Project 2
Project 2
1. Design a Warehouse Building located in Chennai using STAAD Pro Connect Edition. The specification must be as follows:
|
Width |
30m |
|
Length |
50m |
|
Eave Height |
9m |
|
Bay spacing |
6m |
|
Soil type |
Medium |
|
Safe Bearing Capacity |
200 kN/m2 |
|
Roof slope |
1 in 12 |
Assume suitable sections for structural elements. Follow IS800:2007, IS1893 and IS 875
- Prepare a Design Basis Report for the project
- Create structural model using STAAD Pro Connect Edition
- Prepare DL, LL, WL and EQL load calculations as per IS 875 standards
- Design using MS – Excel
- Steel column
- Rafter
- Base plate
- Pedestal
- Z- purlin
- Design Foundations using STAAD Foundation.
- Attach necessary sketches and drawings wherever required.
- All stipulations, assumptions and design parameter must adhere to Indian Standards.
2. Design a simply supported gantry girder to carry electric overhead travelling crane
Given:
Span of gantry girder = 7 m
Span of crane girder = 9 m
Crane capacity = 250 kN
Self-weight of trolley, hook, electric motor etc. = 40 kN
Self-weight of crane girder excluding trolley = 100 kN
Minimum hook approach = 1.0 m
Distance between wheels = 3 m
Self-weight of rails = 0.2 kN/m
AIM:
To design a Warehouse Building located in Chennai using STAAD Pro Connect Edition.
INTRODUCTION:
STAAD Pro is a popular structural analysis application known for analysis , diverse application of use, interoperability, and time-saving capabilities. It helps structural engineer perform 3d structural analysis and design for both steel and concrete structures.
PROCEDURE:
1. Design a Warehouse Building located in Chennai using STAAD Pro Connect Edition. The specification must be as follows:
|
Width |
30m |
|
Length |
50m |
|
Eave Height |
9m |
|
Bay spacing |
6m |
|
Soil type |
Medium |
|
Safe Bearing Capacity |
200 kN/m2 |
|
Roof slope |
1 in 12 |
Assume suitable sections for structural elements. Follow IS800:2007, IS1893 and IS 875
- Prepare a Design Basis Report for the project
- Create structural model using STAAD Pro Connect Edition
- Prepare DL, LL, WL and EQL load calculations as per IS 875 standards
- Design using MS – Excel
- Steel column
- Rafter
- Base plate
- Pedestal
- Z- purlin
- Design Foundations using STAAD Foundation.
- Attach necessary sketches and drawings wherever required.
- All stipulations, assumptions and design parameter must adhere to Indian Standards.
Given data:
Width = 30m
Length = 50m
Eave Height = 9m
Bay spacing = 6m
Soil type = Medium
Safe bearing capacity = 200 kN/m2
Roof slope = 1 in 12
Roof slope calculation:
Roof slope = 1 in 12
Width, b = 30m
X / (b/2) = 1/12
X / 15 = 1/12
X = 15 / 12
X = 1.25m
Total height = 9 + 1.25 = 10.25m
Load Calculation:
Dead load calculation:
Dead load - Rafter:
Self weight, FOS = 1.15
UDL on Rafter (Main frame):
Weight of roof sheeting = 5 kg/m2
Weight of sag rods and braces = 5 kg/m2
Collateral load = 10 kg/m2
Total load = 20 kg/m2 = 0.2 kN/m2
Spacing = 6m
UDL = 0.2 x 6 = 1.2 kN/m
UDL on Rafter from purlin:
Choose suitable purlin section for weight of purlin (IS 811)
Say Z = 270 X 75 X 20 X 2.55 = 8.77 kg/m
(no. of pulins x length of purlin x weight of purlin)/(length of rafter)
(8 x 6 x 8.77)/15 = 28.064 kg/m = 0.281 kN/m
UDL on Main frame = 1.2 + 0.281 = 1.481 kN/m
UDL on gable frame = 1.481/2 = 0.741 kN/m
Dead load - Column:
Load on column (Main frame):
Weight of side wall sheeting = 5 kg/m2
Weight of sag rods and braces = 5 kg/m2
Load from sag rods and braces = 10 kg/m2 = 0.1 kN/m2 = 0.1 x 6 = 0.6 kN/m
Weight of grit (270 x 75 x 20 x 2.55) = 8.77 kg/m
(8 x 6 x 8.77)/6 = 70.16 kg/m =0.701 kN/m
Total load = 0.6 + 0.701 = 1.301 kN/m
Load on column (Gable frame):
