road crossing_api rp 1102
TRANSCRIPT
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Road Crossing (Highway)
Prepared by Youngtae Kim, P.E.
E-mail address: [email protected]
This calculation provides design of buried pipeline for crossing highways or roads. The calculation was performed accordint to the reference [1].
Reference[1] API Recommended Practice 1102, Steel Pipelines Crossing Railroads and Highways , American Petroleum Institute, Washington, D.C.
Input data
Design parameters
Fluid type βFluid βNatural Gasβ
Operating pressure βp 9310 kPa
Installation temperature βT1 25 C
Maximum temperature βT2 85 C
Temperature derating factor βT βN/Aβ
Depth of burial βH 1800 mm
Design factor βF 0.6
Crossing type βCrossing βOpen Cutβ(Open Cut, Bored)
Pipe properties
Nominal outside diameter βD 762 mm
Wall thickness βwt 13.9 mm
Grade
SMYS βSMYS 448 MPa
Bored diameter
βBd
|
if
else if
else
οΌCrossing βOpen CutβββD
οΌCrossing βBoredβββ +D 51 mm
ββ βErrorβ
=Bd 762 mm
Longitudinal weld type βWeldtype βSMLSβ
SMLS, ERW, SAW
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Longitudinal weld factor
βE if
else if
else
β¨οΌWeldtype βSMLSβ οΌWeldtype βERWβββ 1
οΌWeldtype βSAWβββ 0.9
ββ βErrorβ
=E 1
Young's modulus βEs 207 GPa
Poisson's ratio βΞ½ 0.3
Coeff. thermal expansion βΞ± β 0.0000117 Cβ1
Soil properties
Soil density βΞ³ β 18.1 kN mβ3
Soil type βSoil βSoft to medium clays and silts, low ot medium plasticitiesβ
Table A.1 Tables of Typical Values [Ref.1, Annex A.1]
Soil_Description
βSoft to medium clays and silts, high plasticitiesβ
βSoft to medium clays and silts, low ot medium plasticitiesβ
βStiff to very stiff clays and siltsβ
βLoose sands and gravelsβ
βMedium dense sands and gravelsβ
βDense to very dense sands and gravelsβ
Eprime
((MPa))
1.4
3.4
6.9
3.4
6.9
13.8
Er
((MPa))
34
34
69
69
69
138
Modulus of soil reaction
βE' lookup ββ ,,Soil Soil_Description Eprimeββ 0=E' 3.4 MPa
Resilient modulus
βEr lookup ββ ,,Soil Soil_Description Erββ 0 =Er 34 MPa
Road properties
Single axle Wheel load βps 53.4 kN
Tandem axle wheel load βpt 44.50 kN
Wheel load contact area βA 0.093 m2
Pavement typeβpave βFlexibleβ
"Non-Dirt", "Flexible", "Rigid"
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Output data
1.0 Allowable Barlow Stress
Operating pressure =p 9.31 MPa
Outer diameter of pipe =D 762 mm
Wall thickness of pipe =wt 13.9 mm
Design factor =F 0.6
Longitudianl joint factor =E 1
Temperature derating factor βT if (( ,,οΌT βN/Aβ 1 T))
Specified minimum yield stress =SMYS 448 MPa
