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Sound pressure
June 03, 2005
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 amplitude of sound pressure from a point source decreases in the free field (direct field) proportional to the inverse of the distance from that source. Sound pressure level is a decibel scale based on a reference sound pressure of 20 µPa (micropascals), calculated in dB as:
This is written "dB (SPL)".
p0: Reference sound pressure of 2 × 10-5 Pa = 20 µPa
Sound pressure p in N/m2 or Pa is:
Z: acoustic impedance, sound impedance, or characteristic impedance, in Pa·s/m
v: particle velocity in m/s
J: acoustic intensity or sound intensity, in W/m2
Sound pressure p is connected to particle displacement (or particle amplitude) ξ, in m, by:
Sound pressure p:
normally in units of N/m2 = Pa.
where:
p: sound pressure, in N/m2 = Pa
f: frequency, in Hz
ρ: density of air, in kg/m3
c: speed of sound, in m/s
v: sound velocity, in m/s
ω: angular frequency = 2π·f
ξ: particle displacement (particle amplitude), in m
Z: acoustic impedance (characteristic impedance) = c · ρ, in Pa·s/m
a: particle acceleration, in m/s2
E or w sound energy density, in J/m
Pac sound power or acoustic power, in W
A area, in m2
Note: The often used term "intensity of sound pressure" is not correct. 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.
Sound measurements
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Sound power
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Sound power level (SWL)
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Sound pressure
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Sound pressure level (SPL)
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Sound intensity
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Sound intensity level (SIL)
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Particle velocity
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Particle velocity level (sometimes called Sound velocity level) (SVL)
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Sound energy flux
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Acoustic impedance
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Speed of sound
[This article is licensed under the GNU Free Documentation License. It uses material from the Wikipedia article: Sound Pressure.]
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