Vibration generated by machinery or traffic propagates through the ground and structures, and its intensity diminishes as the distance from the source increases. The primary mechanism of attenuation is geometric spreading, where the energy radiates outward over a larger area.
For a point source in a homogeneous medium, the amplitude A at a distance r can be approximated by an inverseβpower law: the amplitude is proportional to 1/rβΏ, where n is the attenuation exponent that reflects the spreading geometry and material damping.
Engineers use this relationship to predict vibration levels at nearby receptors and to assess compliance with regulatory limits. By inserting the source amplitude Aβ and the chosen exponent n, the expected amplitude at any distance can be quickly estimated.
How does the vibration amplitude change with distance?
What factors affect the attenuation exponent n?
Can this calculator be used for any type of source?
How accurate is the inverse-power law approximation?
What units should I use for distance in this calculator?
Can the calculator handle multiple sources?
What are some common applications of this calculation?
Results are for informational purposes only and do not constitute professional advice.