LHS of Equation [Ref.1, Eq (8)]
βLHS βββ p D
β 2 wt=LHS 255.188 MPa
RHS of Equation [Ref.1, Eq (8)]
βRHS β β β F E T SMYS =RHS 268.8 MPa
Code check
βCheckBarlow ||||||
if
else
β€LHS RHSββ βOKβ
ββ βNot OKβ
=CheckBarlow βOKβ
2.0 Circumferenctial Stress due to Earth Load
Wall thickness / diameter βWtoD =βwt
D0.018
Modulus of soil reaction =E' 3.4 MPa
Soil type
Depth / bored diameter
Excavation factor
Pipe outer diamter
βKHe (( ,E' r)) |||||||||||||||
|
if
else if
else if
else if
else
οΌE' 1.4 MPaβββ +β+β+ββ 2135428777338 r 6 β 626422293797 r 5 β 74464325065 r 4 β 4630383304 r 3 β 161759296 r 2 β 3112916 r 27419
οΌE' 3.4 MPaβββ +β+ββ+β β171895178210 r 6 β 45672296715 r 5 β 3658564781 r 4 β 15402952 r 3 β 16170266 r 2 β 784602 r 12469
οΌE' 6.9 MPaβββ +β+β+ββ 51414913562 r 6 β 7538533859 r 5 β 474831992 r 4 β 74684102 r 3 β 8976558 r 2 β 443668 r 8106
οΌE' 13.8 MPaβββ +β+β+ββ 894176204422 r 6 β 242587612255 r 5 β 25949787583 r 4 β 1408204803 r 3 β 42302933 r 2 β 746819 r 7674
βββ βErrorβ
=KHe (( ,E' WtoD)) 3124.713
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βrr , β₯0 0.001 0.08
20003000400050006000700080009000
1000011000
01000
12000
0.02 0.03 0.04 0.05 0.06 0.070 0.01 0.08
rr
KHe (( ,1.4 MPa rr))
KHe (( ,3.4 MPa rr))
KHe (( ,6.9 MPa rr))
KHe (( ,13.8 MPa rr))
Soil type
βTypesoil ββ ,E' Erββ ||||||||||||||||
if
else if
else if
else if
else
οΌE' 1.4 MPaβββ
if ββ ,,οΌEr 34 MPa βAβ βBβββ
οΌE' 3.4 MPaβββ
if ββ ,,οΌEr 34 MPa βAβ βBβββ
οΌE' 6.9 MPaβββ βBβ
οΌE' 13.8 MPaβββ βBβ
βββ βErrorβ
βTypesoil =Typesoil ββ ,E' Erββ βAβ
Depth of Burial / borred diameter βHtoD =βH
Bd2.362
Burial factor
βBe ββ ,Typesoil rββ ||||||||||
if
else if
else
οΌTypesoil βAββββ ++β+β+β β0.0000000258669 r 6 β 0.000003017677 r 5 β 0.0001432545 r 4 β 0.003581486 r 3 β 0.0507431 r 2 β 0.396878 r 0.00152735
οΌTypesoil βBββββ ++β+β+β β0.0000000419772 r 6 β 0.00000466458 r 5 0.000206857 r 4 β 0.00470306 r 3 β 0.0586974 r 2 β 0.394459 r 0.00891192
βββ βErrorβ
=Be ββ ,Typesoil HtoDββ 0.699
βrr , β₯0 0.1 32
1
0
0.5
1.5
6 9 12 15 18 21 24 270 3 30
rr
Be (( ,βAβ rr))
Be (( ,βBβ rr))
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Bored diameter / diameter βBDtoD =βBd
D1
Excavation factor
βEe ((r))βββββββββββββββ
||||||||||||
|
βEe +β+β β1.1111 r 3 β 5.2429 r 2 β 5.7265 r 2.4259||||||||||
|
if
else
οΌCrossing βOpen Cutββββ 1
ββββββββ
||||||
if
else
>Ee 1.4βββ 1.4
βββ Ee
=Ee ((BDtoD)) 1
Soil density =Ξ³ 18.1 ββkN
m3
Outer diameter of pipe =D 762 mm