Total load = 1.301/2 = 0.651 kN/m
Load on Wind column:
Load from sheeet and sag rods = 0.1 x 6 = 0.6 kN/m
Weight of grits (230 x 75 x 20 x 2) = 6.32 kg/m
=> (6 x 6.32 x 6)/6 = 37.92 kg/m = 0.38 kN/m
Total load = 0.6 + 0.38 = 0.98 kN/m
Dead load - Eave strut & Gutter:
Point load:
Weight of Eave strut = CS 270 x 75 x 20 x 3.15 = 10/7 kg/m
Weight of Eave gutter = (0.25 + 0.25 + 0.25) x 0.001 x 7850 = 5.89 kg/m
Load due to eave strut & gutter = 10.7 + 5.89 = 16.59 kg/m
Main frame = 16.59 x 6 = 99.54 kg/m = 0.995 kN
Gable frame = 0.497 kN
Live load calculation:
From (IS 875 Part II),
Live load on roof = 0.75 kN/m2
UDL on Rafter:
Main frame rafter = 0.75 x 6 = 4.5 kN/m
Gable frame rafter = 0.5 x 4.5 = 2.25 kN/m
Eave gutter (250 x 250 x 1mm)
Load due to weight of water in gutter:
Main frame = (0.25 x 0.25 x 10 x 6) = 3.75 kN
Gable frame = 0.5 x 3.75 = 1.875 kN
Seismic load :(IS 1893:2016)
Location - Chennai
Zone, Z = 0.16
Reduction factor, R = 4
Importance factor, I = 1.2
Damping ratio = 5%
Soil category = Medium
Wind load calculation:(IS 875 Part III)
| Design Wind Speed | Vz | = | Vb k1 k2 k3 k4 m/s | ||||
| Basic Wind Speed | Vb | = | 50 | m/s | |||
| Probability factor | k1 | = | 1 | ||||
| Terrain factor , Category | for k2 | = | 1 | ||||
| Topography factor | k3 | = | 1 | ||||
| Importance factor | k4 | = | 1.15 | ||||
| Design Wind Pressure | Pz | = | 0.6 Vz2 | ||||
| Design wind speed | Vz | = | 57.5 | m/s | |||
| Design wind pressure | Pz | = | 1.984 | kN/m2 | |||
| Wind directionality factor | kd | = | 1 | ||||
| Area averaging factor | ka | ||||||
| Tributary area | = | 54.00 | sq.m | ||||
| ka | = | 0.86 | |||||
| Combination factor | kc | = | 0.90 | ||||
| Design wind pressure | Pd | = | kd x ka x kc x Pz | ||||
| Pd | = | 1.535 | kN/m2 | ||||
Wind pressure coefficient:
| Wind load on members, | F | = | (Cpe - Cpi) * A * pd | ||
| Cl 7.3.2.2 | Internal pressure coefficient, | Cpi | = | ±0.5 | |
| Table 5 & 6 | External pressure coefficient, | Cpe | |||
| Length of the building, | L | = | 50 | m | |
| Width of the building, | w | = | 30 | m | |
| Height of column, | h | = | 9 | m | |
| Ratio | L/w | = | 1.67 | ||
| h/w | = | 0.30 | |||
| Roof angle | 1 in 12 | = | 4.76 | degrees | |
| = | 5 | degrees | |||
| Design wind pressure, | pd | = | 1.535 | kN/m2 | |
| For internal columns and internal rafters | = | 6.00 | m | ||
| For gable column and gable rafters | = | 5.00 | m | ||
| For internal wind columns | = | 6.00 | m | ||
| For gable wind columns | = | 5.00 | m | ||
| Cpe values - Roof | ||||
| Table 6 | 0O | 90O | ||
| EF | GH | EG | FH | |
| -0.9 | -0.4 | -0.8 | -0.4 | |
| Cpe values - Walls | |||||
| Table 5 | Degree | A | B | C | D |
| 0O | 0.7 | -0.25 | -0.6 | -0.6 | |
| 90O | -0.5 | -0.5 | 0.7 | -0.1 |
Wind load Rafter:
| Angle | Cpe | Cpi (+) | Cpi (-) | (Cpe-Cpi) for "+" | (Cpe-Cpi) for "-" | pd for "+" | pd for "-" |
| 0O | -0.9 | 0.2 | -0.2 | -1.1 | -0.7 | -10.13 | -6.45 |
| -0.4 | 0.2 | -0.2 | -0.6 | -0.2 | -5.53 | -1.84 | |
| 90O | -0.8 | 0.2 | -0.2 | -1 | -0.6 | -9.21 | -5.53 |
| -0.4 | 0.2 | -0.2 | -0.6 | -0.2 | -5.53 | -1.84 |
Wind load Column:
| Angle | Cpe | Cpi (+) | Cpi (-) | (Cpe-Cpi) for "+" | (Cpe-Cpi) for "-" | pd for "+" | pd for "-" |
| 0O | 0.7 | 0.2 | -0.2 | 0.5 | 0.9 | 4.61 | 8.29 |
| -0.25 | 0.2 | -0.2 | -0.45 | -0.05 | -4.14 | -0.46 | |
| -0.6 | 0.2 | -0.2 | -0.8 | -0.4 | -7.37 | -3.68 | |
| -0.6 | 0.2 | -0.2 | -0.8 | -0.4 | -7.37 | -3.68 | |
| 90O | -0.5 | 0.2 | -0.2 | -0.7 | -0.3 | -6.45 | -2.76 |
| -0.5 | 0.2 | -0.2 | -0.7 | -0.3 | -6.45 | -2.76 | |
| 0.7 | 0.2 | -0.2 | 0.5 | 0.9 | 4.61 | 8.29 | |
| -0.1 | 0.2 | -0.2 | -0.3 | 0.1 | -2.76 | 0.92 |
Structural model using STAAD Pro:
1. Create skeleton model:




