater flow and
significant difference in potential between both
sides of the sheet pile structure.
2. The cut-off % (the extent in which the sheet pile
structure cuts in the aquifer) has to exceed 60 %; a
barrier of significant width is placed perpendicular
to the direction of flow (however, the groundwater
flow pattern is not known);
3. The aquitard above and below the aquifer (if any)
have a resistance to vertical groundwater flow i.e.
very low permeability thus preventing vertical
leakage.
4 Discussion
Geotechnical processes cover the elements of ground
treatment and improvement, from the control of
groundwater, drilling and grouting to ground anchors
and electro-chemical hardening. There has been
experience in groundwater control projects around
the world in relation to the design and installation
service to control groundwater related problems.
Vertical cut-offs are used to prevent groundwater flow
into excavations and seepage and pressure head under
hydraulic structures such as dams, weirs and reser-
voirs. Also groundwater barriers may be formed where
extensive heavy duty foundations are installed into
aquifers that are shallow or limited thickness (Preene
Fig. 3 Model cross section at row 15 with 100 % cut off wall to the sand layer which is 4 m
Geotech Geol Eng
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2012). Vertical barriers (or cut-offs) forming the
exclusion system should generally extend into an
impermeable stratum, within an economic depth, to
avoid upward seepage into the excavation during
construction. If the cut-off is not sealed into an
impermeable for permanent works such as a basement,
Fig. 4 Head simulation at 5, 10 and 15 days
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Table 1 Total inflow per
unit sheet pile width
(m2/day) versus flood
duration (day)
Inflow past sheet pile per unit width (m2/day)
Time (days) Cut-off (%) 0 % 20 % 40 % 60 % 80 % 100 %
5 3.53 3.53 3.31 2.78 1.98 1.83
10 2.57 2.53 2.37 2.17 1.67 1.37
15 1.83 1.76 1.64 1.62 1.61 0.99
Fig. 5 Zone budget at 5, 10 and 15 days
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then the basement must be designed to resist up-lift for
its serviceable life. Vertical cut-off walls re tradition-
ally considered for environmental applications are
circumferential barriers. Also, they may be used to
affect a vertical barrier for only a portion of the site. A
key is to assess how cost effective when completed or
partial cut-off are suggested (Daniel 1993; Preene
2012). The use of a cut-off wall can be to minimize the
rate on-site migration of uncontaminated groundwater
from the upgradient area. In this case there is a reduced
concern about deficiencies in the cut-off wall and
potential degradation due to the flux contaminated
groundwater through the wall. To minimize the rate of
contaminant transport off-site, the environmental
control system may include a vertical cut-off wall
coupled with a low permeability cover, groundwater
withdrawal system, and treatment systems for the
pumpage. In defining the vertical cu-toff wall objec-
tives, it is important whether the barrier is to act as a
groundwater barrier with low hydraulic conductivity
or a contaminant transport barrier. As a result of
establishing different objectives, the type of vertical
cut-off wall and design criteria for the cut-off wall
depend very much upon the defined objectives of the
cut-off wall (Daniel 1993). Similar studies concluded
Fig. 6 Zone budget for a
100 % cut off after 10 years
(the volumetric flow is
shown in y-axis as m3/day
Fig. 7 Effective % of reduction in flow versus cut-off
Fig. 8 Effective % of reduction in flow versus flood duration
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that driving-up of groundwater due to the existence of
subsurface barriers will not be significant until:
1. There is significant groundwater flow and a
significant difference in potential between both
sides of the location of the subsurface structure;
2. The % cut off has to exceed 60 or 70 %; and with a
barrier of significant width perpendicular on the
direction of flow (more than a few tens of centime-
tres) and with a barrier of significant length in the
direction of flow of several tens of meters;
3. The aquitards above and under the aquifer have a
resistance against vertical groundwater flow of at
least a few 100–1000 days (preventing leakage).
In an environment with complex more or less
united subsurface structures the effect of these
barriers for groundwater flow cannot be disre-
garded if there is significant groundwater flow and
a difference in potential of the site, especially in
shallow thin phreatic aquifers (Janssen 2001).
From this study it can be derived that less water
flows to a levee structure surrounded by sheet
piles, depending on the depth of the sheet piles in
proportion to the depth of the water bearing layer.
