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Industrial buildings and portal frames

Advanced and Design Steel Design Reviewed 24 Oct 2026 2 min read

Industrial buildings, warehouses and workshops need large clear floor areas, high eaves and often an overhead crane. Steel portal frames supply that cheaply: a row of rigid frames, each made of two columns and a rafter connected by moment-resisting knees, spaced typically 5 to 8 m apart and linked by purlins that carry the roof sheeting and side rails that carry the wall cladding.

Loads are dead load of sheeting and purlins, imposed roof load, wind and, where present, crane loads. Wind usually governs light roofs because it can lift them: internal pressure through open doors adds to external suction, and the critical case is often uplift reversing the stresses in the rafter, so that its bottom flange goes into compression and needs bracing. Wind pressures and coefficients come from IS 875 (Part 3); dead and imposed loads from Parts 1 and 2.

Diagram: Indiacon original, not to scale.

Portal frames are well suited to plastic analysis. With pinned bases, a sway mechanism forms with hinges at both column tops; a beam mechanism forms with hinges at the knees and near mid-span; and a combined mechanism usually governs when gravity and wind act together. Haunches at the knees strengthen the most heavily loaded zone. Fixed bases make the frame stiffer but need bigger foundations.

Stability comes from bracing: roof bracing in the end bays carries wind on the gable to the side walls, and vertical wall bracing takes it down to the foundations. Crane girders need checks for vertical wheel loads with impact, lateral surge, longitudinal braking and fatigue.

Tip

Check the rafter bottom flange under wind uplift; it is unrestrained unless fly braces are provided.

Key formulas
  • Pinned-base portal, sway mechanism: H h θ = 2 M_p θ, so H_c = 2 M_p / h
  • Beam mechanism (hinges at both knees and mid-span), uniform load w over span L: w_c = 16 M_p / L²
  • Wind pressure on a surface: p = (C_pe − C_pi) p_d
Common mistake

Designing only for gravity and missing the uplift case that reverses stresses.

Solved example

Problem. A pinned-base portal frame has columns 6 m high and a 20 m span, with the same plastic moment M_p = 150 kNm in columns and rafter. Find the horizontal eaves load for sway collapse and the uniform rafter load for beam collapse, each acting alone.

  1. Sway mechanism: hinges at both column tops. External work H × 6θ = internal work 2 × 150 θ, so H_c = 300 / 6 = 50 kN.
  2. Beam mechanism: hinges at both knees and at mid-span, rotations θ, 2θ, θ. External work = w L × L θ / 4 = 100 w θ; internal work = 4 × 150 θ = 600 θ.
  3. w_c = 600 / 100 = 6.0 kN/m, the same as 16 M_p / L² = 16 × 150 / 400.
  4. A combined mechanism must also be checked when both loads act together; it usually gives the lowest collapse load.

Answer. Sway collapse at H = 50 kN; beam collapse at w = 6.0 kN/m

Quick quiz

1Why can wind govern a light industrial roof?

Uplift from external suction plus internal pressure can reverse the rafter stresses.

2What is the job of roof bracing in the end bays?

To carry gable wind to the side walls and stabilise the frames.

3Which mechanism usually governs under gravity plus wind?

The combined mechanism.

Code note
  • IS 800 (India): General construction in steel: limit state design of steel members and connections.
  • IS 875 (Parts 1 to 5) (India): Design loads other than earthquake: dead, imposed, wind, snow and load combinations.
  • EN 1993 (Eurocode 3) (Europe): Design of steel structures.
  • EN 1991 (Eurocode 1) (Europe): Actions on structures: self-weight, imposed, wind, snow, thermal, traffic.

Cited by number and clause only. We do not reproduce clause text, tables or figures (BIS Act 2016, s.10(5) and s.11). Check the current edition and amendments before use.

References and further reading

Standard texts, listed in no order of merit. We do not copy text, figures, tables or solved problems from any book; our explanations and examples are original.

  • N. Subramanian, Design of Steel Structures, Oxford University Press, latest edition.
  • C. G. Salmon, J. E. Johnson, F. A. Malhas, Steel Structures: Design and Behavior, Pearson, 5th edition.
  • W. T. Segui, Steel Design, Cengage, latest edition.

Free and official sources

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