Cold-Formed Steel Stud / Column
Axial load reactions from beams above link directly to this calculation and update automatically when any upstream input changes. Design cold-formed steel studs and columns to AISI S100-16(2020) with independently specified strong-axis, weak-axis, and torsional effective lengths; checks cover local, distortional, and global buckling via the Direct Strength Method for concentric axial loading.
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What it calculates
Design cold-formed steel studs and columns to AISI S100-16(2020) with independently specified strong-axis, weak-axis, and torsional effective lengths. Checks cover local, distortional, and global buckling via the Direct Strength Method. Axial load reactions link to connected beam and footing calculations so changes propagate automatically.
Code standards
- AISI S100-16(2020) w/S2-20
How it calculates
The Cold-Formed Steel Column calculator designs CFS studs and columns to AISI S100-16(2020) using the Direct Strength Method (DSM) for concentric axial loading. LRFD load combinations from ASCE 7/IBC determine the governing factored axial demand Pu.
DSM axial capacity
The nominal axial capacity is governed by the minimum of three limit states:
Global buckling - φPne: Critical elastic buckling loads are computed from the effective slenderness ratios KxLx/rx (strong axis), KyLy/ry (weak axis), and torsional slenderness about the shear center (using section properties Xo, Yo - distance from centroid to shear center). The least elastic buckling load governs, and the DSM global buckling equations convert this to the nominal global capacity Pne.
Local buckling - φPnl: Critical local buckling load Pncrl is determined from the section geometry. The DSM local-global interaction equations per AISI S100-16 Section C3.1 give the local buckling capacity relative to Pne:
Pnl = DSM_local(Pne, Pncrl)
Distortional buckling - φPnd: The characteristic distortional buckling load Pncrd is derived from the section's distortional buckling mode. The DSM distortional column equations give Pnd independently of the global buckling result.
The governing capacity is:
φPn = min(φPnl, φPnd, φPne)
and the utilization check is Pu / φPn ≤ 1.0 where φ = 0.85.
Shear and bending
This calculator covers concentric axial loading only. Shear capacity and beam-column interaction are not checked. If the column also carries significant bending moments (from eccentric reactions or lateral loads), those checks should be performed separately.
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Frequently asked questions
What design method and standard does this calculator follow?
What are the key inputs?
What buckling modes does it check?
Can I model wall studs with different bracing intervals in each direction?
Does the calculator check combined axial plus bending (beam-column)?
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