Upload
mohnaggar
View
219
Download
0
Embed Size (px)
Citation preview
7/30/2019 Engineering Presentation-STORAGE TANKS_Part-3_1.pptx
1/64
DESIGN OF STORAGE TANKS
MECHANICAL DEPARTMENT
Design Of Tanks Sunday, 28 April 2013
7/30/2019 Engineering Presentation-STORAGE TANKS_Part-3_1.pptx
2/64
FLOATING ROOF
SAFETY MOMENT
If you discover a fire:
1. Shout FIRE and immediately break the glass in front of a red
PUSH BUTTON ALARM ACTIVATION POINT (by all fire exit
doors). This will sound the fire alarm.
2. On hearing the fire alarm ring continuously for more than 20
seconds, all of us must immediately evacuate the building by the
nearest available fire exit. As we have two fire exits, DO NOT PANIC ;walk and do not run.
3. The Fire Wardens INSTRUCTIONS MUST BE OBEYED.
4. All of us should go to the Muster Point located on the grass lawn
opposite side of the road to the main entrance.
5. Do NOT leave the Muster Point until you are advised that it is safe to
do so.
2
7/30/2019 Engineering Presentation-STORAGE TANKS_Part-3_1.pptx
3/64
Design Of Tanks
Design of Tanks (API-650) Part-2
Sunday, 28 April 2013
3
7/30/2019 Engineering Presentation-STORAGE TANKS_Part-3_1.pptx
4/64
Design Of Tanks
Tank Stability Check For Seismic Load.
Design of Tanks with Internal Pressure.
Design of Tanks with External Pressure.
Design of Anchorage For Tanks
INDEX
Sunday, 28 April 2013
4
7/30/2019 Engineering Presentation-STORAGE TANKS_Part-3_1.pptx
5/64
Design of Tanks
Tank Stability Check For Seismic Load
Sunday, 28 April 2013Design Of Tanks
5
7/30/2019 Engineering Presentation-STORAGE TANKS_Part-3_1.pptx
6/64
Seismic Design of TankSeismic Parameters
Sunday, 28 April 2013Design Of Tanks
The procedure for finalizing the seismic design parametersare explained below:
For sites located in USA or where ASCE-7 method is the
regulatory requirement, the maximum considered
earthquake ground motion shall be defined as the motion
due to an event with 2% probability of exceeding within aperiod of 50 years, where:
SS = the mapped maximum considered earthquake (MCE),
5% damped, spectral response acceleration at short
period (0.2 second).S1 = the mapped maximum considered earthquake (MCE),
5% damped, spectral response acceleration at a
period of 1 second.
6
7/30/2019 Engineering Presentation-STORAGE TANKS_Part-3_1.pptx
7/64
Seismic Design of TankSeismic Parameters
Sunday, 28 April 2013Design Of Tanks
S0 = the mapped maximum considered earthquake (MCE),5% damped, spectral response acceleration at a period
of 0 second, usually referred to as peak ground
acceleration. Unless otherwise specified or determined,
S0 shall be defined as 0.4SS. S0 is same as the seismic
zone factor Z as specified in UBC 97. SS & S1 can obtained from ASCE for sites located in USA.
For sites located outside USA, these values shall be
specified by client.
For locations outside USA, if only the peak groundacceleration S0 is specified, SS & S1 can be calculated as
below:
SS = 2.5 x S0 & S1 = 1.25 x S0
7
7/30/2019 Engineering Presentation-STORAGE TANKS_Part-3_1.pptx
8/64
Seismic Design of Tank
Seismic Parameters
SMS = MCE spectral response acceleration at short period (0.2second), adjusted for site class effect = Fa x SS
SM1 = MCE spectral response acceleration at 1 second,
adjusted for site class effect = Fv x S1.
Fa & Fv can be taken from table E1 & E2 of API 650
based on the site class as specified by Client.
SDS = Design spectral response acceleration at short period
(0.2 second)
= SMS x (2/3) for locations inside USA;
= SMS for locations outside USA
SD1 = Design spectral response acceleration at 1 second.
