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International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056
Volume: 09 Issue: 03 | Mar 2022 www.irjet.net p-ISSN: 2395-0072
© 2021, IRJET | Impact Factor value: 7.529 | ISO 9001:2008 Certified Journal | Page 1970
PERFORMANCE EVALUATION OF DEEP EXCAVATION UNDER STATIC
AND SEISMIC LOAD CONDITIONS
Ravichandrareddy1, L Govindaraju2
1Post graduate student Dept. of Civil Engineering, UVCE Bangalore University, Bengaluru
2Professor, Dept. of Civil Engineering, UVCE Bangalore University, Bengaluru-560056
---------------------------------------------------------------------***---------------------------------------------------------------------
Abstract - Diaphragm wall supported by ground anchors
also known as tie-back walls is one of the options to support
deep excavation for the construction of basements in urban
area having constraints of space due to nearby structures. In
the present study numderical modelling and analysis is
performed for a 12m deep vertical excavation supported by
anchored diaphragm wall considering a surcharge uniformly
distributed load of 50kPa over a length of 12m starting from
the excavation line using a finite element based geotechnical
software PLAXIS 2D. A parametric study is conducted by
varying the anchor inclination angle to 0o, 15o, 30o and 45o
and the behaviour of the soil body and forces generated in the
diaphragm wall are compared for each case and it is found
that the least horizontal displacement is noticed in the case of
horizontal anchors but least bending moment in the
diaphragm wall is noticed for 45o inclination case. The
surcharge load is placed at different locations from the
excavation line and the behaviour of the soil body iscompared
for those cases and found that when the surcharge is at 0m
distance from excavation line the maximumdisplacementand
the bending moment is observed, asthesurchargemovesaway
from the excavation line the displacement, bending moment
goes on decreasing and found that least displacement and
bending moment is observed when the surcharge is at 5m
distance. Also in this study an attempt is made to understand
how the presence of water table affects the deep excavation.
Key Words: Deep excavation, Collapse, Diaphragm wall,
Ground anchors, PLAXIS 2D, Stratified soils.
1.INTRODUCTION
A deep excavation is defined as any excavationthatisdeeper
than 4.5m (15ft) [1, 2]. However, advances in construction
technology and the use of computer programming allow for
the analysis and design of excavation support systems at
various depths while following to the same principles. The
subsurface conditions, excavation depth, surrounding
buildings, space inside the site for machinery, access to the
site for machinery, and economics all play a role in the
selection of an excavation support system. If the proposed
excavation is deep and surrounded by existing structures, a
diaphragm wall is one of the choices. It was used firsttime in
the 1950s in Italy, after that it’suseincreasedthroughoutthe
world [3].
Wall displacement is a critical safety parameter for the
support system and neighbouring structures. In
underground construction, horizontal displacement of the
wall up to 2% of the final depth of excavation is common
[5,6]. This horizontal displacement range, however, is not
suitable for situations when shoring is near to a
neighbouringbuilding/structure. G.BLiu,P.Huang,J.WShi [7]
discovered that the greatest lateral wall displacement was
roughly 0.2 percent of excavation depth based on case
histories. Using the finite element approach, Bose and Som
[8] investigated the influence of excavation depth on wall-
soil deformation (FEM). The numerical investigation was
carried out in order to investigate the effect of excavation on
ground displacement, and a method for predicting ground
displacement was presented [9]. Bin-Chen Benson [10]
studied the ground and structural behaviour iduced by the
deep excavation in loose sands. Case studies on the
performance of diaphragm walls with tie-back anchors and
struts were done, demonstrating the benefit of numerical
simulation for an efficient design in various parts of the
world. As the subsurface conditions, adjacent structures,
foundation details of adjacent structures and excavation
depth vary from location to location; therefore, case studies
always provide a guide to designers to enhance their
designing approach for future works. [12,13].
In the present study numderical modelling and
analysis is performed for a 12m deep vertical excavation
supported by anchored diaphragm wall considering a
surcharge load of 50kPa over a length of 12m starting from
the excavation line using a finite element basedgeotechnical
software PLAXIS 2D. A parametric study is conducted to
understand how soil body and the retaining structure
bahaves for the deep excavation in the layered soil stratum.
1.1 Ground anchors and anchored systems
A prestressed grouted ground anchor is a structural
element installed in soil or rock that is used to transmit an
applied tensile loadintotheground.Groutedgroundanchors,
referenced simply as ground anchors, are installed in grout
filled drill holes. Grouted ground anchors are also referredto
as “tiebacks”. The basic components of a grouted ground
anchor include the: (1) anchorage; (2) free stressing
(unbonded) length; and (3) bond length. Finally, complete
content and organizational editing before formatting. Please
International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056
Volume: 09 Issue: 03 | Mar 2022 www.irjet.net p-ISSN: 2395-0072
© 2021, IRJET | Impact Factor value: 7.529 | ISO 9001:2008 Certified Journal | Page 1971
take note of the following items when proofreading spelling
and grammar:
Fig -Error! No text of specified style in document.:
Components of ground anchor (FHWA-IF-99-015, 1999)
2. PROBLEM DEFINATION
12m vertical deep excavation in a non-homogeneous soil
strata using diaphragm wall and ground anchors. Taking
surcharge of uniformly distributed load 50kPa along the
excavation line.
Table -1: Soil properties
Parameter Name
Layer
1
Layer
2
Layer
3
Layer
4
Material
model
Model
M C
model
M C
model
M C
model
M C
model
Type of
material
behaviour
Type
Draine
d
Draine
d
Draine
d
Draine
d
Soil dry
unit weight
(kN/m3)
Ɣuns
at
17 17 18 24
Soil
saturated
unit weight
(kN/m3)
Ɣsat 20 20 21 25
Horizontal
permeabilt
y (m/day)
Kx 0.1 0.5 0.5 1*10-9
Vertical
permeabili
ty (m/day)
Ky 0.1 0.5 0.5 1*10-9
Young’s
modulus
(kN/m2)
E ref 25000 42000
14400
0
18480
0
Poisson’s
ratio
v 0.4 0.3 0.5 0.25
Cohesion
(kN/m2)
C ref 12 15 0 0
Parameter Name
Layer
1
Layer
2
Layer
3
Layer
4
Friction
angle
Φ 25 30 35 43
Dilatency
angle
Ψ 0 0 0 0
Interface
reduction
factor
R
inter
0.65 0.65 0.70 Rigid
Table -2: Properties of diaphragm wall
Table -3: Properties of anchor rod
Parameter Name Value
Type of behaviour Material type Elastic
Normal stiffness
(kN/m)
EA 6.43*105
Spacing out of plane
(m)
Ls 2.5
Table -4: Properties of grout material
Parameter Name Value
Type of behaviour Material type Elastic
Normal stiffness
(kN/m)
EA 1*105
The deep excavation is analysed for various cases by
varying the parameters of the diaphragm wall, ground
anchors and other properties of the soil, thee parameters for
which the analysis is performed are listed below.
