Numerical Evaluation of Load-Displacement Relationships for Non-Slender Monopiles in Sand
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Aalborg Universitet
Numerical Evaluation of Load-Displacement Relationships for Non-Slender Monopilesin Sand
Srensen, Sren Peder Hyldal; Mller, M.; Brdbk, K. T.; Augustesen, Anders Hust; Ibsen,Lars Bo
Publication date:2009
Link to publication from Aalborg University
Citation for published version (APA):Srensen, S. P. H., Mller, M., Brdbk, K. T., Augustesen, A. H., & Ibsen, L. B. (2009). Numerical Evaluationof Load-Displacement Relationships for Non-Slender Monopiles in Sand. Aalborg: Department of CivilEngineering, Aalborg University. (DCE Technical Reports; No. 80).
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ISSN 1901-726XDCE Technical Report No. 80
Numerical Evaluation of Load-Displacement Relationships forNon-Slender Monopiles in Sand
S. P. H. SrensenM. Mller
K. T. Brdbk
A. H Augustesen
L. B. Ibsen
Department of Civil Engineering
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DCE Technical Report No. 80
Numerical Evaluation of Load-DisplacementRelationships for Non-Slender Monopiles in
Sand
by
S. P. H. SrensenM. Mller
K. T. BrdbkA. H. Augustesen
L. B. Ibsen
December 2009
Aalborg University
Aalborg UniversityDepartment of Civil Engineering
Water & Soil
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Scientific Publications at the Department of Civil Engineering
Technical Reports are published for timely dissemination of research results and scientific work
carried out at the Department of Civil Engineering (DCE) at Aalborg University. This medium
allows publication of more detailed explanations and results than typically allowed in scientific
journals.
Technical Memorandaare produced to enable the preliminary dissemination of scientific work by
the personnel of the DCE where such release is deemed to be appropriate. Documents of this kind
may be incomplete or temporary versions of papersor part of continuing work. This should be
kept in mind when references are given to publications of this kind.
Contract Reports are produced to report scientific work carried out under contract. Publications of
this kind contain confidential matter and are reserved for the sponsors and the DCE. Therefore,
Contract Reports are generally not available for public circulation.
Lecture Notes contain material produced by the lecturers at the DCE for educational purposes. This
may be scientific notes, lecture books, example problems or manuals for laboratory work, orcomputer programs developed at the DCE.
Thesesare monograms or collections of papers published to report the scientific work carried out at
the DCE to obtain a degree as either PhD or Doctor of Technology. The thesis is publicly available
after the defence of the degree.
Latest News is published to enable rapid communication of information about scientific work
carried out at the DCE. This includes the status of research projects, developments in the
