Flexural buckling
Determine the buckling curve, imperfection factor, and reduction factor χ about both principal axes to EN 1993-1-1 §6.3.1.
Privacy settings
We use Microsoft Clarity to understand how CALC is used — only if you agree. Necessary cookies keep the app working (sign-in, security, free-quota enforcement) and are always active.
Describe the column height, boundary conditions, section, steel grade, axial force, and end moments. Mia checks flexural buckling about both axes and the combined compression-bending interaction, then explains the governing result.
HEB 200 · 4.00 m · NEd 700 kN + MEd 40 kNm
Design a braced HEB 200 steel column in S235, height 4.0 m, pinned at both ends, with NEd = 700 kN and equal end moments M1 = M2 = 40 kNm about the major axis (single curvature), the member restrained against lateral-torsional buckling, to EN 1993-1-1 (EN-recommended values). Check the cross-section resistance, flexural buckling about both axes, and the compression-bending interaction.
Calculate the example with MiaAll values are deterministic for the stated inputs. EN-recommended partial factors (γM0 = γM1 = 1.00); buckling curve b about y-y and c about z-z (h/b = 1.0 ≤ 1.2); Annex B, Table B.1 interaction factors for a member not susceptible to torsional deformation.
Determine the buckling curve, imperfection factor, and reduction factor χ about both principal axes to EN 1993-1-1 §6.3.1.
For an unrestrained column, compute the elastic critical moment M_cr and the reduction factor χ_LT to EN 1993-1-1 §6.3.2 and fold it into the interaction check.
Check the N+M interaction of §6.3.3 using the Annex B interaction factors, for both a restrained and an unrestrained member.
Classify the section and verify the compression and bending resistance before the member stability checks.
At minimum, the column height, boundary conditions, section, steel grade, axial force, and end moments (or zero for pure compression). Mia asks targeted questions when a governing input is missing.
Yes. When the member is not restrained, Mia computes the elastic critical moment and the reduction factor χLT to EN 1993-1-1 §6.3.2 and includes it in the compression-bending interaction. A restrained member skips this calculation (χLT = 1.0).
Mia selects the curve from EN 1993-1-1 Table 6.2 based on the section's h/b ratio and flange thickness, and always states the curve it used.
CALC presents inputs, assumptions, checks, the governing utilisation, and normative references in a structured answer that can be exported as a PDF.
Start with the example and adapt it to your structural system.
New calculation