a) Embedment depth of diaphragm wall.
b) Inclination of ground anchors.
c) Position of surcharge from excavation line
Parameter Name Value
Type of behaviour Material type Elastic
Normal stiffness
(kN/m)
EA 12*106
Flexural rigidity
(kNm2/m)
EI 0.12*106
Equivalent thickness
(m)
d 0.346
Weight (kN/m/m) w 8.3
Poisson’s ratio v 0.15
International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056
Volume: 09 Issue: 03 | Mar 2022 www.irjet.net p-ISSN: 2395-0072
© 2021, IRJET | Impact Factor value: 7.529 | ISO 9001:2008 Certified Journal | Page 1972
d) With and without water table.
e) Static and dynamic analysis.
The forces acting on the anchors varies as the inclination
of the anchor changes, therefore the length and the pre-
stressing to be applied to anchor bar also changes with
change in inclination.
Table -5: Top anchor length and prestress force
Anchor
inclination
(o)
Unbonded
length (m)
Bonded
length
(m)
Pre-stress
force(kN/m)
0 7 6 150
15 6.7 6 170
30 6.5 6 195
45 6.6 6 230
Table -6: Bottom anchor length and prestress force
Anchor
inclination
(o)
Unbonded
length (m)
Bonded
length
(m)
Pre-stress
force(kN/m)
0 7 6 200
15 4.5 6 260
30 4.5 6 310
45 4.5 6 365
2.1 Procedure for numerical modeling
Plaxis version 8.6 is used for the simulation of 12m deep
vertical cut in soil using staged construction of anchored
diaphragm wall and analyzing the response of anchored
diaphragm wall under static and seismic condition.
Numerical modelling is carried out taking the plane strain
state of stresses. The 15-node triangular element with finer
mesh density are used for the finite element discretization.
The in-situ soil is simulated as Mohr-coulomb (MC) material
for the static and dynamic analysis. For dynamic analysis,
strong motion record of upland earthquake respectively is
used. Ground anchors and diaphragm wall are simulated as
the linear elastic material. Plate element is used to model the
diaphragm walland nodeto nodeanchorisusedtomodelthe
ground anchors and geogrid element is used to model grout
material. Excavation sequences are simulated as the staged
excavation with2-mexcavationliftineachstage.Theanalysis
is carried out in the sequence indicated below.
1. Starting a new project.
2. Creating soil stratigraphy using the geometry line feature,
as shown below.
3. Defining standard earthquake boundaries.
4. Creating and assigning ofmaterialdatasetsforsoilforeach
layer (MC model).
5. Creating and assigning ofmaterialdatasetsforsoilforeach
layer (MC model).
6. Creating and assigning of material data sets for ground
anchors.
7. Creating and assigning of material data sets for grout
material.
8. Assigning a distributed load to model the surcharge load.
9. Generation of mesh.
10. Staged excavation calculation.
Fig -2: Geometric model showing the anchored
diaphragm wall system
Fig 2 shows the geometric model of the layeredsoilstrata
and the support system provided for the proposed
excavation, the geometric model ispreparedusingnumerical
modeling tool PLAXIS 2D.
International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056
Volume: 09 Issue: 03 | Mar 2022 www.irjet.net p-ISSN: 2395-0072
© 2021, IRJET | Impact Factor value: 7.529 | ISO 9001:2008 Certified Journal | Page 1973
Fig -3: Strong ground motion record of Upland
earthquake.
Dynamic analysisisperformedusing Uplandearthquake
(occurred during 20th feb 1990 at 3.44 pm in South
California) of peak acceleration of 0.245g (0.24 m/s2).
After all calculation phases have been defined, some
points for load-displacement curves should be selected (for
example top and bottom of the diaphragm wall).
2.2 Output
The deformed mesh shows the magnified image of how
the soil body deforms after the excavation of 12m deep is
made using the diaphragm wall and grouted ground
anchors.Thediphragm walldeflectsduetotheearthpressure
and the surcharge, bottom heave is observed at the final
excavation level.
Fig -4: Deformed mesh (Static analysis)
Fig -5: Deformed mesh (Dynamic analysis)
2.3 Results and discussion
Diaphragm wall anchorage system is analysed for different
cases, varying the configuration of the system such as the
embedment length of the wall and inclination of the anchors.
The different cases were also analysed by varying the
surcharge loadlocation andwater table. These allcaseswere
analysed by both Static and Dynamic conditions. In Static
conditions the forces acting on the system such as the lateral
earth pressureis calculated and the system ismadesuchthat
it resists all the forces acting on the system. In Dynamic
condition the time history is defined in the programme and
the forces generated due to the dynamic acceleration were
calculated and the system is made such that it resists the
forces effectivelywithoutanyfailure.Thevariousparameters
that were varied during analysis are as follows
1. Embedment depth of the wall
2. Anchor inclination with respect to horizontal
3. Surcharge load location.
4. Water table and.
5. Type of Analysis.
Static analysis:
In static analysis the loads which are acting on the system is
constant with respect to time. So at every instance of time
the magnitude of the forces actingontheAnchorwall system
is constant. To perform static analysis in finite element
analysis programme the geometryofthe problemisdefined,
the anchor wall system is modelled and the analysis is
carried out in stage manner.
International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056
Volume: 09 Issue: 03 | Mar 2022 www.irjet.net p-ISSN: 2395-0072
© 2021, IRJET | Impact Factor value: 7.529 | ISO 9001:2008 Certified Journal | Page 1974
Chart -1: Load distance vs Maximum horizontal
displacement
Chart 1 is the plot of Surcharge load distance from
excavation line and the corresponding Maximum horizontal
displacement in the wall after the final stage of excavation.
From the graph we can see that the horizontal displacement
is maximum when the Surcharge load is placed at the
excavation line (i.e., at 0m) and it will goes on decreasing as
the surcharge load is placed away from the excavation line.