2. Assign the section to the structure:


3. Enter specification:
- Assign tension member
- Release moment

4. Assign the Support:

5. Load case details:

6. Dead load and Live load:

7. Seismic definition:
- Generate seismic parameter


- Member weight and Joint weight

- EL +X and EL +Z

8. Wind Pressure Coefficient:
- WL(0+CPI)

- WL(0-CPI)

- WL(90+CPI)

- WL(90-CPI)

9. Define Parameters:

10. Define Commands:

11. Run Analysis:


A.Design of Steel Column:
| Height of column | h | = | 9 | m |
| Yield strength | fy | = | 250 | N/mm2 |
| Elastic modulus | E | = | 200000 | N/mm2 |
| Material factor | γm | = | 1.1 |
| Section classification: |
Properties of selected section
| ISHB | 400 | |
| A | 10466 | mm2 |
| h | 400 | mm |
| B | 250 | mm |
| t | 10.6 | mm |
| T | 12.7 | mm |
| rx | 166.1 | mm |
| ry | 51.6 | mm |
| Zp | cm3 | |
d = 374.6
| Flange criterion | b/T | = | 9.84 |
| Web criterion | d/t | = | 35.34 |
| Ɛ | = | 1.00 | |
| b/T | < | 10.5 | |
| d/t | < | 42 |
The section is classified as COMPACT
| Effective Length: | |||||||
| T7.5 | As both ends pin-jointed | ||||||
| KLx | = | 9.00 | m | ||||
| KLy | = | 9.00 | m | ||||
| KLz | = | 9.00 | m | ||||
| Slenderness ratio: | |||||||
| KLx/rx | = | 54.18 | |||||
| KLy/ry | = | 174.42 | |||||
| Non-dimensional effective slenderness ratio: | ![]() |
||||
| Cl 7.1.2.1 | λ | = | |||
| = | 1.964 |
| To calculate φ: | |
| φ = 0.5[1+α(λ-0.2)+λ2] | |
| h/bf = 1.60 |
| > | 1.2 | ||
| T | = | 12.7 mm | |
| T 7.1 | so, buckling class | = | b |
| α | = | 0.34 | |
| φ | = | 2.73 |
| Calculation of X: | ||||||||||||||
![]() |
||||||||||||||
| χ = | ||||||||||||||
| χ | = | 0.216 | N/mm2 | |||||||||||
| Calculation of fcd: | ||||||
| fcd | = | χfy/γm | ||||
| = | 49.17 | |||||
| Factored Axial Load: | ||||||
| Pd | = | Afcd | ||||
| = | 514.614 kN | |||||
B.Design of Rafter:
| Span of I beam | = | 3 | m |
| Dead Load | = | 18 | kN/m |
| Imposed Load | = | 40 | kN/m |
| Length of bearing | = | 100 | mm |
| Yield strength | = | 250 | N/mm2 |
| Design load calculation: | ||||
| Factored Load | = | 87.00 | kN/m | |
| Factored bending moment | = | 97.88 | kNm |
| Section modulus - Required: | ||||
| Z reqd | = | 430650.0 | mm3 | |
| = | 430.65 | cm3 |
| Section classification: |
Properties of selected section
| ISMB | 250 | |
| A | 475.5 | mm2 |
| D | 250 | mm |
| B | 125 | mm |
| t | 6.9 | mm |
| T | 12.5 | mm |
| Izz | 5131.6 | cm4 |
| Iyy | 344.5 | cm4 |
| Zp | 459.76 | cm3 |
| Flange criterion | B/2T | = | 5 |
| Web criterion | (D-2T)/t | = | 32.61 |
| Ɛ | = | 1 | |
