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Wind Load Calculator

§ Code basis: ASCE 7-22 (United States) — The equations are general, but the input data behind them is set jurisdiction by jurisdiction. Swapping the code number does nothing - you have to swap the wind map, the rainfall curve, the ampacity table, the demand rates.

Pressure goes with velocity squared; height enters through the exposure power law.

Also known as wind pressure calculation · design wind load · wind loading

Quick answer

With the default inputs: Basic wind speed V 45 m/s · Exposure Exposure C - open terrain · Height above ground z 10 m etc.Design pressure 0.718 kPa

Use your own dimensions ↓

Inputs

m/s
m²

Result

Design pressure
0.718kPa
Velocity pressure Kz1.001
Basic velocity pressure1.266kPa
Velocity pressure qz1.056kPa
Gust factor G0.85
Design pressure0.718kPa
Total force F14.4kN
Force per m²0.718kN/m²
Windward plus leeward1.167kPa
How this is worked out

Wind pressure goes with the square of velocity, so going from 40 to 50 m/s — a 25% increase — lifts pressure from 1.00 to 1.56 kPa, a 56% increase. That is why a 5 m/s difference in basic wind speed changes the steel tonnage so much in cyclone regions. The height correction is not linear either: on the same site the pressure at 50 m can be 40% above that at 10 m, because ground friction slows the wind near the surface and the profile approaches the gradient wind with height. Exposure matters even more — at 45 m/s and 10 m, Exposure C (open terrain) gives Kz around 1.00 while Exposure B (suburban, wooded) gives only 0.72, a 28% difference. These are ASCE 7 exposure categories, not the A/B/C/D terrain categories of GB 50009 — the two systems invert each other: GB C is a built-up city centre, ASCE C is open country. Classify the site to the ASCE definition before using this tool, or the pressure comes out backwards. Take shape coefficients per face, never a blanket 0.8: windward is +0.8 and leeward −0.5, which only add to 1.3 as a total push, while roof suction can exceed −1.0. That suction is what peels off light steel roofs, so purlins and roof fixings must be designed on the negative value; using +0.8 under-designs them by more than half. Internal pressure is separate, around ±0.18 for enclosed buildings, and it flips the moment a window blows in — corners fail first. Two things get left out. ASCE 7 gives p = qz G Cp, so dropping the gust factor G of 0.85 for a rigid building over-predicts pressure by 18%. And from ASCE 7-16 onward there is a ground elevation factor Ke = exp(-0.0000362 H) with H the site altitude in feet; this tool takes Ke = 1.0 at sea level, so at 1000 m the true value is about 0.89 and high altitude projects must apply it themselves. Below 15 ft (4.6 m) Kz does not keep falling either — Table 26.10-1 lists a single value for the whole 0-15 ft band.

Next up: Snow Load Calculator · Seismic Base Shear Calculator

Formula

Height factorKz = 2.01·(z/zg)^(2/α), z taken ≥ 15 ft
Velocity pressureqz = 0.613·Kz·Kzt·Kd·Ke·V² (N/m²)
Design pressurep = qz·G·Cp
Element forceF = p·A
Basic velocity pressureqb = 0.5·ρ·V² (ρ = 1.25 kg/m³)
Ground elevationKe = e^(−0.0000362·H), H in ft; taken as 1.0 here
45 m/s basic wind, exposure C, 10 m height, Kzt 1.0, Kd 0.85, G 0.85, Cp 0.8, 20 m² loaded: Kz 1.001, basic velocity pressure 1.266 kPa, qz 1.056 kPa, design pressure 0.718 kPa and 14.4 kN total force.

Basis

The codes below are listed for comparison. This calculator returns ASCE 7-22 values only.

FAQ

How do I calculate wind load?
Three steps. First turn the basic wind speed into a velocity pressure, qb = 0.5 rho V², using the return period your code requires. Second correct for height and terrain, Kz = 2.01 (z/zg)^(2/alpha). Third apply the gust factor and the shape coefficient for design pressure, p = qz G Cp, then multiply by the loaded area for force. At 45 m/s, 10 m, open terrain: 1.27 kPa basic, Kz about 1.0, 1.06 kPa velocity pressure and with G 0.85, 0.72 kPa on a windward face at Cp 0.8. For total push add windward 0.8 and leeward 0.5.
Why is roof wind load negative?
Air accelerates over the ridge and pressure drops, so the roof feels an upward suction rather than a downward push. On pitches between 10 and 30 degrees the windward slope can reach Cp of −0.9 to −1.2, with higher local values at ridges and eaves. Purlins, roof sheets and self-drilling screws therefore have to be checked for uplift: a 20 m² sheet designed for 0.72 kPa downward may actually see 1.0 kPa upward. That reversal is why light steel roofs peel off in cyclones — the fixings were sized for pressure, not suction.

What to calculate next

These jobs are done back to back on site — follow the steps to work through the whole sequence.

Structure: loads before membersStep 1 of 4

  1. 1Wind Load Calculator
  2. 2Snow Load Calculator
  3. 3Seismic Base Shear Calculator
  4. 4Punching Shear Calculator

Cite this page

Use this format in reports, method statements or coursework. The link is permanent.

Building Calculator. Wind Load Calculator. 2026-10-25. https://jianzhujisuan.com/en/wind-load

Results are estimating aids only and are not a design basis. Construction and final accounts must follow the drawings, the applicable standards and an approved method statement. Anything affecting structural safety, shoring or falsework must be checked by a suitably qualified engineer.