As we keep on moving the surcharge away from the
excavation line the variation of bending moment will almost
beccome constant(i.e., at 5m). The horizontal displacement
is maximum in the case of Dynamic analysiswhencompared
to Static analysis.
Chart -2: Load distance vs Maximum bending moment
Chart 2 is the plot of Surcharge load distance from
excavation line and the corresponding Maximum bending
moment in the wall after the final stage of excavation. From
the graph we can see that the bendningmomentismaximum
when the Surcharge load is placed at the excavation line(i.e.,
at 0m) and it will goes on decreasing as the surchargeload is
placed away from the excavation line. As we keep onmoving
the surcharge away from the excavation line the variation of
bending moment will almost beccome constant(i.e., at 5m).
The bending moment in the wall is maximum in the case of
Dynamic analysis when compared to Static analysis.
Chart -3: Load distance vs Maximum Shear force
Chart 3 is the plot of Surcharge load distance from
excavation line and the correspondingMaximumshearforce
in the wall after the final stage of excavation. Fromthegraph
we can see that the shear force is not maximum when the
Surcharge load is placed at the excavation line but it is
maximum when the surcharge is placed at 1m from the
excavation line in the case of Static analysis and is maximum
when the load is placed at 2m from the excavation line in the
case of Dynamic analysis. When thesurchargeplacedfurther
away from the excavation line the shear force keeps
decreasing and the variation seen is very less after the
distance 5m and above from the excavation line.
Chart -4: Depth of excavation vs Horizontal displacement
Chart 4 is the plot drawn for the comparison of the
horizontal displacement at every stage of excavation (i.e., at
2m intervals) and for all the cases of surcharge at different
locations from the excavation line. From graph it is seenthat
the horizontal displacement initially it will be minimum and
goes on increasing as the depth of excavation increases and
is maximum at the final stage of excavation i.e., at 12m. The
maximum horizontal displacement is in the case of when
surcharge is at 0m from excavation line, and least when the
surcharge is at 5m distance from the excavation line.
International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056
Volume: 09 Issue: 03 | Mar 2022 www.irjet.net p-ISSN: 2395-0072
© 2021, IRJET | Impact Factor value: 7.529 | ISO 9001:2008 Certified Journal | Page 1975
Chart -5: Depth of excavation vs Bending moment
Chart 5 is the plot drawn for the comparison of the bending
momemt in the wall at every stage of excavation (i.e., at 2m
intervals) and for all the cases of surcharge at different
locations from the excavation line. From graph it is seenthat
the bending moment initially will be minimum and goes on
increasing as the depth of excavation increases and it will be
maximum at the final stage of excavation i.e., at 12m. The
bending moment will be maximum when the surchargeload
is at the excavation line i.e., at 0m and it will be least when
the surcharge is at 5m from the excavation line.
Chart -6: Depth of excavation vs Shear force
Chart 6 is the plot drawn for the comparison of the Shear
force in the wall at every stage of excavation (i.e., at 2m
intervals) and for all the cases of surcharge at different
locations from the excavation line. From graph it is seenthat
the shear force initially will be minimum and goes on
increasing as the depth of excavation increases and it will be
maximum at the final stage of excavation i.e., at 12m.
Chart -7: Depth of excavation vs Axial force
Chart 7 is the plot drawn for the comparison of the Axial
force in the wall at every stage of excavation (i.e., at 2m
intervals) and for all the cases of surcharge at different
locations from the excavation line. From graph it is seenthat
the axial force initially will be minimum and goes on
increasing as the depth of excavation increases and it will be
maximum at the final stage of excavation i.e., at 12m. The
axial force will be maximum when the surcharge load is at
the excavation line i.e., at 0m and it will be least when the
surcharge is at 5m from the excavation line.
Dynamic analysis:
In dynamic analysis the loads which areactingonthesystem
are not constant but they vary with respect to time. So at
every instance of time the magnitude of the forces acting on
the Anchor wall system is not constant. Dynamic analysis is
studied to asses whether the structural system so provided
is safe in natural calamities such as earthquake. In Plaxis the
system is put to the same ground acceleration which were
recorded at the time of earthquakes.Toperformthedynamic
analysis in finite element analysis programme the geometry
of the problem is defined, and the time-history analysis is
done using the strong ground motion data file which is
available in the PLAXIS 2D programme files.
The dynamic analysis is performed for those cases
where the soil body is safe in the static analysis, and for
those cases in which soil body is collapsing during the
excavation stage itself, which is while performing the static
analysis the dynamic analysis is not performed.
International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056
Volume: 09 Issue: 03 | Mar 2022 www.irjet.net p-ISSN: 2395-0072
© 2021, IRJET | Impact Factor value: 7.529 | ISO 9001:2008 Certified Journal | Page 1976
1. Embedment depth of diaphragm wall is taken as 3
times thickness of diaphragm wall and anhors are
horizontal.
Chart -8: Time-Acceleration curve at top and bottom of
the wall
Chart 8 is the Dynamic time - Acceleration curve generated
by the curves tool available in software. The accelerationsat
the top and bottom of the wall are compared in the above
graph and it is observed that the maximum horizontal
acceleration is obtained at the top of the diaphragm wall. At
dynamic time interval t = 2.72s, step 120 and the maximum
horizontal acceleration value is ax = 1.78m/s2.
2. Embedment depth of diaphragm wall is taken as 3
times thickness of diaphragm wall and anhors are
inclined at 15o to the horizontal.
Chart -9: Time-Acceleration curve at top and bottom of
the wall
Chart 9 is the Dynamic time - Acceleration curve generated
by the curves tool available in software. The accelerationsat
the top and bottom of the wall are compared in the above
graph and it is observed that the maximum horizontal
acceleration is obtained at the top of the diaphragm wall. At
dynamic time interval t = 2.88s, step 112 and the maximum
horizontal acceleration value is ax = 1.70m/s2.
3. Embedment depth of diaphragm wall is taken as 3
times thickness of diaphragm wall and anhors are
inclined at 30o to the horizontal.
Chart -10: Time-Acceleration curve at top and bottom of
the wall
Chart 10 is the Dynamic time - Acceleration curve generated
by the curves tool available in software. The accelerationsat
the top and bottom of the wall are compared in the above
graph and it is observed that the maximum horizontal
acceleration is obtained at the top of the diaphragm wall. At
dynamic time interval t = 2.88s, step 112 and the maximum
horizontal acceleration value is ax = 1.70m/s2.
4. Embedment depth of diaphragm wall is taken as 3
times thickness of diaphragm wall and anhors are
inclined at 45o to the horizontal.
