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Calcs.com
Australia
AS 4100:2020AS 4100:1998

Steel Member (Design Only - old AS 4100:1998)

Member reactions link to connected column or footing calculations automatically - change a load and everything downstream updates. Built for structural engineers who already have analysis results and need to run fast capacity checks to AS 4100:1998. For projects on the legacy AS 4100:1998 standard - use the AS 4100:2020 version for new work.

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What it calculates

Member reactions link to connected column or footing calculations automatically - change a load and everything downstream updates. Design steel members to AS 4100:1998 where analysis results are already available, choosing from thousands of Australian sections. For projects still on the earlier code edition.

Code standards

  • AS 4100:1998

How it calculates

The Steel Member (Design Only) calculator to AS 4100:1998 accepts analysis forces directly - axial load, biaxial bending moments, and shear - and checks the selected Australian steel section against all relevant member capacity limit states.

Section classification

Before capacity checks run, the calculator classifies each plate element of the cross-section (flange and web) as compact, non-compact, or slender using the slenderness limits from AS 4100 Table 5.2. The section slenderness determines which effective section properties apply to bending and local buckling checks. The web and flange are always referred to by reference to the X-axis orientation, regardless of the actual bending axis, so the terminology stays consistent across all section orientations.

Bending capacity and lateral-torsional buckling

The nominal section moment capacity Ms is calculated as the lesser of the first yield moment and the plastic moment, scaled by the section form factor. For bending about the X axis (major axis), the calculator determines the member moment capacity Mbx accounting for lateral-torsional buckling. The reference buckled moment Mo is derived from the geometry of the segment between lateral restraints - using the segment length Ls, the twist restraint factor kt, the load height factor kl, and the lateral rotation restraint factor kr (AS 4100 Clause 5.6). The slenderness reduction factor is then applied to give Mbx, with the moment modification factor αm amplifying capacity when the bending moment is non-uniform along the segment.

Compression and flexural buckling

Compression capacity checks follow AS 4100 Section 6. An effective area reduction factor is applied for slender sections. The member slenderness ratio Le/r is computed for both major- and minor-axis buckling using the effective lengths set by the restraint conditions. The section compression capacity is reduced by the member slenderness reduction factor αc (AS 4100 Clause 6.3.3) to give the nominal member capacity Nc. Residual stress category, as assigned by section type, influences the imperfection factor used in αc.

Tension capacity

Tension capacity follows AS 4100 Section 7. The calculator checks the gross section yield capacity and, where holes are declared, the net section fracture capacity. By default the net area is assumed equal to the gross area with the maximum code-permitted holes.

Shear capacity

Web shear capacity follows AS 4100 Section 5.11. For compact webs the capacity is the full plastic shear capacity of the web element. For slender webs the shear buckling reduction applies. Shear capacity is checked independently, and bending-shear and bending-bearing interaction checks are applied when significant shear or bearing coincides with high moment.

Combined actions interaction equations

The critical output is the combined actions check from AS 4100 Section 8. For members carrying both axial compression and bending:

In-plane interaction ratio = N*/φNs + Mx*/φMix ≤ 1.0

Out-of-plane interaction ratio = N*/φNcx + Mx*/φMbx ≤ 1.0

Where N* is the design axial force, Ns the section axial capacity, Ncy the member buckling capacity about the minor axis, and Mix the in-plane member moment capacity. For biaxial bending, an additional interaction check combines moments about both axes at the section level. Each interaction ratio is shown with the governing equation reference, making it straightforward to see which limit state controls and by how much capacity remains.

βm and stability factors

The moment distribution factor βm and the amplification factor δs for compression-bending interaction are entered manually by the engineer, as they depend on the broader frame context and moment diagram shape. The calculator provides clear input fields for these values with code guidance notes.

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Frequently asked questions

What design code does this calculator use?
This calculator uses AS 4100:1998 (Reconfirmed 2016), the superseded Australian steel structures standard. It is provided for projects and checking exercises that must remain on the earlier code edition. Engineers starting new projects should use the AS 4100:2020 version instead.
What are the key inputs?
You enter the steel section (chosen from the Australian section library), member length, support and bracing conditions, and the analysis forces - axial load, bending moments about both axes, and shear. Forces can be entered manually or linked directly from a frame analysis or beam analysis calculator.
What limit states does it check?
The calculator checks member capacity in bending (including lateral-torsional buckling via the reference buckled moment), compression (flexural buckling), tension, shear, bearing, and the combined bending plus compression or tension interaction equations from AS 4100 Section 8.
Can it handle combined axial load and biaxial bending?
Yes. The calculator evaluates the combined actions interaction equations for members subject to simultaneous axial force and bending about one or both axes. Both the in-plane and out-of-plane interaction ratios are checked and reported with code references.
How do I set the effective length and segment length?
You specify the member length and select the restraint conditions at each end. The calculator derives the effective length factor for flexural buckling and the segment length between lateral restraints for lateral-torsional buckling checks. These can also be overridden directly.
Can this member calculation link to beam and footing calculations?
Yes - the member calc receives reactions from upstream calculations (e.g. frame analysis) and passes base reactions to footing or base plate calculations. Changes propagate automatically through the load path.

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