= SM1 x (2/3) for locations inside USA;
= SM1 for locations outside USASunday, 28 April 2013Design Of Tanks
8
7/30/2019 Engineering Presentation-STORAGE TANKS_Part-3_1.pptx
9/64
Seismic Design of TankSeismic Parameters
Sunday, 28 April 2013Design Of Tanks
9
7/30/2019 Engineering Presentation-STORAGE TANKS_Part-3_1.pptx
10/64
Seismic Design of TankSeismic Parameters
Sunday, 28 April 2013Design Of Tanks
10
7/30/2019 Engineering Presentation-STORAGE TANKS_Part-3_1.pptx
11/64
Seismic Design of TankSeismic Parameters
Sunday, 28 April 2013Design Of Tanks
11
7/30/2019 Engineering Presentation-STORAGE TANKS_Part-3_1.pptx
12/64
Seismic Design of TankSeismic Parameters
Oncethe values of SDS & SD1 are known, use API 650 Appendix Eequations to find seismic shear and moment.
When the ground moves under seismic activity, the body of the
tank and a portion of the liquid (Wi) will be excited (vibrating) in
the impulsive mode (corresponding to 5% damped spectra)
whereas the remaining part of the liquid (Wc) will be excited in theconvective mode (corresponding to 0.5% damped spectra). Each
of these parts will be vibrating at its natural frequency-f (where
time period = 1/f).
Sunday, 28 April 2013Design Of Tanks
12
7/30/2019 Engineering Presentation-STORAGE TANKS_Part-3_1.pptx
13/64
Seismic Design of TankSeismic Parameters
The natural frequency of the tank (and the part of liquid vibratingwith it- Wi) is such that, its time period will always will be less than
Ts (0.2 seconds), and hence its spectral response acceleration is
SDS.
The time period of the liquid moving in convective mode is:
Where
Sunday, 28 April 2013Design Of Tanks
13
7/30/2019 Engineering Presentation-STORAGE TANKS_Part-3_1.pptx
14/64
Seismic Design of TankSeismic Parameters
Sunday, 28 April 2013Design Of Tanks
Where,
Ai = Response spectrum acceleration coefficient for impulsive
mode.
Ac = Response spectrum acceleration coefficient for convective
mode.
I = Importance factor = 1 unless otherwise specified.
14
7/30/2019 Engineering Presentation-STORAGE TANKS_Part-3_1.pptx
15/64
Seismic Design of TankSeismic Shear Force
Rwi = Response modification faction for impulsive mode= 4 for mechanically anchored tanks; 3.5 for self
anchored tanks.
Rwc = Response modification faction for convective mode
= 2 for mechanically anchored tanks & self anchored
tanks.
TL = Long period transition period, as listed in ASCE-7; =
4 for regions outside USA.
TC = Time period for the sloshing mode.
K = Coefficient to adjust spectral acceleration from 5%to 0.5% damping = 1.5
Sunday, 28 April 2013Design Of Tanks
15
7/30/2019 Engineering Presentation-STORAGE TANKS_Part-3_1.pptx
16/64
Seismic Design of TankSeismic Shear Force
The seismic shear force is:
Where,
V = total shear force in Newton
Vi = shear force from the part in impulsive mode.Vc = shear force from the part in convective mode.
Wp = total weight of tank content. N.
Sunday, 28 April 2013Design Of Tanks
16
7/30/2019 Engineering Presentation-STORAGE TANKS_Part-3_1.pptx
17/64
Seismic Design of TankSeismic Shear Force
Wi = Weight of tank content in impulsive mode . N.Wc = Weight of tank content in convective mode . N.
Ws = Weight of tank shell & Appurtenances . N.
Wr = roof load including 10% of design snow load . N.
Wf = Weight of tank floor . N.