The reduction appears to be significant not earlier
thanwith a percentage of cut-off exceeding a value
of 60–70 %. Analogous to this the assumption is
that the reduction in groundwater flow will not be
significant until the percentage of cut-off exceeds
the value of 60 or 70 % and with a barrier of
significant length and width. The reason for this is,
that the amount of water that flows from the
upstream to downstreamof the hydraulic barrier, is
dependent on the difference in potential between
both sides, the thickness of the aquifer and the
hydraulic conductivity. With fixed potentials on
the boundary and decreasing thickness of the
aquifer in the direction of flow, this model looks
like flow of groundwater through a confined
aquifer without recharge’’ (Janssen 2001). Else-
where, similar sensitivity analysis was tested for a
range of hydraulic gradient, water table/piezomet-
ric surface to simulate the effect of an imperme-
able barrier with in an aquifer. As an example, the
radius of the gallerywas varied from 10 t and 50 %
of the thickness of the aquifer and the hydraulic
gradients tested were between 0.5 and 10 %. The
2-D numerical solution obtained confirmed the
relation of linearity between the additional loss of
head and the regional hydraulic gradient. In the
case of the confined groundwater, the simulations
gave the maximum zone of influence of the
structure, which was about 3 times its diameter.
Also disturbances of several centimetres in the
regionwas observed, when the hydraulic gradients
were\1 %. For the same gradient the maximum
additional head loss was reached when the summit
of the structure was located at the level of the
groundwater surface (Attard et al. 2016; Deveugh-
ele et al. 2010; Janssen 2001; Marinos and
Kavvadas 1997; Pujades et al. 2012a, b). Both
studies provid a useful information of the barrier
effect phenomenon and provide sensitivity analy-
sis to several parameters (Attard et al. 2016).
However, some points of discussions deserve to be
noted in comparison with the current study. First,
the 2-D modelling approach is a factor of over-
estimation of the barrier effect generated by a
barrier. The results can only be applied in 2D—
geometry problems, whereby the anisotropy and
heterogeneity are not an issue. Secondly, the
simulations have been run with upstream and
downstream Dirichlet boundary conditions (im-
posed potential). This constrains the head over all
the modelled area, unlike the current method
simulated using ‘‘Horizontal-Flow-Barriers pack-
age’’. In addition to that, the head constraints
upstream and downstream area a factor for under-
estimation of the barrier effect because the barrier
effect is bounded by the difference between
upstream and downstream head constraints. In
fact, when the potential is imposed, the inflow is
numerically reduced to respect the potential
boundary condition. It should be more appropriate
to assign upstream and downstream Neumann
boundary conditions (flow boundary condition as
the case of the current study). In this case, the flow
would be imposed and the barrier effect would no
longer be bounded (Attard et al. 2016).
5 Summary and Conclusion
Due to the increasing urbanisation and subsurface
structures and permanent water retaining walls, the
question arises whether these subsurface elements for
a barrier for ground waterflow are effective. In this
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study a vertical barrier/cut-off forming the exclusion
system in relation to partials extending into an
impermeable stratum was analysed using a 3-D
numerical modelling used to quantify the effect of a
hydraulic barrier on flow. The use of a 3-D numerical
model is a main asset for relatively accurate depiction
of flow disturbances. It allows taking the anisotropy
and heterogeneity of the site in a complex hydroge-
ological context and hydraulic barrier into account.
In this study, the effectiveness of the sheet pile
through estimating the groundwater inflow were
assessed by varying the length of the sheet piles. A
simulation in this study shows that for 0 % cut off the
% reduction in flow is 0 and for 100 % cut off the %
reduction in flow is 96, 94 and 92 % at 5, 10 and
15 days respectively due to leakage through the sheet
piles, even with 100 % of the aquifer cutoff, the % of
groundwater inflow impounded never reaches the
100 %. This is in agreement with previous works
where by the simulation shows that, due to the leakage,
even with 100 % cut-off, the drive-up of the water
never reaches the 100 %, unless the aquitards have a
very high resistant for vertical flow. The minimum cut
off of the sand layer to have any significant effect is
60 % and the minimum required to adequately reduce
flow under the levee to minimise groundwater day
lighting on the inside is 80 % cut off. Also the % cut
off should be applied to the whole length to be sheet
piled, i.e. it is not acceptable to provide 100 % cut off
to 80 % of the section and leave 20 % un-piled, if
assumed to be retrofitted to withstand the 100 years
flood. But there is some concern about the influence of
flood stage water flowing into the aquifer, if the
thickness of the sand layer is variable. To be more
precise in the calculations, it requires conducting a
series of small boreholes to determine the depth to the
impervious/clay layer. However, this might not be
feasible if the total length of the construction zone is
quite large and the current analysis becomes a valid
analysis, including in areas where the subsurface layer
is not certain, merely extrapolated from few boreholes.