| B/2T | < | 9.4 | |
| (D-2T)/t | < | 83.9 |
The section is classified as PLASTIC
Moment of resistance of the cross section:
| Moment | Md | = | (Zpxfy)/γm | |||
| Md | = | 104.491 | kNm | |||
| > | 97.88 | |||||
Hence section ISMB 250 is adequate for flexure
Shear resistance of the cross section:
| Shear capacity | Vc | = | 0.6fyAv/γm | ||
| Av | = | 1725 mm2 | |||
| Vc | = | 235.23 kN | |||
| Factored shear | V | = | 130.50 kN | ||
| V/Vc | = | 0.55 | |||
| < | 0.6 | ||||
Check for Web Buckling:
| Slenderness ratio of web | = | 2.5d/t | ||||
| d | = | 225 | ||||
| = | 70.33 | |||||
| Design compressive stress | fc | = | 203 | N/mm2 | ||
| Pw | = | 315158 | ||||
| = | 315.16 | kN | ||||
| > | 130.50 | |||||
Hence web is safe against shear buckling
Check for web crippling at support:
| Root radius of ISMB 250 | R | = | 13 | mm | ||
| tf + R | = | 25.5 | mm | |||
| Dispersion length | n2 | = | 63.75 | mm | ||
| Pcrip | = | 245625 | N | |||
| = | 245.63 | kN | ||||
| > | 130.50 | |||||
Hence section adequate for web crippling
Check for serviceability - Deflection:
| Design load | = | 58 | kN/m | ||
| Deflection | δ | = | 5.96 | mm | |
| Allowable deflection | = | 15 | mm | ||
Hence serviceability is satisfied
C.Design of Base plate:
| Strength of concrete | fcu | = | 40 | N/mm2 |
| Yield strength of steel | fy | = | 250 | N/mm2 |
| Material factor | γm | = | 1.1 | kN |
| Factored load | = | 1500 | kN |
Steel column section:
| Thickness of flange | T | = | 12.7 | mm |
Area required:
| Bearing strength of concrete | = | 0.4 fcu | ||||
| = | 16 | N/mm2 | ||||
| Area required | = | 93750 | mm2 | |||
| Let size of plate | Bplate | = | 450 | mm | ||
| Dplate | = | 300 | mm | |||
| Area of plate | = | 135000 | mm2 | |||
| Let projection on each side | a = b | = | 25 | mm | ||
| w | = | 11.11 | N/mm2 | |||
| Cl 7.4.3.1 | Thickness of slab base | ts | = | 7.3 | mm | ||
| < | 12.70 | mm | |||||
Base plate of size 450mm x 300mm x 16mm
D.Design of Pedestal:
Grade of concrete = 40 N/mm2
Load = 200 KN
Moment = 120 KN
Horizontal shear = 20 KN
Yield strength = 250 N/mm2
Length of base plate = 450 mm
Width of base plate = 350 mm
Bearing strength of concrete Fc = 16 N/mm2
Depth of Column = 300 mm
Width of Column = 250 mm
Anchor Bolt Details:
Dia of anchor bolts =24 mm
No:of anchor bolts in each side = 4
Total no:of anchor bolts, n = 8
Gross area of the bolt ;Asb' = 452.16 mm2
Net area of bolt 'Anb' = 352 mm2
Ultimate tensile strength of bolt 'fub' = 400 N/mm2
Fyb (anchor bolts) = 240 N/mm2
Base plate Details:
Ultimate tensile strength of plate 'fu' = 490 N/mm2