Sunday, 28 April 2013Design Of Tanks
17
7/30/2019 Engineering Presentation-STORAGE TANKS_Part-3_1.pptx
18/64
Seismic Design of TankSeismic Shear Force & Moment
Wc = Weight of tank content in convective mode
Where,D = tank diameter in M
H = Design Liquid height in M
Sunday, 28 April 2013Design Of Tanks
18
7/30/2019 Engineering Presentation-STORAGE TANKS_Part-3_1.pptx
19/64
Seismic Design of TankSeismic Shear Force & Moment
The centers of action of these shear forces (required to calculatethe ring wall moment) are :
Sunday, 28 April 2013Design Of Tanks
19
7/30/2019 Engineering Presentation-STORAGE TANKS_Part-3_1.pptx
20/64
Seismic Design of TankSeismic Shear Force & Moment
Where,Xi = Height from the bottom of shell to Centre of action of lateral
seismic force related to impulsive liquid force for ring wall
moment . m.
Xc = Height from the bottom of shell to Centre of action of lateral
seismic force related to convective liquid force for ring wall
moment . m.
Xs = Height from the bottom of shell to Centre of gravity of tank
Shell. m.
Xr = Height from the bottom of shell to Centre of gravity of tankroof. m.
Sunday, 28 April 2013Design Of Tanks
20
7/30/2019 Engineering Presentation-STORAGE TANKS_Part-3_1.pptx
21/64
Seismic Design of Tank
Seismic Shear Force & Moment
The centers of action of impulsive & convective shear forces, tocalculate the slab moment are :
Xis = Height from the bottom of shell to Centre of action of lateral
seismic force related to impulsive liquid force for slab moment. m.
Sunday, 28 April 2013Design Of Tanks
21
7/30/2019 Engineering Presentation-STORAGE TANKS_Part-3_1.pptx
22/64
Seismic Design of Tank
Seismic Shear Force & Moment
Xcs = Height from the bottom of shell to Centre of action of lateralseismic force related to convective liquid force for slab moment .
m.
Sunday, 28 April 2013Design Of Tanks
22
7/30/2019 Engineering Presentation-STORAGE TANKS_Part-3_1.pptx
23/64
Seismic Design of TankDynamic liquid Hoop Stress
Dynamic Liquid Hoop Forces.
Sunday, 28 April 2013Design Of Tanks
23
7/30/2019 Engineering Presentation-STORAGE TANKS_Part-3_1.pptx
24/64
Seismic Design of TankDynamic liquid Hoop Stress
Ni = Impulsive hoop membrane force N/mm
Nc = Convective hoop membrane force N/mm
Nh = hydraulic hoop membrane force N/mm
= (h x t) = 4.9 x D x Y x G
Y = Distance from liquid surface to analysis point. (Note: For
each shell course, the analysis point may be one foot above the
base of the shell course.Av = Vertical Earthquake acceleration coefficient =0.14*SDS
h = Hoop stress due to liquid head
Sunday, 28 April 2013Design Of Tanks
24
7/30/2019 Engineering Presentation-STORAGE TANKS_Part-3_1.pptx
25/64
Seismic Design of TankDynamic liquid Hoop Stress
s = Hoop stress due to hydro-dynamic effect of Seismic load.t = Corroded thickness of shell at analysis point.
The calculated values of hoop stress shall be less than 1.33 times
the allowable stress as specified in table 5.2 of API-650
Sunday, 28 April 2013Design Of Tanks
25
7/30/2019 Engineering Presentation-STORAGE TANKS_Part-3_1.pptx
26/64
Seismic Design of TankCheck for Anchorage
To check if tank requires mechanical anchorage to resist seismicoverturning moment (Mrw), calculate the weight of liquid
available to resist overturning as below:
Wa =
Where
Wa = weight of liquid available to resist overturning N / m
ta = corroded thickness of bottom plate under shell in mm
Fy = minimum specified yield strength of the bottom plate in Mpa.
H = the design liquid level in M
Ge = effective specific gravity including vertical seismic
acceleration = G (1-Av).
Sunday, 28 April 2013Design Of Tanks
26
7/30/2019 Engineering Presentation-STORAGE TANKS_Part-3_1.pptx
27/64
Seismic Design of TankCheck for Anchorage
If the annular bottom plate is thicker than the remaining part ofthe bottom plate, the internal projection (L) of the thicker annular
plate shall be greater than or equal to the value calculated as
below if the benefit of Wa in resisting overturning is to be
considered.
