portal frames - site.iugaza.edu.pssite.iugaza.edu.ps/hhussein/files/portal-frame-2.pdf · portal...
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Portal frames
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Portal frames
A factory in a wind Region B industrial estate
Building size:
Length = 72 m (frame centers)
Width = 25 m (column centers)
Height = 7.5 m (floor to centerline at knee)
Frame:
Steel portal = single span across 25 m width
Spacing = 9 m
Pitch = 3˚
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Floor:
Reinforced concrete to carry 4.5 tonne forklift with
unlimited passes
Roof and walls
Trimdek 0.42 BMT (Base Metal Thickness) sheeting
Doors:
4×roller shutter doors each 4 m × 3.6 m high
4×personnel doors each 0.9 m × 2.2 m high
Soil Condition:
Stiff clay with Cu=50 kPa
Footings:
Bored piers or pad footings
Portal frames
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Dead Loads• Dead loads acting on a portal-framed industrial building
arise from its weight including finishes, and from any
other permanent construction or equipment.
• The dead load will vary during construction, but will
remain constant thereafter, unless significant
modifications are made to the structure or its permanent
equipment.
• For preliminary analysis, a dead load of 0.1 kPa can be
allowed for the roof sheeting and purlins. The weight of
the rafter should be included, but the weight of roof
bracing, cleats and connections is not usually considered
as being significant.
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Dead Loads
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Live Loads• Mainly from maintenance loads where new or old roof
sheeting may be stacked in the concentrated areas.
• Roof live loads for cladding, purlins and rafters are
specified in AS1170.1.
• Roof cladding must be designed to support a
concentrated load of 1.1 kN in any position.
• For purlins and rafters, the code provides for a distributed
load of 0.25 kPa when supporting area A is less than or
equal to 14 m2.
• A concentrated load of 4.5 kN at any point.
• Detail calculation for different cases refers to AS1170.1.
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Live Loads• Live load on rafter = 0.25×9=2.25 kN/m (on plan
projection)
• The pitch is not steep and so the effect of pitch on the live
load is insignificant, ie. Live on lo rafter along slope
= 2.25×cos3˚=2.25 kN/m
• In addition, a concentrated load of 4.5 kN is applied at the
ridge
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Wind Loads
• External pressures
• Internal pressures
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Wind Loads• External pressures
Maximum uplift coefficient, Cp,e, -0.9, -0.5, -0.3, -0.2
Minimum uplift coefficient, Cp,e, -0.4, 0, +0.2, +0.3
• Internal pressures
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Wind Loads• External pressures
External pressure coefficient under cross wind
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Wind Loads• External pressures under cross wind
External pressure coefficient under cross wind
• External pressures under longitudinal wind
Area reduction factor = 0.8
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Wind Loads• Internal pressures under cross wind
• Internal pressures under longitudinal wind
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External pressure coefficient
under longitudinal wind
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Primary Load Cases
Cross wind maximum uplift Cross wind minimum uplift
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Live Combinations
1. 1.25 G + 1.5 Q
2. 1.25 G + Wu
3. 0.8 G + 1.25 Q
4. 0.8 G + Wu
• Strength Limit State
1. Ws
2. ψsQ
3. G + Ws
4. G + ψsQ
• Serviceability Limit State
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Load Combinations
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Frame Design
1. Separate load case computer simulations
2. Load combinations
3. First-order elastic analysis
4. Second-order elastic analysis
• Computer analysis
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Computer Outputs
Deflections Bending moments
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Frame Design• Deflection check (lateral deflection limits)
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Frame Design• Deflection check (Rafter deflection limits)
Note: also refer to AS 4100 Appendix B, Table B1 and B2
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Frame Design• Column design (460 UB 74)
Column section capacities
Bending capacity
Tension capacity
Compression capacity
Column member capacities
Major axis compression capacity
Minor axis compression capacity
Column combined actions
Section capacity
In-plane member capacity
Out-of-plane member capacity
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Frame Design• Rafter design (360 UB45)
Rafter section capacities
Bending capacity
Tension capacity
Note: Include haunched and unhaunched sections
Rafter member capacities
Major axis compression capacity
Minor axis compression capacity
Rafter combined actions
Section capacity
In-plane member capacity
Out-of-plane member capacity
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Frame Design• Connection Design
Typical bolted knee joint Typical bolted ridge joint