Chart -11: Time-Acceleration curve at top and bottom of
the wall
International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056
Volume: 09 Issue: 03 | Mar 2022 www.irjet.net p-ISSN: 2395-0072
© 2021, IRJET | Impact Factor value: 7.529 | ISO 9001:2008 Certified Journal | Page 1977
Chart 11 is the Dynamic time - Acceleration curve generated
by the curves tool available in software. The accelerationsat
the top and bottom of the wall are compared in the above
graph and it is observed that the maximum horizontal
acceleration is obtained at the top of the diaphragm wall. At
dynamic time interval t = 2.72s, step 128 and the maximum
horizontal acceleration value is ax = 1.75m/s2.
5. Surcharge at different locations from excavation line.
Chart -12: Time-Acceleration curve for all the cases of
surcharge at different locations
Chart 12 is the Dynamic time - Acceleration curve generated
by the curves tool available in software. The accelerations
are compared for all the cases of surcharge at different
locations and it is found that the maximum acceleration is
same in all the cases and the plot obtained is alsointhesame
trend.
3. CONCLUSIONS
The following conclusions can be drawn after the detailed
parametric analysis on the deep excavation supported by
diaphragm wall and ground anchors.
i. For a deep excavation supportedbydiaphragmwall
and ground anchors a sufficient amount of
embedment depth of the diaphragm wall has to be
provided to keep the soil body safe. In the present
study an embedment depth of 3 times thickness of
diaphragm wall is found to be safe to retain a 12m
deep excavation.
ii. The subsurface conditions and nearby existing
structures generally decide whether thediaphragm
wall will be supported by horizontal anchors or
inclined anchors. By performing the numerical
anlysis for different inclination angles it is found
that the minimum horizontal displacements is
observed for the case of horizontal anchors and the
minimum bending moments in the diaphragm wall
are observed in the case of 450 inclined anchors
case.
iii. The diaphragmwall support systemprovidedwhich
is safe in the case when water table is not
considered is analysed by considering a watertable
at a depth of 3m below the ground level and found
that the soil body is collapsing due to the presence
of water table.
iv. To make the excavation safe even when the water
table is encountered, analysis is performed by
increasing the embedmentdepthofdiaphragm wall,
by increasing the length of ground anchors and also
the pre-stressing force, the excavation became safe
when we provided diaphragm wall embedment
depth of 4m, and also 3 rows of ground anchors
which were 2 rows previously.
v. The effect of surcharge on the excavation is studied
by varying the surcharge location from the
excavation line, and it is found that closer the
surcharge to the excavation area greater will be the
displacements caused and vice-versa.
vi. In dynamic analysis the displacements and the
forces in the diaphragm wall observed are more
when compared to static analysis and it is found
that the soil body along with the supports system
provided displaces in the horizontal direction, and
the soil body remains safe for the dynamic loads as
well.
REFERENCES
[1] Terzaghi A., and Peck R.B.,Soil MechanicsinEngineering
Practice, John Wiley & Sons, New York, 1967.
[2] Peck R.B., Hanson, W.E., and Thornburn, T.H.,
Foundation Engineering, John Wiley & Sons, New York,
1977
[3] Ou C.Y., Deep Excavation: Theory and Practice, Taylor
and Francis, London, 2006.
[4] Magdi M. E. Zumarawi and Ashraf El-Amin (2016),
“Importance of deep excavation support and its
influence on adjacent buildings” 7th Annual Conference
for Postgraduate Studies and Scientific Research Basic
Sciences and Engineering Studies - University of
Khartoum, Available online at www.ejournals.uofk.edu
[5] Adnan Anwar Malik, Gorkem Dora, Ramy Derar, Majeed
Naeem (2019)," Diaphragm wall supported by ground
anchors and inclined struts": a case study,International
Journal of GEOMATE, Vol.16, Issue 57, pp.150-
156.Geotec., Const. Mat. & Env., DOI:
https://doi.org/10.21660/2019.57.8170
International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056
Volume: 09 Issue: 03 | Mar 2022 www.irjet.net p-ISSN: 2395-0072
© 2021, IRJET | Impact Factor value: 7.529 | ISO 9001:2008 Certified Journal | Page 1978
[6] Bhatkar.T, Barman.D, Mandal.A, Usmani.A (2016),
“Prediction of behaviour of a deep excavation in soft
soil”, International Journal of Geotechnical Engineering,
DOI:10.1080/19386362.2016.1177309.
[7] Liu. G. B, Huang. P, Shi. J. W (2016), “Performance of a
deep excavation and its effect on adjacent tunnels in
Shanghai soft Clay”, American Society of Civil Engineers,
DOI: 10.1061/(ASCE)CF.1943-5509.0000891.
[8] Bose S.K., and Som N.N., Parametric study of braced cut
by finite element method. Computer Geotechnics, Vol. 22,
Issue 2, 1998, pp. 91-107.
[9] Yoo C., and Lee D., Deep excavation-induced ground
surface movement characteristics – a numerical
investigation. Computer and Geotechnics, Vol. 35, Issue 2,
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[10] Bin-Chen Benson Hsiung (2019), “Observations of the
ground and structural behaviours induced by a deep
excavation in loose sands”, Acta Geotechnica,
DOI:https://doi.org/10.1007/s11440-019-00864-0
[11] Geotechnical EngineeringCircularNo4,GroundAnchors
And Anchored Systems (1999), U.S. Department of
Transportation, Federal Highway Administration,
Publication No. FHWA-IF-99-015.
[12] Jasmine Nisha. J and Muttharam. M (2017), “Deep
excavation supported by diaphragm wall”: A casestudy,
Indian Geotech J DOI: 10.1007/s40098-017-0230-1
[13] Jasmine Nisha. J, Muttharam. M, Vinod. M, Eswara
Prasad. C. R (2018), “Design, construction and
uncertainties of a deep excavation adjacent to the high-
rise building”, Indian Geotech J
DOI:https://doi.org/10.1007/s40098-019-00368-4
[14] Menguc Unver, Inci Sut Unver (2021),
“Monitoring of a Deep Excavation Supported by
Anchored Retaining Walls”,Indian Geotech J,
https://doi.org/10.1007/s40098-021-00544-5
[15] Monika Mitew-Czajewska (2019), “A study of
displacements of structures in the vicinity of deep
excavation” Published by Elsevier B.V. on behalf of
Politechnika Wrocławska. This is an open access article
under the CC BY license
(http://creativecommons.org/licenses/by/4.0/).
