three saddle supports for horizontal vessel
TRANSCRIPT
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HG/T20582-1998
JB/T4731-2005
Calculation pressure P= 0.5 Mpa
Design temperature 40
Hydrostatic test pressure Pt= 0.27 Mpa
Inside diameter of vessel Di= 8200 mm
Nominal wall thickness of shell n= 30 mm
Nominal wall thickness of head H= 30 mm
Effective thickness of shell e= 29 mmEffective thickness of head he= 29 mm
Inside diameter of shell Ri= 4100 mm
Mean diameter of shell Rm=Ri+0.5n= 4115 mm
L= 12200 mm
Depth of curved surface of head H= 1070 mm
A= 1750 mm
W= 1059355.8 N
Wt= 1059355.8 N
Ls= 1620 mm
= 150
'= 162
Pe= 29 mm
Width of saddle pad Bp= 1000 mm
bo= 29 mm
Axial width of supports b= 800 mm
This calculation sheet is prepared in accordance with HG/T20582-1998 and
JB/T4731-2005.
Total weight of vessel at hydrostatic test condition
/Doc.
Calculation of a Vessel on Three Saddles
) Length of shell (T.L to T.L)
Diatance of side support's
center line to nearest head's tangent line
Total weight of vessel at operating condition
Distance from bottom of support pad to bottom of base plate
Effective thickness of web
Saddle included angle
Included angle of saddle pad
Effictive thickness of saddle pad
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Effective width of shell b2=b+1.56Rmn0.5
= 1348.11 mm
[]t= 181 Mpa
[]ht= 181 Mpa
[]crt= 141 Mpa
[]cr= 141 Mpa
ReL= 315 Mpa
Material of web Q235-B
[]sa= 108 Mpa
Joint efficiency of vessel = 1
Coefficient k= 0.1
: k=1k=0.1
Note: If the vessel isn't welded on the saddle support,then k=1;if not,k=0.1
NO
Material of stiffening ring
Allowable stress of stiffening ring material []rt= Mpa
Area of composite section Ao= mm2
X-XMoment of inertia of composite section Io= mm4
d Dimension d (see sketch below) d= mm
e Dimension e (see sketch below) e= mm
JB/T4731C4 Coefficient C4 from JB/T4731 C4=
JB/T4731C5 Coefficient C5 from JB/T4731 C5=
JB/T4731K7 Coefficient K7 from JB/T4731 K7=
JB/T4731K8 Coefficient K8 from JB/T4731 K8=
1. calculation of shell longitudinal moment(1) Operating condition
q=W/(L+4H/3) 77.74 N/mm
Allowable stress of shell material at design temperature
Allowable axial compressive stress
of vessel material at ambient temperature
Allowable stress of head material at design temperature
YESNO Arestiffening rings used? Input "YES" or "NO".
Input the following data if the saddle has stiffening ring(s).
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Location of stiffening ging(s): input "1" if the ring is in the plane of
saddle, and "2" if it is adjacent to the saddle.
Uniform load per unit length
due to the total weight of equipment
Allowable axial compressive
stress of vessel material at design temperature
Yield strength of shell material at ambient temperature.
Allowable stress of web material
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90762896 N.mm
-229264101 N.mm
149442729 N.mm
(2) Hydrostatic test condition
qT=Wt/(L+4H/3) 77.74 N.mm
90762896 N.mm
-229264101 N.mm
149442729 N.mm
2.calculation of reactor force on the support(1) Operating condition
344425.2 N
582376.61 N
(2) Hydrostatic test condition
344425.2 N
582376.61 N
3. calculation of longitudinal stress in the shell(1) Operating condition
1Cross-section in the middle of two supports
Moment at the
center support
Moment at the
center support
Reaction of center support
Moment at the side supports
Moment at Mid-span
Reaction of side supports
Reaction of center support
Reaction of side supports
Uniform load per unit length
due to the total weight of equipment
Moment at Mid-span
Moment at the side supports
28
)2
( 2
AB
MA
Lq
M
q
AL
MMA
LqMM AB
Ap 2/
)2
(
)2
(2
1
2
2.1
)2
(
)243
2(
AL
MMALHqFF ABCA
2.1
2
)(2)
2(
AL
MMA
LqF BAB
28
)
2
( 2
ATT
BT
MA
Lq
M
T
ATBT
TATpT q
AL
MMA
LqMM 2/
)2
(
)2
(2
1
2
2.1
)2
(
)243
2(
AL
MMALHqFF A
TBT
TCTAT
2.1
2
22
AL
MMALqF TBTATTB
)23
4(
2
22
2 HRHAA
qMM mTTCTA
)23
4(
2
222 HRHAA
qMM mCA
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The highest point 35.38 Mpa
the lowest point 35.57 Mpa
2Cross-section at side supportsA/Rm= 0.425
JB/T4731K1= Refer to JB/T4731, coefficient K1= 1
35.42 Mpa
JB/T4731K2= Refer to JB/T4731 , coefficient K2= 1
The lowest point 35.53 Mpa
3Cross-section at center support
0.5L/Rm= 1.482
JB/T4731K1= Refer to JB/T4731, coefficient K1= 0.161
36.40 Mpa
JB/T4731K2= Refer to JB/T4731 , coefficient K2= 0.279
The lowest point 34.94 Mpa
4Ceck of shell longitudinal stress
mt=max{1,2,3A,3B,4A,4B}= 36.40 Mpa
*[]t= 181.00 Mpa
mt
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T1
T2
T3A
T4A
T3B
T4B
MT=max(T1,T2,T3A,T3B,T4A,T4B)= 19.30 Mpa
0.9ReL= 283.5 Mpa
MT
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H+H= 71.54 Mpa
H+H
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(2) For shells with stiffening rings
Mpa
Mpa
Mpa
Mpa
6. calculation of tensile stress in webF=max(FA,FB) 582376.61 N
K9= 0.259
Fs=F9*F 150835.54 NHs=min(Ls,Rm/3) 1371.6667 mm
9=Fs/(Hs*bo) 3.79 Mpa
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