laboratories, information about collaborative work and recent research results.
Published 2009 by
Aalborg University
Department of Civil Engineering
Sohngaardsholmsvej 57,
DK-9000 Aalborg, Denmark
Printed in Aalborg at Aalborg University
ISSN 1901-726X
DCE Technical Report No. 80
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p y
3D
p y
p y
p y
p y
3D
p
y
p y
L/D
p
y
L/D
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p
y
3D
p y
3D
3D
3D
D= [2,3,5,7]
3D
p y
3D
D
L/D = 5
L
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3D
FLAC3D
Esolid =EhollowIhollow
Isolid
hollow solid
3D
3D
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3D
SXX = xx D = 0.08 L = 0.4 P
= 100
x y
y
x = 0
x
D = 2
D = 2
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0 0.2 0.4 0.6 0.80
1
2
3
4
5
6
7
Displacement [m]
Horizontalload
[MN]
Displacement controlled
Force controlled
D = 3 L = 20
0 2000 4000 6000 80000
2
4
6
8
10x 10
4
Horizontal load, H [kN]
Moment[kNm]
Naviers formula
M=He
H
e
D = 3
L = 20
K0
3D
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3D
Rinter
i tr Rinter Ei Gi Rinter i =0.45
Rinter = 1.0
Rinter
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yy D = 0.08 L = 0.4 P = 100
D
E
E
3
ID
ref3
E
=Eref
ccos(tr) +3sin(tr)ccos(tr) +
ref3
sin(tr)0.58
Eref
= 1.82(0.6322I2.507D + 10920) 2
M
3D
M= (zz,izz,i)Iyy
xi
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0 2 4 6 8 10
x 104
0
5
10
15
20
25
30
E0[kN/m
2]
Depth
[m]
E0determined from (2)
Linear interpolation of E0
E0
zz,i
i Iyy y xi x
i
zz,i
y= 0
x= D/2
y fy,i
M =ni
fy,ixi
3D
3D
3D
D = 80
P
= 100
3D
= 10 ks kn
ks= kn = 100E
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0 5 10 15 200
1000
2000
3000
4000
5000
6000
7000
Displacement [mm]
Horizontal
load[N]
Measured
Calibrated
a = 480 mm
a = 370 mma = 200 mm
3D
D = 0.08 L = 0.4
P
= 100 a
0 200 400 600 800 1000
0
0.05
0.1
0.15
0.2
0.25
0.3
0.35
0.4
Moment [Nm]
x[m]
Calibrated
Measured
3D
D = 0.08 L = 0.4 P
= 100
D= 80 P
= 100
y = 13.8 H= 4000
y= 8.5
0 5 10 150
1000
2000
3000
4000
5000
6000
7000
Horizontalload[N]
Displacement [mm]
Measured
Plaxis 3D Foundation
D = 0.08 L = 0.4 P
= 100
E
E
E
E
= 41.0
E
= 82.0
E
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0 0.5 1 1.50
500
1000
1500
Horizontalload[N]
Displacement [mm]
E0=41 MPa
E0=82 MPa
Measured
D = 0.08 L = 0.4 P
= 100
Rinter
Rinter = 0.69
Rinter Rinter = 1.0
Rinter
E
= 41.0 Rinter = 1.0
0 0.5 1 1.50
500
1000
1500
Horizontalload[N]
Displacement [mm]
Rinter
=0.69
Rinter
=1.00
Measured
Rinter D = 0.08 L = 0.4 P
= 100
3D
3D
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E
2
3
3D
3D
3D
3D
3D
0 0.02 0.04 0.06 0.080
500
1000
1500
2000
2500
3000
Displacement [m]
Horizontalload[kN
]
FLAC3D
Plaxis 3D Foundation
Plaxis 3D Foundation 2.5E
ABAQUS
3D
p y
3D
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3D
3D
3D
p y
3D
3D
E
3D
D= 37 x= 15
D= 2
x= 13
3D
D= 37
D = 2
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3
tr
tr
c 2
ID
s
K
tr
Ep p
p 3
3D
0.2 0 0.2 0.4 0.6
0
5
10
15
20
Deflection [m]
x[m]
D=2 m
D=3 m
D=5 m
D=7 m
3D
D = 2
D = 1
100 0 100 200 300 400