The other scenario is a completely different approach.
If the depth to clay is around 4 m assuming the width
of the canal is 15 m, and the pile should penetrate the
clay layer, then a safe assumption would be around
8–10 m of depth plus the additional height for the
levee. But this would be on both sides of the canal
which would mean double the amount of piling
needed, or about 16–20 m. One could limit the
quantity of pile used to 15 m by lining the bottom of
the canal instead of trying to block flow under the piles
along the levees. This would effectively isolate the
canal from the aquifer at all times and one could easily
calculate the cost using 15 m plus the height of the
levee on both sides. Alternatives to this scenario would
be lining the canal with other impervious material such
as bentonite (clay) or reinforced plastic. The life
expectancy and cost would need to be evaluated to
determine the best solution. It is plausible exercise to
compare this with the cost of steel piling 8 m below
surface plus the height of the levee, doubled for both
sides of the canal, for the sake of effective measure to
block the major groundwater flow and cost effective
alternative. Additionally, by installing pilings down to
the clay level it will effectively create a no flow zone
and change the flow system in the sand aquifer and
divide the aquifer into two sections. This may not be
desirable if it impacts other dependent uses of this
aquifer.
The sensitivity analysis allows determining the
factors of influence. A sensitivity analysis indicates
the relation appears relatively less sensitivity to
varying the hydraulic conductivity, but very sensitive
to the % cut-off. Therefore the effect of the sheet piles
start to be significant after cut off exceeds 60 % and
that the total profile length matters, i.e. the 60 % cut
off must be applied to the whole width of the aquifer
and not a portion of the aquifer. From this study it can
be derived that less water flows to a levee structure
surrounded by sheet piles, depending on the depth of
the sheet piles in proportion to the depth of the water
bearing layer. The relationship is independent for the
hydraulic conductivity (k) but dependent on the ratio
between the installation depth of the sheet piles
beneath the Piezometric level and the depth of the
bottom of the water bearing layer beneath the same
Piezometric level. The sensitivity analysis results can
assist to classify the impact regarding hydraulic barrier
structures and design technique. It provided a decision
tool for choosing barrier construction technique for the
flood risk mitigation, with effective and optimum
sheet pile length. The approach employed here can be
similarly implemented for other purposes such as for
settlement risk, threat to water supply and formulating
a resource management strategy. As an example, the
relative depths of the cut-off wall and of the wells have
a significant effect on ground surface settlement
during the withdrawal of groundwater. Therefore,
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the appropriate selection of relative depth of both cut-
off wall and pumping well is an effective way of
controlling surface settlement outside the pit. Similar
case study can be computed elsewhere using the
approach in this study. The user can evaluate alterna-
tives with different site and sheet pile schemes for
building pit design very quickly because the input and
calculation options in this method are convenient and
fast. This study demonstrated the major influence of
the technical design of the barrier on the simulated
flow disturbances. Such study is relevant to infras-
tructures crossing a flow system and hence disturbs the
mass balance. Therefore, to attenuate the mechanical
stress on deep structures, one solution is to drain them,
using several scenarios including partial obstruction as
demonstrated on this study. The current approach can
be applied elsewhere in related field for variety of
application including pollution, contamination con-
tainment, infrastructure safety etc. Overall, the capac-
ity of project managers to understand flow systems,
how they function and response to the placement of
hydraulic barriers in the area they manage will form
the basis for the operational management of the
resources and infrastructure.
Acknowledgment The author acknowledges the contribution
from the reviewers who improves the manuscript.
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