Circumferential stress at the pipeline invert caused by earth load
βKHe KHe (( ,E' WtoD))
βEe Ee ((BDtoD))
βBe Be ββ ,Typesoil HtoDββ
βSHe β β β β KHe Be Ee Ξ³ D =SHe 30.118 MPa
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3.0 Impact Factor and Applied Design Surface Pressure [Ref.1, 4.7.2.2]
Design axle configuration
βAxleConfig ββ ,,,,H D ps pt paveββ ||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||
|
if
else if
else
β§οΌps 53.4 kN οΌpt 44.5 kNββββββββββββββββ
||||||||||||||
if
else
β§<H 1200 mm β€D 305 mmββββββββββ
|||||||||
if
else if
else if
οΌpave βFlexibileβββ βTandemβ
οΌpave βNon-dirtβββ βSingleβ
οΌpave βRigidβββ βTandemβ
ββ βTandemβ
β§οΌps 0 kN οΌpt 0 kNββ βSingleβ
ββββββββββββββββββββββββββββββββββββββββββββββββββββββ
||||||||||||||||||||||||||||||||||||||||||||||||||||
if
else
β§<H 1200 mm β€D 305 mmββββββββββββββββββββββββββββββββββββββββ
||||||||||||||||||||||||||||||||||||||
if
else if
else if
else
οΌpave βFlexibileββββββββββββ
||||||||
|
if
else if
>βps
pt1.34809
ββ βSingleβ
<βps
pt1.34809
ββ βTandemβ
οΌpave βNon-dirtββββββββββββ
||||||||
|
if
else if
>βps
pt1.15576
ββ βSingleβ
<βps
pt1.15576
ββ βTandemβ
οΌpave βRigidββββββββββββ
||||||||
|
if
else if
>βps
pt1.5656
ββ βSingleβ
<βps
pt1.5656
ββ βTandemβ
ββ βTandemβ
βββββββββββ
||||||||
|
if
else if
>βps
pt1.5718
ββ βSingleβ
<βps
pt1.5718
ββ βTandemβ
βAxleConfig AxleConfig ββ ,,,,H D ps pt paveββ =AxleConfig βTandemβ
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Impact factor
βFI ((H)) |||||||||
if
else
β€H 1150 mmββ 1.5
βββββ
βββββ
βββ
ββH
m16.535
βββ
β9.99
βFI =FI ((H)) 1.475
Applied surface pressure
βw |||||||||
if
else
οΌAxleConfig βSingleβββββ
βps
A
ββββ
βpt
A
=w 478.495 β ββ1
m2kN
4.0 Cyclic Circumferential Stress due to Highway Load
Highway stiffness factor for cyclic circumferential stress [Ref.1, Figure 14]
βKHh ββ ,Er rββ |||||||||
|
if
else if
else if
οΌEr 34 MPaβββ β+β+β+β3.2237076 β 4638.0648 r β 310450.79 r 2 β 9107523.6 r 3 β 139837400 r 4 β 1099231400 r 5 β 3495727500 r 6
οΌEr 69 MPaβββ β+β+β+β15.737318 β 5526.0815 r β 366382.76 r 2 β 11397948 r 3 β 187956810 r 4 β 1581992000 r 5 β 5344515500 r 6
οΌEr 138 MPaβββ β+β+β+β6.3340025 β 2156.7579 r β 106523.74 r 2 β 2489665.1 r 3 β 32478904 r 4 β 230952800 r 5 β 703855050 r 6
βrr , β₯0.01 0.011 0.08
79.512
14.517
19.522
24.5
24.5
27
0.03 0.04 0.05 0.06 0.07 0.080.01 0.02 0.09rr
KHh (( ,34 MPa rr))
KHh (( ,69 MPa rr))
KHh (( ,138 MPa rr))
βKHh =KHh ββ ,Er WtoDββ 19.968
βGHh (( ,H D))βββββββββββββββββββββββββ
|||||||||||||||||||||||||
βD βD
