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Calcimator

Wind Load Calculator

Calculate wind pressures and forces on buildings per ASCE 7: velocity pressure, windward/leeward pressures, and base shear.

About this calculator

This calculator works through the ASCE/SEI 7-22 simplified wind pressure procedure for a rectangular, enclosed or partially-enclosed building. It starts with velocity pressure, qz = 0.613 × Kz × Kzt × Kd × V² — the equation ASCE 7 Chapter 26 defines for converting a basic wind speed into a design pressure — using a fixed directionality factor Kd of 0.85 and a topographic factor Kzt of 1.0 (flat terrain, no speed-up). The exposure coefficient Kz is derived from a simplified power-law formula whose exponent and gradient height shift by exposure category — steeper for Exposure D's flat, unobstructed terrain than for Exposure B's urban roughness — evaluated at your building's mean roof height (floored at 4.5 m).

From velocity pressure, the calculator applies a fixed 0.85 gust factor for a rigid structure along with representative windward (+0.8) and leeward (−0.5) external pressure coefficients, then adds or subtracts an internal pressure coefficient (GCpi) that swings between ±0.18 for enclosed buildings and a much larger ±0.55 for partially enclosed ones — reflecting how a breached envelope amplifies internal suction and pressure. Combining the windward and leeward net pressures and multiplying by the windward wall area (width × height) gives a total wind force, reported again as base shear. Because the pressure coefficients and gust factor are fixed representative values rather than calculated from your building's specific aspect ratio and roof geometry, this is a preliminary estimate suited to early design — a full ASCE 7 Chapter 27/28 analysis is still needed for final cladding and lateral system design.

Inputs

m/s

ASCE 7-22: Risk Cat II inland 40–50 m/s; Gulf Coast 55–65 m/s; SE Florida 70–80 m/s

ft
ft
ft

Results

Velocity Pressure (qz)

909.04 Pa

Total Wind Force

304,755.63 N

Windward Pressure454.52 Pa
Leeward Pressure-222.71 Pa
Base Shear304,755.63 N

Figures current as of 2022. Source: American Society of Civil Engineers, ASCE/SEI 7-22, Minimum Design Loads and Associated Criteria for Buildings and Other Structures, Chapter 26 (Wind Loads: General Requirements)

How to Use This Calculator
  1. Enter the basic wind speed V for your location from ASCE 7 wind maps in mph.
  2. Set the exposure category (B for suburban, C for open terrain, D for coastal) and building height.
  3. Input the building dimensions and the roof slope.
  4. Review the Design Wind Pressure for walls and roof in psf using ASCE 7 Chapter 27 or 28 provisions.
  5. Apply the calculated pressures to the lateral force-resisting system and cladding connections.

How the result changes with Basic Wind Speed

Basic Wind SpeedVelocity Pressure (qz)Total Wind Force
20227.26 Pa76,188.91 N
30511.33 Pa171,425.04 N
602,045.34 Pa685,700.17 N
803,636.16 Pa1,219,022.53 N

What each input means

Basic Wind Speed
3-second gust wind speed at 10 m height in open terrain per ASCE 7-22 Figure 26.5-1A/B/C. Risk Category II: most US inland 40–50 m/s; Gulf Coast 55–65 m/s; Miami/Keys 70–80 m/s.
Exposure Category
Surface roughness per ASCE 7 §26.7.
Building Height
Mean roof height of the building above ground level.
Building Width (windward face)
Width of the building face perpendicular to the wind direction.
Building Length (parallel to wind)
Length of the building parallel to the wind direction.
Enclosure Classification
Determines the internal pressure coefficient used in the wind pressure calculation.

How this is calculated

Worked example, using the default values

  1. Identify Input Parameters
    4 parameters
    Basic Wind Speed = 40, Exposure Category = 2, Building Height = 15, Building Width (windward face) = 30 = 6 input(s) provided
  2. Calculate Velocity Pressure
    Velocity Pressure
    909.04 = 909.04
  3. Calculate Total Wind Force
    Total Wind Force
    304755.63 = 304755.63
  4. Calculate Windward Pressure
    Windward Pressure
    454.52 = 454.52
  5. Calculate Leeward Pressure
    Leeward Pressure
    -222.71 = -222.71

Figures and sources

Engine last updated . Built by Paul Gunder, a software engineer, not a licensed financial, medical, or legal professional.

Frequently Asked Questions

Why does exposure category change the wind pressure so much for the same wind speed?

Exposure category sets both the power-law exponent (alpha) and gradient height (zg) used to compute Kz per ASCE/SEI 7-22 §26.7, and these shift substantially between categories — Exposure D (flat, unobstructed) uses alpha = 11.5 and zg = 213, while Exposure B (urban) uses alpha = 7.0 and zg = 366. Rougher terrain in Exposure B slows wind speed near the ground more than open Exposure D terrain does, so the same basic wind speed produces a lower velocity pressure in a more built-up area.

Why is the internal pressure coefficient GCpi so much larger for partially enclosed buildings?

A partially enclosed building has a dominant opening — like a large door or a broken window — that lets outside pressure act directly on the interior, amplifying suction or pressure throughout the whole envelope. That's why the calculator jumps from ±0.18 for enclosed buildings to ±0.55 for partially enclosed ones, more than tripling the internal pressure component added to or subtracted from every wall's net pressure.

How is 'Total Wind Force' calculated from the windward and leeward pressures?

The calculator takes the absolute value of the windward pressure plus the absolute value of the leeward pressure — since leeward pressure is negative (suction) while windward is positive — and multiplies that combined pressure by the windward wall area, which is building width times building height. This gives a single total force representing both push and pull acting together across the structure's width.

Does Building Length affect the results?

Building Length is collected but does not currently factor into any calculation here — the leeward pressure coefficient is a fixed representative value rather than one computed from the building's length-to-width ratio.

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