[16] SumeetMahajan,RamanathanAyothiraman,K.G.Sharma
(2019). “A parametric study on effects of basement
excavation and foundation loading on underground
metro tunnel in soil”, Indian Geotech J, DOI:
https://doi.org/10.1007/s40098-019-00361-x
[17] GOUW Tjie-Liong (2014), “Common Mistakes on the
Application of Plaxis 2D in Analyzing Excavation
Problems”, International Journal ofAppliedEngineering
Research ISSN 0973-4562 Volume 9, Number21(2014)
pp. 8291-8311

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PERFORMANCE EVALUATION OF DEEP EXCAVATION UNDER STATIC AND SEISMIC LOAD CONDITIONS

  • 1. International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 09 Issue: 03 | Mar 2022 www.irjet.net p-ISSN: 2395-0072 © 2021, IRJET | Impact Factor value: 7.529 | ISO 9001:2008 Certified Journal | Page 1970 PERFORMANCE EVALUATION OF DEEP EXCAVATION UNDER STATIC AND SEISMIC LOAD CONDITIONS Ravichandrareddy1, L Govindaraju2 1Post graduate student Dept. of Civil Engineering, UVCE Bangalore University, Bengaluru 2Professor, Dept. of Civil Engineering, UVCE Bangalore University, Bengaluru-560056 ---------------------------------------------------------------------***--------------------------------------------------------------------- Abstract - Diaphragm wall supported by ground anchors also known as tie-back walls is one of the options to support deep excavation for the construction of basements in urban area having constraints of space due to nearby structures. In the present study numderical modelling and analysis is performed for a 12m deep vertical excavation supported by anchored diaphragm wall considering a surcharge uniformly distributed load of 50kPa over a length of 12m starting from the excavation line using a finite element based geotechnical software PLAXIS 2D. A parametric study is conducted by varying the anchor inclination angle to 0o, 15o, 30o and 45o and the behaviour of the soil body and forces generated in the diaphragm wall are compared for each case and it is found that the least horizontal displacement is noticed in the case of horizontal anchors but least bending moment in the diaphragm wall is noticed for 45o inclination case. The surcharge load is placed at different locations from the excavation line and the behaviour of the soil body iscompared for those cases and found that when the surcharge is at 0m distance from excavation line the maximumdisplacementand the bending moment is observed, asthesurchargemovesaway from the excavation line the displacement, bending moment goes on decreasing and found that least displacement and bending moment is observed when the surcharge is at 5m distance. Also in this study an attempt is made to understand how the presence of water table affects the deep excavation. Key Words: Deep excavation, Collapse, Diaphragm wall, Ground anchors, PLAXIS 2D, Stratified soils. 1.INTRODUCTION A deep excavation is defined as any excavationthatisdeeper than 4.5m (15ft) [1, 2]. However, advances in construction technology and the use of computer programming allow for the analysis and design of excavation support systems at various depths while following to the same principles. The subsurface conditions, excavation depth, surrounding buildings, space inside the site for machinery, access to the site for machinery, and economics all play a role in the selection of an excavation support system. If the proposed excavation is deep and surrounded by existing structures, a diaphragm wall is one of the choices. It was used firsttime in the 1950s in Italy, after that it’suseincreasedthroughoutthe world [3]. Wall displacement is a critical safety parameter for the support system and neighbouring structures. In underground construction, horizontal displacement of the wall up to 2% of the final depth of excavation is common [5,6]. This horizontal displacement range, however, is not suitable for situations when shoring is near to a neighbouringbuilding/structure. G.BLiu,P.Huang,J.WShi [7] discovered that the greatest lateral wall displacement was roughly 0.2 percent of excavation depth based on case histories. Using the finite element approach, Bose and Som [8] investigated the influence of excavation depth on wall- soil deformation (FEM). The numerical investigation was carried out in order to investigate the effect of excavation on ground displacement, and a method for predicting ground displacement was presented [9]. Bin-Chen Benson [10] studied the ground and structural behaviour iduced by the deep excavation in loose sands. Case studies on the performance of diaphragm walls with tie-back anchors and struts were done, demonstrating the benefit of numerical simulation for an efficient design in various parts of the world. As the subsurface conditions, adjacent structures, foundation details of adjacent structures and excavation depth vary from location to location; therefore, case studies always provide a guide to designers to enhance their designing approach for future works. [12,13]. In the present study numderical modelling and analysis is performed for a 12m deep vertical excavation supported by anchored diaphragm wall considering a surcharge load of 50kPa over a length of 12m starting from the excavation line using a finite element basedgeotechnical software PLAXIS 2D. A parametric study is conducted to understand how soil body and the retaining structure bahaves for the deep excavation in the layered soil stratum. 1.1 Ground anchors and anchored systems A prestressed grouted ground anchor is a structural element installed in soil or rock that is used to transmit an applied tensile loadintotheground.Groutedgroundanchors, referenced simply as ground anchors, are installed in grout filled drill holes. Grouted ground anchors are also referredto as “tiebacks”. The basic components of a grouted ground anchor include the: (1) anchorage; (2) free stressing (unbonded) length; and (3) bond length. Finally, complete content and organizational editing before formatting. Please