7/30/2019 Engineering Presentation-STORAGE TANKS_Part-3_1.pptx
28/64
Seismic Design of TankCheck for Anchorage
To check, if tank requires mechanical anchorage, calculate the
anchorage ration, J :
Where,
wt = (Weight of shell, Roof and appurtenances) / (D). N/M
wint = (D * Pi * 1000 / 4). N/M
Sunday, 28 April 2013Design Of Tanks
28
7/30/2019 Engineering Presentation-STORAGE TANKS_Part-3_1.pptx
29/64
Seismic Design of TankCompressive stress in shell
If J is < 0.785, there is no net uplift; mechanical anchorage is notrequired.
If 0.785 < J < 1.54, tank is still self anchored; Check the shell for
compressive stress.
If J > 1.54 tank requires mechanical anchorage to resist seismic
overturning.
Compressive stress in the bottom shell course of a self anchored
tank :
For J < 0.785
Mpa
Sunday, 28 April 2013Design Of Tanks
29
7/30/2019 Engineering Presentation-STORAGE TANKS_Part-3_1.pptx
30/64
Seismic Design of TankCompressive stress in shell
For J > 0.785
Mpa
Compressive stress in the bottom shell course of a mechanicallyanchored tank :
Mpa
Sunday, 28 April 2013Design Of Tanks
30
7/30/2019 Engineering Presentation-STORAGE TANKS_Part-3_1.pptx
31/64
Seismic Design of TankCompressive stress in shell
Allowable compressive stress:
t in the above equation is the required thickness of bottom shell
course excluding any corrosion allowance.
If the calculated compressive stress is more than allowable
compressive stress, increase the bottom shell course thickness
such that the calculated compressive stress is less than theallowable stress.
Sunday, 28 April 2013Design Of Tanks
31
7/30/2019 Engineering Presentation-STORAGE TANKS_Part-3_1.pptx
32/64
Seismic Design of TankSloshing Height
Corroded shell thickness for all other shell course shall also beincreased from the required thickness in the same ratio as the
bottom shell course.
The method for calculating the sloshing height and the
requirement of free board to contain the sloshing liquid are
specified in clause E.7.2 of the code.
Sunday, 28 April 2013Design Of Tanks
32
7/30/2019 Engineering Presentation-STORAGE TANKS_Part-3_1.pptx
33/64
Design of Tank
Design of Tanks with Internal Pressure
Sunday, 28 April 2013Design Of Tanks
33
7/30/2019 Engineering Presentation-STORAGE TANKS_Part-3_1.pptx
34/64
Design of Tank For Internal Pressure
Sunday, 28 April 2013Design Of Tanks
API 650 tanks can be designed for a maximum of 18 kPa internalpressure in the vapor space, when additional requirements as
specified in Appendix F are met.
When the uplift due to internal pressure is less than the weight of
roof plate & attached roof structure if any, additional requirements
of appendix F need not be followed.
When the uplift due to internal pressure is more than the weight
of roof plate & attached roof structure if any, but less than the
weight of roof, roof structure, shell & shell attachments, apply the
requirements of clause F3 through F6.
34
7/30/2019 Engineering Presentation-STORAGE TANKS_Part-3_1.pptx
35/64
Design of Tank For Internal Pressure
Sunday, 28 April 2013Design Of Tanks
When the uplift due to internal pressure is more than the weightof roof, roof structure, shell & shell attachments, apply the
requirements of clause F3 through F7, and anchor the tank to a
counter balancing weight.
Requirement of clause F7 is applicable only if anchorage is
required due to internal pressure alone. For, tanks requiringanchorage to resist the combined uplift due internal pressure plus
wind or seismic, clause F7 is not applicable if anchorage is not
required for internal pressure alone.
35
7/30/2019 Engineering Presentation-STORAGE TANKS_Part-3_1.pptx
36/64
Design of Tank For Internal Pressure
The above is explained in a decision tree in Figure F-1
Sunday, 28 April 2013Design Of Tanks
36
7/30/2019 Engineering Presentation-STORAGE TANKS_Part-3_1.pptx
37/64
Design of Tank For Internal Pressure
The basic requirement of Appendix F is that the roof to shelljunction is to be adequately stiffened to withstand the hoop
compressive stress generated from the horizontal component of
the tensile force in the roof plate due to internal pressure.