m||||||||||||||||||||||
if
else if
else if
else if
else
β€β€900 mm H 1200 mmβββ β+β+β+1.24153 β 0.00563546 D β 0.0000417 D 2 β 1.18948 10 β7 D 3 β β 1.67785 10 β10 D 4 β β 1.16317 10 β13 D 5 β 3.16416 10 β17 D 6
οΌH 1800 mmβββ β+β+β+0.967184 β 0.00379373 D β 0.0000249 D 2 β 6.42453 10 β8 D 3 β β 8.47467 10 β11 D 4 β β 5.62638 10 β14 D 5 β 1.49144 10 β17 D 6
οΌH 2400 mmβββ β+β+β+0.7559 β 0.002596 D 0.0000155 D 2 β 3.88584 10 β8 D 3 β β 5.11916 10 β11 D 4 β β 3.42041 10 β14 D 5 β 9.12247 10 β18 D 6
οΌH 3000 mmβββ β+β+β+0.60320 β 0.0021969 D β 0.00001298 D 2 β 3.135 10 β8 D 3 β β 3.8854 10 β11 D 4 β β 2.3985 10 β14 D 5 β 5.819 10 β18 D 6
βββββββ
|||||||
if β§>H 1200 mm <H 1800 mmββββββ
βa β+β+β+1.24153 β 0.00563546 D β 0.0000417 D 2 β 1.18948 10 β7 D 3 β β 1.67785 10 β10 D 4 β β 1.16317 10 β13 D 5 β 3.16416 10 β17 D 6
βb β+β+β+0.967184 β 0.00379373 D β 0.0000249 D 2 β 6.42453 10 β8 D 3 β β 8.47467 10 β11 D 4 β β 5.62638 10 β14 D 5 β 1.49144 10 β17 D 6
βaa 1200 mm1800 mm
β‘β’β£
β€β₯β¦
Highway geometry factor for cyclic circumferential stress [Ref.1, Figure 15]
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βββββββββββββββββββββββββββββββ
|||||||||||||||||||||||||||||
|
||||||||||||||||||||||||||||||
βββββββββββββββββββββββββββββββ
||||||||||||||||||||||||||||
|
else if
else if
ββββββ
βaa1800 mm
β‘β’β£
β€β₯β¦
βbb ab
β‘β’β£
β€β₯β¦
linterp (( ,,aa bb H))
β§>H 1800 mm <H 2400 mmβββββββββββ
ββββββββββ
||||||||
|
βa β+β+β+0.967184 β 0.00379373 D β 0.0000249 D 2 β 6.42453 10 β8 D 3 β β 8.47467 10 β11 D 4 β β 5.62638 10 β14 D 5 β 1.49144 10 β17 D 6
βb β+β+β+0.7559 β 0.002596 D 0.0000155 D 2 β 3.88584 10 β8 D 3 β β 5.11916 10 β11 D 4 β β 3.42041 10 β14 D 5 β 9.12247 10 β18 D 6
βaa 1800 mm2400 mm
β‘β’β£
β€β₯β¦
βbb ab
β‘β’β£
β€β₯β¦
linterp (( ,,aa bb H))
β§>H 2400 mm <H 3000 mmβββββββββββ
ββββββββββ
||||||||
|
βa β+β+β+0.7559 β 0.002596 D 0.0000155 D 2 β 3.88584 10 β8 D 3 β β 5.11916 10 β11 D 4 β β 3.42041 10 β14 D 5 β 9.12247 10 β18 D 6
βb β+β+β+0.60320 β 0.0021969 D β 0.00001298 D 2 β 3.135 10 β8 D 3 β β 3.8854 10 β11 D 4 β β 2.3985 10 β14 D 5 β 5.819 10 β18 D 6
βaa 2400 mm3000 mm
β‘β’β£
β€β₯β¦
βbb ab
β‘β’β£
β€β₯β¦
linterp (( ,,aa bb H))
βxx , β₯1 m 2 m 1100 m
0.60.70.80.9
11.11.21.31.41.51.6
0.40.5
1.7
399 598 797 9961 200 1195
0.788
762
GHh (( ,1.2 m xx))
GHh (( ,1.8 m xx))
GHh (( ,2.4 m xx))
GHh (( ,3.0 m xx))
xx ((m))
βGHh =GHh (( ,H β D 1000)) 0.788
Highway pavement type factors [Ref.1, Table2]
βL (( ,,,H D pave AxleConfig)) |||||||||||||||||||||||||||||||
