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Calcs.com
United States
AISC 360-22AISC 360-16

Steel Column (LRFD, AISC 360-16)

Column axial load links from beam reactions above and links to footing calculations below - change a beam span and the footing design updates automatically. Structural engineers designing hot-rolled steel columns and posts to AISC 360-16 LRFD under the IBC. For projects on the 2016 code cycle - use the AISC 360-22 LRFD version for new work.

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What it calculates

Design hot-rolled steel columns and posts to AISC 360-16 LRFD. Checks cover axial section capacity, flexural and flexural-torsional buckling, and combined axial-plus-bending interaction. Column axial load links from beam reactions above and passes down to footing calculations below so the full load path updates automatically.

Code standards

  • AISC 360-16 (LRFD)

How it calculates

The Steel Column (LRFD, AISC 360-16) calculator designs hot-rolled steel columns and posts using Load and Resistance Factor Design. It runs a first-order structural analysis to determine demands, then applies AISC 360-16 capacity equations for all relevant limit states.

Structural analysis

The calculator performs FEA on the column as a beam-column, resolving axial forces, moments, and deflections under applied loads. End conditions (pinned, fixed, roller) are specified at each support. Concentrated axial loads and distributed lateral loads can be applied at any height. A first-order moment amplification factor accounts for P-delta (P-little delta) effects, and the member is assumed to be part of a braced frame.

Axial compression capacity

Nominal compressive strength is determined per AISC 360-16 Chapter E:

utilization = Pu / (phi_c * Pn) ≤ 1.0

where phi_c = 0.90. The nominal strength Pn is governed by flexural buckling about the weak axis for most standard shapes, using the effective slenderness ratio KL/r and the critical stress Fcr. For singly-symmetric and unsymmetric sections, flexural-torsional buckling is also checked. Slender element reduction factors (Q) are applied where local buckling governs the section capacity.

Flexural capacity

When moments are present from eccentricity or lateral loads, flexural strength is checked per AISC 360-16 Chapter F:

utilization = |Mu| / (phi_b * Mn) ≤ 1.0

where phi_b = 0.90. The lateral-torsional buckling limit state governs for unbraced lengths exceeding Lp. Compact, non-compact, and slender web and flange classifications are evaluated per Table B4.1b.

Combined axial compression and bending

For members carrying both axial compression and bending the AISC H1-1 interaction equations are applied:

  • For Pu / phi_c Pn ≥ 0.2: (Pu / phi_c Pn) + (8/9) * (Mux / phi_b Mnx + Muy / phi_b Mny) ≤ 1.0
  • For Pu / phi_c Pn < 0.2: (Pu / 2 phi_c Pn) + (Mux / phi_b Mnx + Muy / phi_b Mny) ≤ 1.0

Both strong- and weak-axis moment demands are included, allowing the full biaxial bending case to be assessed.

Axial deformation

Axial shortening under the design load is calculated and reported alongside the capacity checks, allowing serviceability limits to be verified where column shortening is relevant to the structural system.

Outputs

Results are displayed as traffic-light utilization ratios for each limit state. Code clause references are shown for every check. The governing utilization ratio, critical load combination, and section properties are summarised at the top of the results panel.

What engineers say

Matt Ward company logo
The biggest thing I noticed about Calcs.com that made me a believer was the load linking. That was a game-changer.

Matt Ward

Principal Engineer, Ward Engineering

Noah Diaz company logo
The load linking feature is huge for us. Before, we had to use separate calculators and manually input everything.

Noah Diaz

Engineering Design Coordinator, PWI

Frequently asked questions

What design method and code does this calculator use?
The calculator uses Load and Resistance Factor Design (LRFD) per AISC 360-16. Factored load demands are compared against phi-reduced nominal capacities for axial compression, flexure, and combined loading.
What are the key inputs?
Key inputs include column height, end conditions (pinned, fixed, roller), axial loads with optional eccentricity, distributed lateral loads, and effective length factors Kx and Ky. The steel section is selected from the AISC database of W-shapes, HSS, pipes, and angles, or entered as a custom section.
What limit states does it check?
The calculator checks axial compressive strength (flexural buckling and flexural-torsional buckling where applicable), strong- and weak-axis flexural strength, and combined axial compression plus biaxial bending interaction per AISC 360-16 Chapter H.
Can the calculator handle combined axial load and bending?
Yes. Under eccentric loading or lateral loads the column is designed for combined axial-plus-bending per the AISC H1-1a/H1-1b interaction equations. Both strong- and weak-axis moment demands are included in the interaction check.
How do I set effective length factors (K-factors)?
Kx and Ky are entered directly as inputs. Common values (pin-pin = 1.0, fix-pin = 0.7, fix-fix = 0.5) are referenced in the code documentation. For sway frames, higher K-factors should be applied per the alignment chart method or a rational analysis.
Can this calculator receive loads from a beam and pass axial load down to a footing calculation?
Yes - column axial load can be linked from beam reaction outputs above, and the resulting column base reaction links to a footing or base plate calculation below. Changes propagate automatically across the full load path.

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