The participating area of
the roof to shell junction
to resist this hoop stress
is marked in Fig. F2.
Sunday, 28 April 2013Design Of Tanks
37
7/30/2019 Engineering Presentation-STORAGE TANKS_Part-3_1.pptx
38/64
Design of Tank For Internal Pressure
Sunday, 28 April 2013Design Of Tanks
38
7/30/2019 Engineering Presentation-STORAGE TANKS_Part-3_1.pptx
39/64
Design of Tank For Internal Pressure
Sunday, 28 April 2013Design Of Tanks
39
7/30/2019 Engineering Presentation-STORAGE TANKS_Part-3_1.pptx
40/64
Design of Tank For Internal Pressure
The provided area in the compression ring in the corrodedcondition shall be more than or equal to the required area as
calculated from equation F.5.1.
Eqn F.5.1
Back calculate the (maximum) design pressure of the tank on the
basis of the as-built area of the compression ring using equation
F4.1 Equation F.4.1.
Sunday, 28 April 2013Design Of Tanks
40
7/30/2019 Engineering Presentation-STORAGE TANKS_Part-3_1.pptx
41/64
Clause F.4.2 defines the maximum permitted design pressurePmax for an un anchored tank under the combined effect of
internal pressure and wind. If the specified design pressure is
more than Pmax, anchorage shall be provided.
Calculation of Failure pressure is to be done on the basis of the
pressure calculated as per clause F.4.1 using the as-built area ofthe compression ring.
Also as per clause F.4.3, Pmax < = 0.8 Pf
Sunday, 28 April 2013Design Of Tanks
41
Design of Tank For Internal Pressure
7/30/2019 Engineering Presentation-STORAGE TANKS_Part-3_1.pptx
42/64
Design of Tank For Internal Pressure
If the net uplift (uplift weight) at the bottom of the shell ispositive, tank shall be anchored to a counter balancing weight
and additional requirements of clause F.7 shall be met.
These additional requirements are:
In calculating the thickness of shell, shell manhole & clean out
door, the design liquid head H shall be increased by the quantityP/(9.8G).
Design & welding of roof and design, reinforcement and welding
of roof manholes & nozzles shall be completed with consideration
of both API 650 & API 620. The design rules shall be as follows:
Sunday, 28 April 2013Design Of Tanks
42
7/30/2019 Engineering Presentation-STORAGE TANKS_Part-3_1.pptx
43/64
Design of Tank For Internal Pressure
The thickness of self supporting roof shall not be less than thatrequired by API-620 5.10.2 & 5.10.3, using allowable stress as
defined in table 5.2 of API 650. The thickness of self supporting
roof shall not be less than that required by API 650 clause 5.10.5
& clause 5.10.6.
1. Roof Plate, manway & nozzle material shell be as per API 650section 4.
2. Roof manway and roof nozzle shall meet the requirement API
650 clause 5.51 through 5.7.6 for shell manway and nozzles.
When designed details for API 650 vary by height of liquid
head, the values for the lowest liquid level may be used.
Alternatively, manways and nozzles may be designed as per
API 620 (Provided the design temperature is less than 250o F)
Sunday, 28 April 2013Design Of Tanks
43
7/30/2019 Engineering Presentation-STORAGE TANKS_Part-3_1.pptx
44/64
Design of Tank For Internal Pressure
The wording of the above clause (F.7.3) the design rules shall beas follows: is followed by a clause related to self supported roof
only. Many vendors interpret this clause to mean that thickness
calculation as per API 620 is required only for self supported roof.
This interpretation is wrong. Required thickness for all types of
roof (except stiffened roof) shall be calculated using API 620procedure.
The above requirement shall be spelt out in the Inquiry
Requisition to avoid conflicts in future.