if
else
β§<H 1200 mm β€D 305 mmββββββββββββββββββββββββββ
||||||||||||||||||||||||
if
else if
else
οΌpave βFlexibleββββββββ
||||||
if
else
οΌAxleConfig βTandemβββ 1
ββ 0.75
οΌpave βNon-dirtββββββββ
||||||
if
else
οΌAxleConfig βTandemβββ 1
ββ 0.8
βββββββ
||||||
if
else
οΌAxleConfig βTandemβββ 1
ββ 0.65
βββ
|||
if οΌAxleConfig βTandemβββ 1
βR (( ,,,H D pave AxleConfig)) |||||||||||||||||||||||||||
if
else
β§<H 1200 mm β€D 305 mmββββββββββββββββ
||||||||||||||
if
else if
else
οΌpave βFlexibleβββ 1
οΌpave βNon-dirtββββββββ
||||||
if
else
οΌAxleConfig βTandemβββ 1.1
ββ 1.2
ββ 0.9
βββββββββββ
|||||||||
if
else if
else
οΌpave βFlexibleβββ 1
οΌpave βNon-dirtβββ 1.1
ββ 0.9
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|||||
ββββββ
|||||
else
ββ 1
ββ 0.9
βR =R (( ,,,H D pave AxleConfig)) 1
βL =L (( ,,,H D pave AxleConfig)) 1
Cyclic Circumferential Stress
βΞSHh β β β β β KHh GHh R L FI w =ΞSHh 11.106 MPa
5.0 Cyclic Longitudinal Stress due to Highway Load
Highway stiffness factor for cyclic longitudinal stress [Ref.1, Figure 16]
βKLh ββ ,Er rββ ||||||||||
if
else if
else if
οΌEr 34 MPaβββ +β+β+7.059 β 1410.747 r β 82059.309 r 2 β 1849409 r 3 β 18907932 r 4 β 73024879 r 5
οΌEr 69 MPaβββ β+β+β+3.887 β 1249.947 r β 85701.79 r 2 β 2592859 r 3 β 41346904 r 4 β 337216600 r 5 β 1105249400 r 6
οΌEr 138 MPaβββ +β+β+0.9494 β 862.899 r β 43728.055 r 2 β 915470 r 3 β 8919603 r 4 β 33371469 r 5
68.511
13.516
18.521
23.5
13.5
26
0.03 0.04 0.05 0.06 0.07 0.080.01 0.02 0.09rr
KLh (( ,34 MPa rr))
KLh (( ,69 MPa rr))
KLh (( ,138 MPa rr))
βKLh =KLh ββ ,Er WtoDββ 14.767
βGLh (( ,H D))ββββββββββββββββββββββββββββββ
||||||||||||||||||||||||||||||
βD βD
m|||||||||||||||||||||||||||
if
else if
else if
else if
else
β€β€900 mm H 1200 mmβββ
ββ +β12.41862 ββ β 11.822553 D 0.0199224ββ ββ β1
οΌH 1800 mmβββ
ββ +β7.0602784 ββ β 6.3002565 D 0.041841633ββ ββ β1
οΌH 2400 mmβββ
ββ +β5.4787163 ββ β 4.5795368 D 0.061905445ββ ββ β1
οΌH 3000 mmβββ
ββ +β0.85388192 ββ β 0.4044552 D 0.2817535ββ ββ β1
ββββββββββ
|||||||||
if β§>H 1200 mm <H 1800 mmββββββββ
βa ββ +β12.418 .62 ββ β 11.822553 D 0.0199224ββ ββ β1
βb ββ +β7.0602784 ββ β 6.3002565 D 0.041841633ββ ββ β1
βaa 1200 mm1800 mm
β‘β’β£
β€β₯β¦
bb aβ‘ β€
Highway geometry factor for cyclic circumferential stress [Ref.1, Figure 17]
=GLh (( ,H D)) β1.203
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βββββββββββββββββββββββββββββββββ
||||||||||||||||||||||||||||||||
|||||||||||||||||||||||||||||||
ββββββββββββββββββββββββββββββββ
||||||||||||||||||||||||||||||
