Steel Beam (AS 4100:2020)
Beam reactions link to the columns and footings below, so load changes propagate downstream automatically. Design steel beams to the current AS 4100:2020 with multiple supports and loads - floor- and roof-beam presets cut repetitive data entry for common configurations.
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What it calculates
Beam reactions link to the columns and footings below, so load changes propagate downstream automatically. Design steel beams to AS 4100:2020 with multiple supports and loads. Floor- and roof-beam presets cut repetitive entry.
Code standards
- AS 4100:2020
How it calculates
The Steel Beam (AS 4100:2020) calculator designs steel beams using limit state design (LRFD) per AS 4100:2020. Factored load demands are checked against design capacities for bending, shear, bearing, and deflection. A live FEA engine solves for moment, shear, and deflection under all AS/NZS 1170.0 load combinations simultaneously.
Structural analysis
The beam is modelled as a 1D beam element. The FEA solver computes moment, shear, reaction, and deflection envelopes for every load combination. Distributed loads, line loads, point loads, and moment loads are all supported. Wind loads can be entered directly or linked from a wind load calculator.
Moment section capacity (AS 4100:2020, Cl. 5.2 and 5.3)
Section moment capacity phi × M_s is calculated for bending about both principal axes ('11' and '22'). For standard I-sections and channels, the section is classified as compact, non-compact, or slender based on flange and web slenderness ratios per Table 5.2. Effective section modulus Z_e is used for non-compact and slender sections.
utilization = M / (phi × M_s) ≤ 1.0*
Member moment capacity - LTB (AS 4100:2020, Cl. 5.6)
For positive and negative bending, lateral-torsional buckling (LTB) capacity is computed separately. The reference buckling moment M_oa and slenderness reduction factor alpha_s are calculated as functions of the unbraced length, section properties, and moment modification factor alpha_m. A cantilever check per Table 5.6.2 is also available:
phi × M_b = phi × alpha_m × alpha_s × M_sx ≤ phi × M_s
utilization = M / (phi × M_gov) ≤ 1.0*
Shear capacity (AS 4100:2020, Cl. 5.11) and shear-moment interaction (Cl. 5.12)
Shear capacity phi × V_v accounts for web yield and web shear buckling. Where shear and moment are both significant at the same section, the interaction check per Cl. 5.12 is applied.
Bearing capacity (AS 4100:2020, Cl. 5.13) and bearing-bending interaction (Cl. 5.13.5)
Web bearing capacity phi × R_gov at each support is checked for web bearing yield and buckling. A combined bending and bearing interaction check is performed at supports where both are significant. Bearing is only checked for bending about the X-axis and must be checked separately by the engineer for Y-axis bending.
Deflection analysis
Short-term (delta_s), long-term (delta_l), and imposed-load (delta_Q) deflections are each evaluated and checked against the span/limit criteria. Precamber can be specified and is reflected in the deflection diagrams.
Assumptions
Beam is uniform cross-section. Net areas equal gross area with maximum allowable holes. Member moment capacity about the minor principal axis equals section moment capacity (M_b22 = M_s22). Angle sections are assumed restrained from lateral deflection and rotation. Moments are calculated about principal axes per Cl. 5.7.
What engineers say
Calcs.com simplified my beam analysis. It made structural checks easy and impressively fast.
Aaron D. Obermiller, P.E.
Engineer, REO Engineering

Just the simple feature of being able to link loads is a really big time-saver.
Sam Hensler
Principal, Dynamic Analysis Engineering Consulting
Frequently asked questions
What design method and standard does this calculator use?
What are the key inputs?
What does the calculator check and output?
Does the calculator cover compact, non-compact, and slender sections?
How do I use this calculator with the Steel Lintel (AS 4100:2020) calculator?
Does this calculator support load linking with column and footing calculations?
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