  • 2. International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 09 Issue: 03 | Mar 2022 www.irjet.net p-ISSN: 2395-0072 © 2021, IRJET | Impact Factor value: 7.529 | ISO 9001:2008 Certified Journal | Page 1971 take note of the following items when proofreading spelling and grammar: Fig -Error! No text of specified style in document.: Components of ground anchor (FHWA-IF-99-015, 1999) 2. PROBLEM DEFINATION 12m vertical deep excavation in a non-homogeneous soil strata using diaphragm wall and ground anchors. Taking surcharge of uniformly distributed load 50kPa along the excavation line. Table -1: Soil properties Parameter Name Layer 1 Layer 2 Layer 3 Layer 4 Material model Model M C model M C model M C model M C model Type of material behaviour Type Draine d Draine d Draine d Draine d Soil dry unit weight (kN/m3) Ɣuns at 17 17 18 24 Soil saturated unit weight (kN/m3) Ɣsat 20 20 21 25 Horizontal permeabilt y (m/day) Kx 0.1 0.5 0.5 1*10-9 Vertical permeabili ty (m/day) Ky 0.1 0.5 0.5 1*10-9 Young’s modulus (kN/m2) E ref 25000 42000 14400 0 18480 0 Poisson’s ratio v 0.4 0.3 0.5 0.25 Cohesion (kN/m2) C ref 12 15 0 0 Parameter Name Layer 1 Layer 2 Layer 3 Layer 4 Friction angle Φ 25 30 35 43 Dilatency angle Ψ 0 0 0 0 Interface reduction factor R inter 0.65 0.65 0.70 Rigid Table -2: Properties of diaphragm wall Table -3: Properties of anchor rod Parameter Name Value Type of behaviour Material type Elastic Normal stiffness (kN/m) EA 6.43*105 Spacing out of plane (m) Ls 2.5 Table -4: Properties of grout material Parameter Name Value Type of behaviour Material type Elastic Normal stiffness (kN/m) EA 1*105 The deep excavation is analysed for various cases by varying the parameters of the diaphragm wall, ground anchors and other properties of the soil, thee parameters for which the analysis is performed are listed below. a) Embedment depth of diaphragm wall. b) Inclination of ground anchors. c) Position of surcharge from excavation line Parameter Name Value Type of behaviour Material type Elastic Normal stiffness (kN/m) EA 12*106 Flexural rigidity (kNm2/m) EI 0.12*106 Equivalent thickness (m) d 0.346 Weight (kN/m/m) w 8.3 Poisson’s ratio v 0.15
  • 3. International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 09 Issue: 03 | Mar 2022 www.irjet.net p-ISSN: 2395-0072 © 2021, IRJET | Impact Factor value: 7.529 | ISO 9001:2008 Certified Journal | Page 1972 d) With and without water table. e) Static and dynamic analysis. The forces acting on the anchors varies as the inclination of the anchor changes, therefore the length and the pre- stressing to be applied to anchor bar also changes with change in inclination. Table -5: Top anchor length and prestress force Anchor inclination (o) Unbonded length (m) Bonded length (m) Pre-stress force(kN/m) 0 7 6 150 15 6.7 6 170 30 6.5 6 195 45 6.6 6 230 Table -6: Bottom anchor length and prestress force Anchor inclination (o) Unbonded length (m) Bonded length (m) Pre-stress force(kN/m) 0 7 6 200 15 4.5 6 260 30 4.5 6 310 45 4.5 6 365 2.1 Procedure for numerical modeling Plaxis version 8.6 is used for the simulation of 12m deep vertical cut in soil using staged construction of anchored diaphragm wall and analyzing the response of anchored diaphragm wall under static and seismic condition. Numerical modelling is carried out taking the plane strain state of stresses. The 15-node triangular element with finer mesh density are used for the finite element discretization. The in-situ soil is simulated as Mohr-coulomb (MC) material for the static and dynamic analysis. For dynamic analysis, strong motion record of upland earthquake respectively is used. Ground anchors and diaphragm wall are simulated as the linear elastic material. Plate element is used to model the diaphragm walland nodeto nodeanchorisusedtomodelthe ground anchors and geogrid element is used to model grout material. Excavation sequences are simulated as the staged excavation with2-mexcavationliftineachstage.Theanalysis is carried out in the sequence indicated below. 1. Starting a new project. 2. Creating soil stratigraphy using the geometry line feature, as shown below. 3. Defining standard earthquake boundaries. 4. Creating and assigning ofmaterialdatasetsforsoilforeach layer (MC model). 5. Creating and assigning ofmaterialdatasetsforsoilforeach layer (MC model). 6. Creating and assigning of material data sets for ground anchors. 7. Creating and assigning of material data sets for grout material. 8. Assigning a distributed load to model the surcharge load. 9. Generation of mesh. 10. Staged excavation calculation. Fig -2: Geometric model showing the anchored diaphragm wall system Fig 2 shows the geometric model of the layeredsoilstrata and the support system provided for the proposed excavation, the geometric model ispreparedusingnumerical modeling tool PLAXIS 2D.
  • 4. International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 09 Issue: 03 | Mar 2022 www.irjet.net p-ISSN: 2395-0072 © 2021, IRJET | Impact Factor value: 7.529 | ISO 9001:2008 Certified Journal | Page 1973 Fig -3: Strong ground motion record of Upland earthquake. Dynamic analysisisperformedusing Uplandearthquake (occurred during 20th feb 1990 at 3.44 pm in South California) of peak acceleration of 0.245g (0.24 m/s2). After all calculation phases have been defined, some points for load-displacement curves should be selected (for example top and bottom of the diaphragm wall). 2.2 Output The deformed mesh shows the magnified image of how the soil body deforms after the excavation of 12m deep is made using the diaphragm wall and grouted ground anchors.Thediphragm walldeflectsduetotheearthpressure and the surcharge, bottom heave is observed at the final excavation level. Fig -4: Deformed mesh (Static analysis) Fig -5: Deformed mesh (Dynamic analysis) 2.3 Results and discussion Diaphragm wall anchorage system is analysed for different cases, varying the configuration of the system such as the embedment length of the wall and inclination of the anchors. The different cases were also analysed by varying the surcharge loadlocation andwater table. These allcaseswere analysed by both Static and Dynamic conditions. In Static conditions the forces acting on the system such as the lateral earth pressureis calculated and the system ismadesuchthat it resists all the forces acting on the system. In Dynamic condition the time history is defined in the programme and the forces generated due to the dynamic acceleration were calculated and the system is made such that it resists the forces effectivelywithoutanyfailure.Thevariousparameters that were varied during analysis are as follows 1. Embedment depth of the wall 2. Anchor inclination with respect to horizontal 3. Surcharge load location. 4. Water table and. 5. Type of Analysis. Static analysis: In static analysis the loads which are acting on the system is constant with respect to time. So at every instance of time the magnitude of the forces actingontheAnchorwall system is constant. To perform static analysis in finite element analysis programme the geometryofthe problemisdefined, the anchor wall system is modelled and the analysis is carried out in stage manner.