Sunday, 28 April 2013Design Of Tanks
44
7/30/2019 Engineering Presentation-STORAGE TANKS_Part-3_1.pptx
45/64
Design of Tank For Internal Pressure
The counterbalancing weight shall be designed so that theresistance to uplift at the bottom of the shell will be greatest of the
following:
1. Uplift produced by 1.5 times the design pressure of the corroded
empty tank plus the uplift from the design wind velocity on the
tank.2. Uplift produced by 1.25 times the test pressure applied on empty
tank (with nominal thickness)
3. Uplift produced by 1.5 times the failure pressure applied to the
tank with the design liquid. Effect of weight of liquid shall belimited to the inside projection of the ring wall from the tank shell.
Sunday, 28 April 2013Design Of Tanks
45
7/30/2019 Engineering Presentation-STORAGE TANKS_Part-3_1.pptx
46/64
Design of Tank
Design of Tank For External Pressure
Sunday, 28 April 2013Design Of Tanks
46
7/30/2019 Engineering Presentation-STORAGE TANKS_Part-3_1.pptx
47/64
Design of Tank For External Pressure
API 650 Appendix V defines the procedure for designing Tankshells & roof for external pressure.
All Tanks designed as per Section 5 of API 650 can take external
pressure (partial internal vacuum) corresponding to 0.25 KPa.
The design external pressure can be increased to 6.9 KPa, by
applying the rules of Appendix V
This appendix does not cover the requirement of design of
bottom plates. The minimum liquid level inside the tank shall be
decided in such a way as to have no external pressure on the
bottom plate.
Sunday, 28 April 2013Design Of Tanks
47
7/30/2019 Engineering Presentation-STORAGE TANKS_Part-3_1.pptx
48/64
Design of Tank For External Pressure
Equations for calculating the required thickness of self supportingcone & dome roofs are listed. As these equations are slightly
different from the corresponding equations in section 5.10.5.1, &
5.10.6.1., the required thickness is the higher of the two
thicknesses calculated.
The equation for calculating the required area of the roof to shelljunction and the participating area of roof to shell junction are
listed. These equations are also slightly different from the
corresponding equations in section 5.10.5.1, & 5.10.6.1. Hence
the required area is the higher of the two areas calculated.
Sunday, 28 April 2013Design Of Tanks
48
7/30/2019 Engineering Presentation-STORAGE TANKS_Part-3_1.pptx
49/64
Design of Tank For External Pressure
Equations for calculating the required thickness of supported roofplates are not listed. However, roof plate with minimum specified
thickness ( 5 mm + CA) is adequate, when the spacing between
supporting rafters are as per clause 5.10.44 of API 650. If the
spacing calculated as per the above equation is too low, increase
the thickness of roof plate.
Sunday, 28 April 2013Design Of Tanks
49
7/30/2019 Engineering Presentation-STORAGE TANKS_Part-3_1.pptx
50/64
Design of Tank For External Pressure
Design of shell for external pressure: The rules in this section are applicable only if the following
criterion is fulfilled. (tanks with very small diameter and very high
thickness may not meet this criterion)
For an un-stiffened shell, the following criterion shall be fulfilled.
Where Ps = Greater of Pe & (W + 0.4Pe).
Sunday, 28 April 2013Design Of Tanks
50
7/30/2019 Engineering Presentation-STORAGE TANKS_Part-3_1.pptx
51/64
Design of Tank For External Pressure
Sunday, 28 April 2013Design Of Tanks
If the above criterion is not fulfilled, stiffeners are to be provided. The maximum spacing between the stiffeners can be calculated
as below:
If the transformed height of the shell, based on minimumthickness of shell, calculated in the same way as for design of
secondary wind girders are more than Hsafe, Stiffener rings are to
be provided, such that the spacing between the stiffener on the
transformed shell is less than Hsafe.
Apply the same procedure as in the case of intermediate wind
girders for fixing the location of the stiffener ring on the actual
shell.