Thickness of plate = 16 mm
Yield stress of plate = 330 N/mm2
Anchor bolt design:
Area of the plate = 157500 mm2
Stress, Maximum pressure = (F/A) + 6(Mz/BL^2)
= 10.6 N/mm2 < 16>
Minimum pressure = (F/A) - 6(Mz/BL^2)
= -9.04 N/mm2 < 16>
Centroid = = 242.89 mm
a =L/2-C/3 = 144.04 mm
e = (L-Ld) / 2 =75 mm
y = (L - C/3-e) = 294.04 mm
Tension in anchor bolt along the length of plate, FT = (Mz - Fa)/Y
= 364.38
Tension per bolt = 91 KN
Shear per bolt = 1.63 KN
Shear Check:
Factored shear force = Vsb = 1.63 KN
Vd,sb = 81290.9 N
= 81 KN
Factored = 65.03 KN
Tensile Check:
Factored tensile force in bolt, Tb = 91.1 KN
Tensile strength of bolt
Ts,b = Tn,b /γmb = 126 KN
Td,b = 98.65 KN
Combined Unity Check:
Vsb/Vdb = 0.025
Tb/Tdb = 0.92
Unity check = 0.85 < 1, Hence OK
Anchor Bolt Length:
Bond strength in tension, τbd= 1.4 N/mm2
Anchor length required = Tb(3.14*τbd) = 863.44 mm
Let Anchor Bolt Length = 900 mm
E.Design of Z-Purlin:
span of the purlin = 6 m
spacing of purlin = 1.5 m
No:of sag rods = 1
slope of the roof = 4.76 = 5 degree
Dead load:
Weight of sheeting = 6kg/m2
self weight of purlin = 4.22 kg/m2
Additional load = 10% = 0.42 kg/m2
Total Dead load = 0.106 kg/m2
Live load:
Live load on roof = 75 kg/m2
Wind Load:
Basic wind speed = 50 m/s
Terrain caterogy = 2
Building class = B
K1 = 1
K2 = 1
K3 = 1
Design wind speed, Vz = 57 m/s
Design wind pressure, Pz = 1949.9 m/s = 1.94 KN
Length of building, L = 50 m
Breadth of building, W = 30 m
Height of building, H = 10.25 m
Height of eaves, = 9 m
h/w = 0.34
L/w = 1.667
External Pressure Co-eeficient:
Maximum downward =Cpe = -0.4
Maximum upward =Cpe = -0.7
Internal Pressure Co-eeficient:
Maximum positive =Cpi = 0.5
Maximum negative =Cpi = -0.5
For Maximum upward wind force:
Max upward Cpe = - 0.7
Cpi = - 0.5
Cpe+Cpi = -1.2
Pz = 1.95
Wind Pressure for Purlin Design = - 2.339 KN/m2
For Maximum upward wind force:
Max upward Cpe = - 0.4
Cpi = - 0.5
Cpe+Cpi = -0.1
Pz = 1.95
Wind Pressure for Purlin Design = 0.195 KN/m2
Design Load Calculation:
spacing of purlin 1.5 m
slope of roof = 5degree
Total dead load = 0.096
DL Normal component = 0.144 KN/m
DL Tangential component = 0.013 KN/m
Total Live load = 0.75
LL Normal component = 1.121 KN/m
LL Tangential component = 0.098 KN/m
Total Wind load = -2.339
WL Normal component = - 3.496 KN/m
WL2 WL load = 0.195 KN/m
WL Normal component = 0.291 KN/m
Maximum Normal component = DL+LL = 1.265 KN/m
Purlin section:
Selected section Z200 x 6 x 2.3
Area = 8.07 cm2
Weight of purlin = 6.335 kg/m
Design Foundations using STAAD Foundation.