|
else if
else if
ββββββ
β£ β¦
βbb ab
β‘β’β£
β€β₯β¦
linterp (( ,,aa bb H))
β§>H 1800 mm <H 2400 mmβββββββββββββ
ββββββββββββ
|||||||||||
βa ββ +β7.0602784 ββ β 6.3002565 D 0.041841633ββ ββ β1
βb ββ +β5.4787163 ββ β 4.5795368 D 0.061905445ββ ββ β1
βaa 1800 mm2400 mm
β‘β’β£
β€β₯β¦
βbb ab
β‘β’β£
β€β₯β¦
linterp (( ,,aa bb H))
β§>H 2400 mm <H 3000 mmβββββββββββββ
ββββββββββββ
|||||||||||
βa ββ +β5.4787163 ββ β 4.5795368 D 0.061905445ββ ββ β1
βb ββ +β0.85388192 ββ β 0.4044552 D 0.2817535ββ ββ β1
βaa 2400 mm3000 mm
β‘β’β£
β€β₯β¦
βbb ab
β‘β’β£
β€β₯β¦
linterp (( ,,aa bb H))
0.9
1.15
1.4
1.65
1.9
2.15
2.4
2.65
2.9
0.4
0.65
3.15
199 298 397 496 595 694 793 892 991 10901 100 1189
0.796
762
GLh (( ,1.2 m xx))
GLh (( ,1.8 m xx))
GLh (( ,2.4 m xx))
GLh (( ,3.0 m xx))
xx ((m))
βGLh =GLh (( ,1.8 m β D 1000)) 0.796
Cyclic Circumferential Stress
βΞSLh β β β β β KLh GLh R L FI w =ΞSLh 8.296 MPa
6.0 Circumferential Stress due to Internal Pressure [Ref.1, Sec.4.7.3]
βSHi βββββ p (( βD wt))
2 wt=SHi 250.533 MPa
7.0 Total Effective Stress [Ref.1, Sec.4.8.1.2]
Earth load stress =SHe 30.118 MPa
Cyclic circumferential stress =ΞSHh 11.106 MPa
Cyclic longitudinal stress =ΞSLh 8.296 MPa
Circumferential stress due to int. pressure =SHi 250.533 MPa
Maximum circumferential stress
βS1 ++SHe ΞSHh SHi =S1 291.757 MPa
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Maximum longitudinal stress
βS2 +βΞSLh β β Es Ξ± ββ βT2 T1ββ β Ξ½ ββ +SHe SHiββ =S2 β52.823 MPa
Maximum radial stress
βS3 βp =S3 β9.31 MPa
Total effective stress [Ref.1, 4.8.1.3]
βSeffβΎβΎβΎβΎβΎβΎβΎβΎβΎβΎβΎβΎβΎβΎβΎβΎβΎβΎβΎβΎβΎβΎβΎβΎβΎβΎβΎβΎβ1
2
ββ ++ββ βS1 S2ββ
2ββ βS2 S3ββ
2ββ βS3 S1ββ
2 ββ =Seff 325.015 MPa
Factored specified minimum yield strength =β F SMYS 268.8 MPa
Code check [Ref.1, 4.8.1.3]
βCheckeff ||||||
if
else
β€Seff β F SMYSββ βOKβ
ββ βNot OKβ
=Checkeff βNot OKβ
8.0 Girth Weld Fatigue Check [Ref.1, Sec.4.8.2.1.2]
Fatigue endurance limit βSFG 82.737 MPa
Code check [Ref.1, Eq 17]
βCheckgirth ||||||
if
else
β€ΞSLh β F SFGββ βOKβ
ββ βNot OKβ
=Checkgirth βOKβ
9.0 Longitudinal Weld Fatigue Check [Ref.1, Sec.4.8.2.2.3]
Fatigue endurance limit βSFL 158.579 MPa
Code check [Ref.1, Eq 17]
βChecklongweld ||||||
if
else
β€ΞSHh β F SFLββ βOKβ
ββ βNot OKβ
=Checklongweld βOKβ
10.0 Results Summary
=CheckBarlow βOKβBarlow Stress
Total Effective Stress =Checkeff βNot OKβ
Girth Weld Fatigue Check =Checkgirth βOKβ
Longitudinal Weld Fatigue Check =Checklongweld βOKβ
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