Sound spreads outward from a point source, and its intensity decreases with distance. In open terrain the decrease follows the inverseβsquare law, which translates to a 6β―dB loss each time the distance doubles.
In deep canyons the geometry of the walls can trap sound, effectively altering the spreading exponent. The exponent n in the propagation formula can range from 1 (cylindrical spreading) to 2 (spherical spreading) depending on how confined the acoustic energy is.
By combining the reference level with the appropriate spreading exponent, we can predict the noise level at any distance inside a canyon.
L_0 = reference noise level at distance d_0 (dB)
n = spreading exponent
d = target distance (m)
d_0 = reference distance (m)
How does sound intensity change with distance in open terrain?
What is the inverse-square law in acoustics?
How does canyon geometry affect sound propagation?
What is the range for the acoustic spreading exponent n in canyons?
How does noise level change with distance in a canyon?
What factors affect the accuracy of this calculator?
Can this calculator be used for urban noise assessment?
Results are for informational purposes only and do not constitute professional advice.