- Create job title then click design option in created job title tab


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2. Design a simply supported gantry girder to carry electric overhead travelling crane
Given:
Span of gantry girder = 7 m
Span of crane girder = 9 m
Crane capacity = 250 kN
Self-weight of trolley, hook, electric motor etc. = 40 kN
Self-weight of crane girder excluding trolley = 100 kN
Minimum hook approach = 1.0 m
Distance between wheels = 3 m
Self-weight of rails = 0.2 kN/m
ANSWER:
Given data:
| Span of gantry girder | = | 7 | m |
| Span of crane girder | = | 9 | m |
| Crane capacity | = | 250 | kN |
| Self weight (trolley,hook,motor) | = | 40 | kN |
| Self weight of crane girder | = | 100 | kN |
| Minimum hook approach | = | 1 | m |
| Distance between wheels | = | 3 | m |
| Self weight of rails | = | 0.2 | kN/m |
Step 1: Maximum moment due to vertical load
| Weight of trolley + Weight of load lifted | = | 290 | kN |
| Self weight of crane girder | = | 100 | kN |
For maximum reaction on girder, the moving load should be as close to the gantry as possible
| Reaction at A | RA | = | 501 | kN | ||
| Load on gantry girder from each wheel | = | 251 | kN | |||
| Factored wheel load | = | 375.833 | kN | |||
| RD | = | 281.875 | kN | |||
| Maximum moment | ME | = | 634.22 | kNm | ||
| let self weight of girder | = | 2 | kN/m | |||
| Dead load (self weight + rails) | = | 2.2 | kN/m | |||
| Factored DL | = | 3.30 | kN/m | |||
| M due to DL | = | 20.21 | kNm | |||
| M due to impact load | = | 158.55 | kNm | |||
| Factored moment due to all vertical loads | ||||||
| M | = | 812.99 | kNm | |||
Step 2: Maximum moment due to lateral load
| Hzl. Force transferred to rails | = | 29 | kN | |||
| Horizontal force on each wheel | = | 7.25 | kN | |||
| Factored horizontal force | = | 10.875 | kN | |||
| Maximum moment | = | 18.35 | kNm | |||
| Vertical shear due to wheel loads | = | 563.75 | kN | |||
| impact | = | 140.94 | kN | |||
| self weight | = | 9.90 | kN | |||
| Total shear | = | 714.59 | kN | |||
| Lateral shear due to surge | = | 20.68 | kN | |||
Step 3: Preliminary section determination
| Minimum economic depth | D | = | L/12 | |||
| = | 583.333 | mm | ||||
| Width of compression flange | b | = | L/40 to L/30 | |||
| = | 175 | 233 | ||||
| Required plastic modulus | Zp | = | 1.4 x M / fy | |||
| = | 4552721 | |||||
| = | 4552.72 | x103 mm3 | ||||
Let us try ISMB 600 with ISMC 400 on compression flange
Step 4: Properties of selected section
| ISMB | 600 @ 1.21 kN/m | |
| A | 15600 | mm2 |
| h | 600 | mm |
| b | 210 | mm |
| tf | 20.3 | mm |
| tw | 12 | mm |
| Izz | 91800 | x104mm4 |
| Iyy | 2650 | x104mm4 |
| R | 20 | mm |
| ISMC | 400 @ 0.49 kN/m | |
| A | 6380 | mm2 |
| h | 400 | mm |
| b | 100 | mm |
| tf | 15.3 | mm |
| tw | 8.8 | mm |
| Izz | 15200 | x104mm4 |
| Iyy | 508 | x104mm4 |
| Cyy | 2.42 | mm |
Step 5: Determination of section modulus
Let the distance of N.A from the tension range by y'
| y' | = | 388.93 | mm |
| Izz | = | 1348.13 | x106mm4 |
| Zez | = | 3466240 | mm3 |
For compression flange about y-y axis
| I | = | 16766.7 | x104mm4 |
| Zey | = | 838333 | mm3 |
| Total area of section | = | 21980 | mm2 |
Let plastic NA be at a distance Yp from tension flange.
| Yp | = | 580.88 | mm |
| Zpz | = | 4410317 | mm3 |
| For top flange Zpy | = | 1078488 | mm3 |
Step 6: Section classification
| For ISMB | b/t | = | 4.90 | ||
| < | 9.4 | ||||
| d/t | = | 43.28 | |||
| < | 84 | ||||
| For ISMC | b/t | = | 5.96 | ||
| < | 9.4 |
Hence section is plastic
Step 7: Check for local moment capacity
Local moment capacity for bending in vertical plane
| Mdz | = | fyZp / 1.1 | |||
| = | 1002.34 | kNm | |||
| = | 1.2 Zefy / 1.1 | ||||
| = | 945.34 | kNm | |||
| Mdz | = | 945.34 | kNm | ||
| For top flange | |||||
| Mdy | = | 245.11 | kNm | ||
| = | 228.636 | kNm | |||
| Mdy | = | 228.64 | kNm | ||
Step 8: Check for combined local capacity
(812.99/945.34)+(18.35/228.64)<1>
0.947<1>
Step 9: Check for buckling resistance
| Md | = | βb Zp fbd | |||
| For plastic section | βb | = | 1 | ||
| LLT | = | 7000 | mm |
| E | = | 200000 | N/mm2 |
| hf | = | 597.5 | mm |
| Iy | = | 17850 | x104mm4 |
| A | = | 21980 | mm2 |
| ry | = | 90.12 | mm |

