ToolJoltTools

Rooftop Wind Speed Estimator

Honest wind-at-roof-height numbers for urban small-wind dreams — suburban shear correction.

Rooftop turbines mostly disappoint, and this calculator shows why before you spend: urban shear (α≈0.30) means a 10 m airport reading of 4 m/s is barely 3.4 m/s at a 6 m roof — and cube-law power makes that a rounding error. If the result here is under 4.5 m/s, solar wins. Every time.

11.97 m/s
Wind speed at 100 m
Speed ratio× 2.00
Power density ratio× 7.94 (cube law)
Hellmann power lawv₂ = v₁ × (h₂/h₁)^0.3

The power-law profile is why hub heights keep growing: raising hub height from 80 to 120 m over cropland (α≈0.2) adds ~8% wind speed — but ~27% more power. Measure α on site from two anemometer heights when possible; tabulated values mislead in complex terrain.

Sources: Hellmann power-law wind profile; terrain exponent tables

Engineering estimate from published standards and typical equipment data. Site conditions, equipment datasheets and measured data govern the real result — confirm with a qualified engineer.

Use the free Rooftop Wind Speed Estimator online — Honest wind-at-roof-height numbers for urban small-wind dreams — suburban shear correction. Runs instantly in your browser: no signup, no upload, mobile-friendly.

About Rooftop Wind Speed Estimator

Rooftop turbines mostly disappoint, and this calculator shows why before you spend: urban shear (α≈0.30) means a 10 m airport reading of 4 m/s is barely 3.4 m/s at a 6 m roof — and cube-law power makes that a rounding error. If the result here is under 4.5 m/s, solar wins. Every time.

How to use Rooftop Wind Speed Estimator

  1. 1Enter a measured wind speed and its measurement height.
  2. 2Set the target (hub) height and the terrain exponent.
  3. 3Read the extrapolated speed and the power-density multiple.

Why use Rooftop Wind Speed Estimator?

  • Hellmann power-law with terrain-correct exponents
  • Cube-law power impact shown alongside the speed change
  • Terrain presets from open sea to city suburbs
  • Explains tall towers in one calculation

Frequently asked questions

How does wind speed change with height?+

By the power law v₂ = v₁(h₂/h₁)^α, with α from ~0.10 offshore to ~0.30 over suburbs. Going 10 m → 100 m over farmland (α=0.2) multiplies speed ×1.58 — and power ×3.9, because power cubes the speed. Height is the cheapest wind upgrade there is.

What shear exponent should I use?+

Open sea 0.10, open plains 0.14 (the classic 1/7th law), cropland with hedges 0.20, forest/suburb 0.25–0.30. Best practice: derive α from two measurement heights on site — tabulated values mislead in complex terrain, where the power law itself degrades.

Can I use airport wind data for my site?+

As a starting estimate: airports measure at 10 m in open terrain. Extrapolate to your hub height with the right α — then remember your terrain differs from the airport's. For investment decisions, nothing replaces on-site measurement; for screening, this is the honest first pass.

Why are wind turbine towers getting taller?+

The shear math: each terrain has more speed higher up, and the cube law triples small speed gains into big energy gains. Over forested or built terrain (high α), a 140 m tower can harvest economic wind where an 80 m tower can't — towers are buying α^cubed.

Embed Rooftop Wind Speed Estimator on your website

Want Rooftop Wind Speed Estimatoron your own site? Paste this snippet into any HTML page — it's free, with no API key or sign-up. The tool loads in an iframe and keeps working exactly as it does here.

Embed code
<iframe src="https://tooljolt.com/tools/rooftop-wind-speed-estimator" width="100%" height="640" style="border:1px solid #e5e7eb;border-radius:12px;max-width:680px" title="Rooftop Wind Speed Estimator — ToolJolt" loading="lazy"></iframe>

Related tools

Related Energy tools

Sponsored