0
5
10
15
20
Moment [MNm]
x[m]
D=2 m
D=3 m
D=5 m
D=7 m
3D
p y
3D
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D = 7
10 5 0 5
0
5
10
15
20
Soil resistance [kN/m]
x[m]
D=2 m
D=3 m
D=5 m
D=7 m
3D
p y
3D x= 2
p
y
p y
p y
3D
p y
D = 2 3
p y
p y
D= 2
0 0.05 0.1 0.15 0.20
500
1000
1500
2000
2500
y [m]
p[k
N/m]
D=2 m
D=3 m
D=5 m
D=7 m
p y p y
3D
Epy = dpdy
y = 0
3D
Epy
k
Epy =kx
dp
dy |y=0=Apu
kxApu
2( kxyApu
)|y=0=kx
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0 2 4 6 8 10
x 105
0
5
10
15
20
Epy
*[kN/m
2]
x[m]
D=2 m
D=3 m
D=5 m
D=7 m
3D
0
5
10
15
20E
py
*
x[m]
D=1 m
D=2 m
D=3 m
D=5 mD=7 m
Epy
p y
Epy
Epy
Epy =E
py,ref
x
xref
a
Epy,ref
xref a
a
D= 7
a = 1 Epy,ref xref = 2
Epy
Epy
Epy
k
Epy
x = 14
Epy
D= 3 7
3D
0
5
10
15
20E
py
*
x[m]
Plaxis 3D Foundation
Epy
*=kx
Epy
*=E
py,ref
*(x/x
ref)0.6
Epy
D = 7
xref = 2
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k
3D
x= 27
k
k
D = 25
tr = 40
k = 40000 3
k
3
k= kref
D
Dref
b
k
D
b
3D
k/kref
D= 57
b
3D
k D
p y
Epy
D= 3
D = 5
Epy
p y
0
5
10
15
20
25
30E
py
*
x[m]
D=3 m L=20 m
D=3 m L=30 m
D = 3
0
5
10
15
20
25
30E
py
*
x[m]
D=5 m L=20 m
D=5 m L=30 m
D = 5
Epy
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k
3Dk
3
D= 2 D= 3 D= 5 D= 7
x= 2
x= 3 x= 4 x= 5
x= 6
x= 7
0 1 2 3 4 5 6 70
0.5
1
1.5
2
2.5
3
D [m]
k/k
ref
[]
x=2 m
x=3 m
x=4 m
x=5 m
3D
kref D = 2 b = 0.645
0 1 2 3 4 5 6 70
0.5
1
1.5
2
2.5
3
D [m]
k/k
ref
[]
x=2 m
x=3 m
x=4 m
x=5 m
kref
D = 1
b= 0
.226
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EpIp p y
Epy
EpIp
D = 3 Ip
Ep= 2.1107 Ep= 2.1108
Ep= 2.1109
p y
p y x= 2 x= 10
p y
x= 10
L/D
y
p
0.1EpIp
EpIp
10EpIp
x = 2
y
p
0.1EpIp
EpIp
10EpIp
x = 10
p y
D = 3
H/L2D y/D
H/LD2 y/D
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0 0.05 0.1 0.15 0.20
0.1
0.2
0.3
0.4
0.5
0.6
Normalised displacement, y/D []
Normalisedhorizontalload,
H/(L2D)[]
D=3 m, L=20 m
D=5 m, L=20 m
D=7 m, L=20 m
D=3 m, L=30 m
D=5 m, L=30 m
D=7 m, L=30 m
H/L2
D y/D
3D
3D
p y
3D
3D
D= 3
3D
p y
3D
3D
3D
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0 0.05 0.1 0.15 0.20
0.5
1
1.5
2
2.5
Normalised displacement, y/D []
Normalisedhorizontalload,
H/(LD2)[]
D=3 m, L=20 m
D=5 m, L=20 m
D=7 m, L=20 m
D=3 m, L=30 m
D=5 m, L=30 m
D=7 m, L=30 m
H/LD2
y/D
0.05 0 0.05 0.1 0.15 0.2
0
5
10
15
20
Deflection [m]
x[m]
FLAC3D
API
3D
p
y
D = 3
3D
D = 3
3D
3D
3D
0 20 40 60 80 100 120
0
5
10
15
20
Moment [MNm]
x[m]
FLAC3D
API
3D
p
y
D = 3
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D = 3
3D
k = 40000 3
k = kref x = 2
3D
k
3D
kref
xref = 2
3D
3D
p
y
0 0.2 0.4 0.6 0.80
2
4
6
8
10
Displacement [m]
Horizontalload
[MN]
FLAC3D
API
Epy
*=k
refx
Epy
*=E
py,ref
*(x/x
ref)0.6
3D
k = 40000 3 kref
3D
D= 2 7
3D
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k
k
3D
k
3
p
y
Epy
EpIp
Epy
p y
3D
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p y
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p= 0.33
s = 0.23
3D
ks = kn= 100E
D
P
tr
c
ID
E
EpI
p
[m]
[
]
[
]
[
]
[
]
[]
[
3]
[
]
[
2]
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ISSN 1901 726X