| fcr,b | = | 417.43 | N/mm2 |
| λ | = | 0.774 |
| ϕ | = | 0.95 |
| X | = | 0.97 | N/mm2 |
| fbd | = | 166.591 | |
| Mdz | = | 734.72 | kNm |
| Mdy | = | 202.84 | kNm |
| Hence | 1.20 | > | 1 |
Hence section is unsafe against torsional buckling
Step 10: Check for shear
| Vz | = | 714.59 kN | |
| Shear capacity | = | Av*fyw / √3 *1.1 | |
| = | 944755 N | ||
| = | 944.755 kN | ||
| > | 714.59 | ||
| Now | = | 566.853 kN | |
| low shear | |||
Step 11: Check for web buckling
| b | = | 175 | mm |
| n1 | = | 232.6 | mm |
| d | = | 519.4 | mm |
| t | = | 12 | mm |
| λ | = | 104.746 |
| Fcd | = | 128.6 | N/mm2 |
| Buckling resistance | = | 629008 | kN |
| > | 714.59 | kN |
Step 12: Check for deflection at working load
| Vertical deflection | |||||||
| Serviceability vertical wheel load | = | 251 | kN | ||||
Deflection at mid span

| a | = | 2000 | mm |
| Izz | = | 1348.13 | x106mm4 |
| δ | = | 25.32 | mm |
Horizontal deflection
| I | = | 16766.65 | x104mm4 |
| δ | = | 4.88 | mm |
| L/750 | = | 9.33 | mm |
Unsafe in vertical direction.
Safe in vertical direction
RESULT:
- Hence the structural model is created using STAAD Pro connect edition
- Prepare DL, LL, WL and EQL load calculations as per IS 875 standards
- Design a Steel column, Rafter, Base plate, Pedestal, Z-purlin as per condition
- Design Foundations are prepared using STAAD Foundation
- Design a gantry grider calculation using MS-Excel
- All stipulations, assumptions and design parameter are followed in Indian Standards.