51
7/30/2019 Engineering Presentation-STORAGE TANKS_Part-3_1.pptx
52/64
Where,
For Ps < 0.25 KPa
For 0.25 < Ps < 0.7 KPa
For Ps > 0.7 KPa
Sunday, 28 April 2013Design Of Tanks
52
7/30/2019 Engineering Presentation-STORAGE TANKS_Part-3_1.pptx
53/64
Design of Tank For External PressureDesign of Stiffener
The number of waves N into which the shell will theoreticallybuckle under external pressure is defined by:
The radial load imposed on the intermediate stiffener:
Q = 1000 PS LS
The required Moment of Inertia & area of the stiffeners are :
The area of the stiffener ring excluding the area of the
contributing shell shall be > half the required area as calculated
above
Sunday, 28 April 2013Design Of Tanks
53
7/30/2019 Engineering Presentation-STORAGE TANKS_Part-3_1.pptx
54/64
Design of Tank For External PressureDesign of Stiffener
Stiffener rings are to be sized to meet the above criteria. In calculating the available MOI and area of the stiffener region, a
height of shell equal to above and below the
attachment of the ring may be considered as contributing.
The area of the stiffener ring excluding the area of the
contributing shell shall be > half the required area as calculatedabove
Sunday, 28 April 2013Design Of Tanks
54
7/30/2019 Engineering Presentation-STORAGE TANKS_Part-3_1.pptx
55/64
Design of Tank For External Pressure
Sunday, 28 April 2013Design Of Tanks
55
k l
7/30/2019 Engineering Presentation-STORAGE TANKS_Part-3_1.pptx
56/64
Design of Tank For External Pressure
Sunday, 28 April 2013Design Of Tanks
56
D i f T k F E l P
7/30/2019 Engineering Presentation-STORAGE TANKS_Part-3_1.pptx
57/64
Design of Tank For External PressureDesign of Stiffener
Design of end stiffener The required Moment of Inertia & cross-sectional area of the end
stiffener regions are defined as below.
Where, V1 is the radial load imposed on the end stiffener
H is the shell height.
In calculating the available moment of Inertia of the end region, a
distance of Wshell can be considered as participating where,
Sunday, 28 April 2013Design Of Tanks
57
D i f T k F E l P
7/30/2019 Engineering Presentation-STORAGE TANKS_Part-3_1.pptx
58/64
Design of Tank For External PressureDesign of Stiffener
In calculating the available moment of Inertia and area of the endstiffeners, no benefit shall be taken from the roof plate. A
participating width corresponding to 16*tb on the bottom plate can
be considered as participating, where tb is the thickness of the
bottom plate.
Sunday, 28 April 2013Design Of Tanks
58
D i f T k
7/30/2019 Engineering Presentation-STORAGE TANKS_Part-3_1.pptx
59/64
Design of Tanks
Design of Anchorage for Tanks
Sunday, 28 April 2013Design Of Tanks
59
D i f A h f T k
7/30/2019 Engineering Presentation-STORAGE TANKS_Part-3_1.pptx
60/64
Design of Anchorage for Tanks
The requirements for designing the anchor bolts and anchor chairare defined in table 5.12
28 Sunday, 28 April 2013Design Of Tanks
60
D i f A h f T k
7/30/2019 Engineering Presentation-STORAGE TANKS_Part-3_1.pptx
61/64
Design of Anchorage for Tanks
Sunday, 28 April 2013Design Of Tanks
61
D i f A h f T k
7/30/2019 Engineering Presentation-STORAGE TANKS_Part-3_1.pptx
62/64
Design of Anchorage for Tanks
The required area of the anchor bolt shall be calculated for eachof the applicable load combination in the table 5.12 using the
specified bolt allowable stress.
The details of anchor chair shall be finalized considering the rules
of AISI E-1 Vol. II, Part VII.
The stresses in the anchor chair and shell from the bolt load shallbe checked for each of the load case as listed in table 5.12, and
shall be less than the specified allowable stress.
Sunday, 28 April 2013Design Of Tanks
62
7/30/2019 Engineering Presentation-STORAGE TANKS_Part-3_1.pptx
63/64
FLOATING ROOF
Design of Storage Tanks
Questions ?
63
D i f St T k
7/30/2019 Engineering Presentation-STORAGE TANKS_Part-3_1.pptx
64/64
FLOATING ROOF
Design of Storage Tanks
Thank You For Your Patience
Team Members
Ashok Kumar
Rakesh Saxena
Rajesh Choudhury
Jaya Narayanan