Steel Space Frame Design — Double-Layer Grids & Nodes

Steel space frame design: double-layer grid geometry, node types (ball, plate, tube), member sizing, support layout, deflection control, and progressive collapse considerations.

What is a space frame?

A space frame is a three-dimensional truss system where members are connected at nodes in a regular geometric pattern. The most common configuration is the double-layer grid — two parallel planes of chord members connected by diagonal web members. Space frames distribute load to supports in two directions simultaneously, achieving very long spans with minimal depth and weight.

Typical span-to-depth ratios range from 20:1 to 30:1. A 60 m span space frame might be only 2.5 m deep. This efficiency comes from the three-dimensional load path: every member participates in resisting applied loads, unlike a planar truss where only in-plane members contribute.

Common configurations

Node types

Worked example — member force estimation

Configuration: square-on-square, 36 m x 36 m plan, 3 m module, 1.8 m grid depth (span/depth = 20). Four corner supports. Factored uniform load = 2.0 kPa (includes self-weight, services, and live load).

Total factored load: W = 2.0 x 36 x 36 = 2,592 kN. Reaction per corner support = 2,592 / 4 = 648 kN.

Using the simplified strip method for preliminary design, treat a central strip of width 3 m (one module) as a beam spanning 36 m with UDL = 2.0 x 3.0 = 6.0 kN/m (total) but supported on a 2D grid, so the effective strip load is approximately 6.0 / 2 = 3.0 kN/m for each direction.

Mid-span moment in one direction: M = wL^2 / 8 = 3.0 x 36^2 / 8 = 486 kN-m. Chord force = M / depth = 486 / 1.8 = 270 kN.

For 270 kN compression in a chord member spanning 3.0 m: using CHS 76.1 x 3.2 (A = 7.32 cm^2, r = 2.58 cm), KL/r = 300/2.58 = 116. With Fy = 350 MPa, phiPn = 0.9 x Fcr x A. Fe = pi^2 x 200,000 / 116^2 = 147 MPa. Fcr = 0.877 x 147 = 129 MPa. phiPn = 0.9 x 129 x 732 / 1000 = 85 kN. Insufficient — a larger section such as CHS 88.9 x 4.0 (phiPn approximately 140 kN) or CHS 114.3 x 3.6 (phiPn approximately 220 kN) is needed.

This demonstrates that space frame chord members are governed by compression buckling. Detailed computer analysis (typically using finite element methods) is essential because the simplified strip method can underestimate forces in members near supports by 30-50 percent.

Code provisions for space frames

Aspect AISC 360 AS 4100 EN 1993-1-1 CSA S16
Member slenderness KL/r <= 200 (compression) Cl. 6.3.3 (KL/r limits) Cl. 6.3.1 (lambda_bar limit) Cl. 10.4.2.1
Connection design Ch. J (bolts, welds) Cl. 9 (connections) Cl. 6.2.7 (hollow section joints EN 1993-1-8) Cl. 13.11
Deflection limit Span/250 to Span/360 Appendix B (Span/250) Span/250 (EN 1993-1-1 Cl. 7.2) Span/300
Stability analysis Ch. C (Direct Analysis) Cl. 4.4 (second-order) Cl. 5.2.2 Cl. 8

EN 1993-1-8 Section 7 specifically covers hollow section joints (CHS and RHS), including T-joints, Y-joints, and K-joints. This is directly applicable to space frame node design.

Common pitfalls

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Related references

Disclaimer

This page is for educational and reference use only. It does not constitute professional engineering advice. All design values must be verified against the applicable standard and project specification before use. The site operator disclaims liability for any loss arising from the use of this information.