  • 5. International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 09 Issue: 03 | Mar 2022 www.irjet.net p-ISSN: 2395-0072 © 2021, IRJET | Impact Factor value: 7.529 | ISO 9001:2008 Certified Journal | Page 1974 Chart -1: Load distance vs Maximum horizontal displacement Chart 1 is the plot of Surcharge load distance from excavation line and the corresponding Maximum horizontal displacement in the wall after the final stage of excavation. From the graph we can see that the horizontal displacement is maximum when the Surcharge load is placed at the excavation line (i.e., at 0m) and it will goes on decreasing as the surcharge load is placed away from the excavation line. As we keep on moving the surcharge away from the excavation line the variation of bending moment will almost beccome constant(i.e., at 5m). The horizontal displacement is maximum in the case of Dynamic analysiswhencompared to Static analysis. Chart -2: Load distance vs Maximum bending moment Chart 2 is the plot of Surcharge load distance from excavation line and the corresponding Maximum bending moment in the wall after the final stage of excavation. From the graph we can see that the bendningmomentismaximum when the Surcharge load is placed at the excavation line(i.e., at 0m) and it will goes on decreasing as the surchargeload is placed away from the excavation line. As we keep onmoving the surcharge away from the excavation line the variation of bending moment will almost beccome constant(i.e., at 5m). The bending moment in the wall is maximum in the case of Dynamic analysis when compared to Static analysis. Chart -3: Load distance vs Maximum Shear force Chart 3 is the plot of Surcharge load distance from excavation line and the correspondingMaximumshearforce in the wall after the final stage of excavation. Fromthegraph we can see that the shear force is not maximum when the Surcharge load is placed at the excavation line but it is maximum when the surcharge is placed at 1m from the excavation line in the case of Static analysis and is maximum when the load is placed at 2m from the excavation line in the case of Dynamic analysis. When thesurchargeplacedfurther away from the excavation line the shear force keeps decreasing and the variation seen is very less after the distance 5m and above from the excavation line. Chart -4: Depth of excavation vs Horizontal displacement Chart 4 is the plot drawn for the comparison of the horizontal displacement at every stage of excavation (i.e., at 2m intervals) and for all the cases of surcharge at different locations from the excavation line. From graph it is seenthat the horizontal displacement initially it will be minimum and goes on increasing as the depth of excavation increases and is maximum at the final stage of excavation i.e., at 12m. The maximum horizontal displacement is in the case of when surcharge is at 0m from excavation line, and least when the surcharge is at 5m distance from the excavation line.
  • 6. International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 09 Issue: 03 | Mar 2022 www.irjet.net p-ISSN: 2395-0072 © 2021, IRJET | Impact Factor value: 7.529 | ISO 9001:2008 Certified Journal | Page 1975 Chart -5: Depth of excavation vs Bending moment Chart 5 is the plot drawn for the comparison of the bending momemt in the wall at every stage of excavation (i.e., at 2m intervals) and for all the cases of surcharge at different locations from the excavation line. From graph it is seenthat the bending moment initially will be minimum and goes on increasing as the depth of excavation increases and it will be maximum at the final stage of excavation i.e., at 12m. The bending moment will be maximum when the surchargeload is at the excavation line i.e., at 0m and it will be least when the surcharge is at 5m from the excavation line. Chart -6: Depth of excavation vs Shear force Chart 6 is the plot drawn for the comparison of the Shear force in the wall at every stage of excavation (i.e., at 2m intervals) and for all the cases of surcharge at different locations from the excavation line. From graph it is seenthat the shear force initially will be minimum and goes on increasing as the depth of excavation increases and it will be maximum at the final stage of excavation i.e., at 12m. Chart -7: Depth of excavation vs Axial force Chart 7 is the plot drawn for the comparison of the Axial force in the wall at every stage of excavation (i.e., at 2m intervals) and for all the cases of surcharge at different locations from the excavation line. From graph it is seenthat the axial force initially will be minimum and goes on increasing as the depth of excavation increases and it will be maximum at the final stage of excavation i.e., at 12m. The axial force will be maximum when the surcharge load is at the excavation line i.e., at 0m and it will be least when the surcharge is at 5m from the excavation line. Dynamic analysis: In dynamic analysis the loads which areactingonthesystem are not constant but they vary with respect to time. So at every instance of time the magnitude of the forces acting on the Anchor wall system is not constant. Dynamic analysis is studied to asses whether the structural system so provided is safe in natural calamities such as earthquake. In Plaxis the system is put to the same ground acceleration which were recorded at the time of earthquakes.Toperformthedynamic analysis in finite element analysis programme the geometry of the problem is defined, and the time-history analysis is done using the strong ground motion data file which is available in the PLAXIS 2D programme files. The dynamic analysis is performed for those cases where the soil body is safe in the static analysis, and for those cases in which soil body is collapsing during the excavation stage itself, which is while performing the static analysis the dynamic analysis is not performed.
  • 7. International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 09 Issue: 03 | Mar 2022 www.irjet.net p-ISSN: 2395-0072 © 2021, IRJET | Impact Factor value: 7.529 | ISO 9001:2008 Certified Journal | Page 1976 1. Embedment depth of diaphragm wall is taken as 3 times thickness of diaphragm wall and anhors are horizontal. Chart -8: Time-Acceleration curve at top and bottom of the wall Chart 8 is the Dynamic time - Acceleration curve generated by the curves tool available in software. The accelerationsat the top and bottom of the wall are compared in the above graph and it is observed that the maximum horizontal acceleration is obtained at the top of the diaphragm wall. At dynamic time interval t = 2.72s, step 120 and the maximum horizontal acceleration value is ax = 1.78m/s2. 2. Embedment depth of diaphragm wall is taken as 3 times thickness of diaphragm wall and anhors are inclined at 15o to the horizontal. Chart -9: Time-Acceleration curve at top and bottom of the wall Chart 9 is the Dynamic time - Acceleration curve generated by the curves tool available in software. The accelerationsat the top and bottom of the wall are compared in the above graph and it is observed that the maximum horizontal acceleration is obtained at the top of the diaphragm wall. At dynamic time interval t = 2.88s, step 112 and the maximum horizontal acceleration value is ax = 1.70m/s2. 3. Embedment depth of diaphragm wall is taken as 3 times thickness of diaphragm wall and anhors are inclined at 30o to the horizontal. Chart -10: Time-Acceleration curve at top and bottom of the wall Chart 10 is the Dynamic time - Acceleration curve generated by the curves tool available in software. The accelerationsat the top and bottom of the wall are compared in the above graph and it is observed that the maximum horizontal acceleration is obtained at the top of the diaphragm wall. At dynamic time interval t = 2.88s, step 112 and the maximum horizontal acceleration value is ax = 1.70m/s2. 4. Embedment depth of diaphragm wall is taken as 3 times thickness of diaphragm wall and anhors are inclined at 45o to the horizontal. Chart -11: Time-Acceleration curve at top and bottom of the wall
