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Sound pressure
Sound pressure p (or acoustic pressure) is the measurement in pascals of the root mean square (RMS) pressure deviation (from atmospheric pressure) caused by a sound wave passing through a fixed point. The symbol for pressure is the lower case p. The upper case P is the symbol for power. This is often misprinted. The unit is pascal (symbol: Pa) and that is equal to a force (F) of one newton (1 N) applied over an area (A) of one square metre (1 m2).
The amplitude of sound pressure from a point source decreases in the free field (direct field) proportional to the inverse of the distance r from that source. That is 1/r and really not squared!
Sound pressure level is a decibel scale based on a reference sound pressure of 20 µPa (micropascals), calculated in dB as:
This is written "dBSPL".
Reference sound pressure p0 = 2 × 10-5 Pa = 20 µPa
Sound pressure p in N/m2 or Pa is:
Z: acoustic impedance, sound impedance, or characteristic impedance; Pa·s/m
v: particle velocity; m/s
I: acoustic intensity or sound intensity; W/m2
Sound pressure p is connected to particle displacement (or particle amplitude) ξ m, by:
Sound pressure p:
normally in units of pacals.
where:
The distance law for the sound pressure p is inverse-proportional to the distance r of a punctual sound source. This is not an the inverse-square law that is applicable to sound intensity.
(proportional)
Note: The often used term "intensity of sound pressure" is nonsensical. Use "magnitude", "strength", "amplitude", or "level" instead. "Sound intensity" is sound power per unit area, while "pressure" is a measure of force per unit area. Intensity is not equivalent to pressure.
Other related archivesSound intensity, Sound pressure level, acoustic impedance, acoustic intensity, amplitude, atmospheric pressure, characteristic impedance, dB, decibel, inverse-square law, level, magnitude, particle displacement, particle velocity, pascals, power, pressure, root mean square, sound impedance, sound intensity, sound power, strength
 Adapted from the Wikipedia article "Sound pressure", under the G.N U Free Docmentation License. Please also see http://en.wikipedia.org/wiki |