Airfield Rigid Pavement Single-Wheel Edge Stress Screening Calculator
Calculate the Westergaard edge stress in a concrete airfield pavement slab under a single wheel load, as a preliminary screening check.
Computed in your browser — nothing you enter is uploaded. Figures are presented for United States against IRC 2024, and every formula is cited under regulatory standards below.
Last verified 2026-08-26 · v1.0.0
Single-wheel edge stress
2.24 MPa
This is a SINGLE-WHEEL screening calculation only, using classical Westergaard edge-stress theory. It does NOT account for dual/dual-tandem gear superposition, load repetitions (coverage), or cumulative fatigue damage — real FAA airfield rigid pavement design REQUIRES the FAARFIELD software per AC 150/5320-6. Use this only as a rough preliminary screening indicator, never for final design.
- Radius of relative stiffness (l)
- 41 in
- Equivalent radius of resisting section (b)
- 5.15 in
Running these inputs gives 2.24 MPa as the single-wheel edge stress. Low confidence on these inputs, so use the number to plan rather than to order. Currently reading for United States under IRC 2024 — pick a different market above and the figures re-cast accordingly.
Add the equipment this sizes
This result is a specification — 2.241 MPa — not a quantity. Put the thing it sizes into your project: how many, what you call it, and your supplier’s price.
[Schema Verified] Computed in alignment with American Concrete Institute (ACI 318-19) formulas and International Residential Code (IRC 2024) spatial boundaries.
Regulatory standards & verification citations
- Full FAA airfield rigid pavement design for dual/dual-tandem gear configurations requires FAARFIELD (layered-elastic/3D-FEM with cumulative fatigue damage analysis per AC 150/5320-6E/F/G) and cannot be reduced to a closed-form formula — multi-wheel superposition and coverage/fatigue life have no simple equation. This calculator instead computes the classical Westergaard edge-loading stress for a SINGLE wheel: σe = 0.572×(P/h²)×[4×log10(l/b)+0.359], where l = [E×h³/(12×(1−μ²)×k)]^0.25 is the radius of relative stiffness and b is the equivalent radius of the resisting section (b=√(1.6a²+h²)−0.675h for a<1.724h, else b=a, where a is the tire contact radius)