  • 8. International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 09 Issue: 03 | Mar 2022 www.irjet.net p-ISSN: 2395-0072 © 2021, IRJET | Impact Factor value: 7.529 | ISO 9001:2008 Certified Journal | Page 1977 Chart 11 is the Dynamic time - Acceleration curve generated by the curves tool available in software. The accelerationsat the top and bottom of the wall are compared in the above graph and it is observed that the maximum horizontal acceleration is obtained at the top of the diaphragm wall. At dynamic time interval t = 2.72s, step 128 and the maximum horizontal acceleration value is ax = 1.75m/s2. 5. Surcharge at different locations from excavation line. Chart -12: Time-Acceleration curve for all the cases of surcharge at different locations Chart 12 is the Dynamic time - Acceleration curve generated by the curves tool available in software. The accelerations are compared for all the cases of surcharge at different locations and it is found that the maximum acceleration is same in all the cases and the plot obtained is alsointhesame trend. 3. CONCLUSIONS The following conclusions can be drawn after the detailed parametric analysis on the deep excavation supported by diaphragm wall and ground anchors. i. For a deep excavation supportedbydiaphragmwall and ground anchors a sufficient amount of embedment depth of the diaphragm wall has to be provided to keep the soil body safe. In the present study an embedment depth of 3 times thickness of diaphragm wall is found to be safe to retain a 12m deep excavation. ii. The subsurface conditions and nearby existing structures generally decide whether thediaphragm wall will be supported by horizontal anchors or inclined anchors. By performing the numerical anlysis for different inclination angles it is found that the minimum horizontal displacements is observed for the case of horizontal anchors and the minimum bending moments in the diaphragm wall are observed in the case of 450 inclined anchors case. iii. The diaphragmwall support systemprovidedwhich is safe in the case when water table is not considered is analysed by considering a watertable at a depth of 3m below the ground level and found that the soil body is collapsing due to the presence of water table. iv. To make the excavation safe even when the water table is encountered, analysis is performed by increasing the embedmentdepthofdiaphragm wall, by increasing the length of ground anchors and also the pre-stressing force, the excavation became safe when we provided diaphragm wall embedment depth of 4m, and also 3 rows of ground anchors which were 2 rows previously. v. The effect of surcharge on the excavation is studied by varying the surcharge location from the excavation line, and it is found that closer the surcharge to the excavation area greater will be the displacements caused and vice-versa. vi. In dynamic analysis the displacements and the forces in the diaphragm wall observed are more when compared to static analysis and it is found that the soil body along with the supports system provided displaces in the horizontal direction, and the soil body remains safe for the dynamic loads as well. REFERENCES [1] Terzaghi A., and Peck R.B.,Soil MechanicsinEngineering Practice, John Wiley & Sons, New York, 1967. [2] Peck R.B., Hanson, W.E., and Thornburn, T.H., Foundation Engineering, John Wiley & Sons, New York, 1977 [3] Ou C.Y., Deep Excavation: Theory and Practice, Taylor and Francis, London, 2006. [4] Magdi M. E. Zumarawi and Ashraf El-Amin (2016), “Importance of deep excavation support and its influence on adjacent buildings” 7th Annual Conference for Postgraduate Studies and Scientific Research Basic Sciences and Engineering Studies - University of Khartoum, Available online at www.ejournals.uofk.edu [5] Adnan Anwar Malik, Gorkem Dora, Ramy Derar, Majeed Naeem (2019)," Diaphragm wall supported by ground anchors and inclined struts": a case study,International Journal of GEOMATE, Vol.16, Issue 57, pp.150- 156.Geotec., Const. Mat. & Env., DOI: https://doi.org/10.21660/2019.57.8170
  • 9. International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 09 Issue: 03 | Mar 2022 www.irjet.net p-ISSN: 2395-0072 © 2021, IRJET | Impact Factor value: 7.529 | ISO 9001:2008 Certified Journal | Page 1978 [6] Bhatkar.T, Barman.D, Mandal.A, Usmani.A (2016), “Prediction of behaviour of a deep excavation in soft soil”, International Journal of Geotechnical Engineering, DOI:10.1080/19386362.2016.1177309. [7] Liu. G. B, Huang. P, Shi. J. W (2016), “Performance of a deep excavation and its effect on adjacent tunnels in Shanghai soft Clay”, American Society of Civil Engineers, DOI: 10.1061/(ASCE)CF.1943-5509.0000891. [8] Bose S.K., and Som N.N., Parametric study of braced cut by finite element method. Computer Geotechnics, Vol. 22, Issue 2, 1998, pp. 91-107. [9] Yoo C., and Lee D., Deep excavation-induced ground surface movement characteristics – a numerical investigation. Computer and Geotechnics, Vol. 35, Issue 2, 2008, pp. 231-252. [10] Bin-Chen Benson Hsiung (2019), “Observations of the ground and structural behaviours induced by a deep excavation in loose sands”, Acta Geotechnica, DOI:https://doi.org/10.1007/s11440-019-00864-0 [11] Geotechnical EngineeringCircularNo4,GroundAnchors And Anchored Systems (1999), U.S. Department of Transportation, Federal Highway Administration, Publication No. FHWA-IF-99-015. [12] Jasmine Nisha. J and Muttharam. M (2017), “Deep excavation supported by diaphragm wall”: A casestudy, Indian Geotech J DOI: 10.1007/s40098-017-0230-1 [13] Jasmine Nisha. J, Muttharam. M, Vinod. M, Eswara Prasad. C. R (2018), “Design, construction and uncertainties of a deep excavation adjacent to the high- rise building”, Indian Geotech J DOI:https://doi.org/10.1007/s40098-019-00368-4 [14] Menguc Unver, Inci Sut Unver (2021), “Monitoring of a Deep Excavation Supported by Anchored Retaining Walls”,Indian Geotech J, https://doi.org/10.1007/s40098-021-00544-5 [15] Monika Mitew-Czajewska (2019), “A study of displacements of structures in the vicinity of deep excavation” Published by Elsevier B.V. on behalf of Politechnika Wrocławska. This is an open access article under the CC BY license (http://creativecommons.org/licenses/by/4.0/). [16] SumeetMahajan,RamanathanAyothiraman,K.G.Sharma (2019). “A parametric study on effects of basement excavation and foundation loading on underground metro tunnel in soil”, Indian Geotech J, DOI: https://doi.org/10.1007/s40098-019-00361-x [17] GOUW Tjie-Liong (2014), “Common Mistakes on the Application of Plaxis 2D in Analyzing Excavation Problems”, International Journal ofAppliedEngineering Research ISSN 0973-4562 Volume 9, Number21(2014) pp. 8291-8311