(声在水中的传播-声速测量) Most of the applications for underwater acoustics rely on an accurate
knowledge of the sound velocity in water. The speed of a compressional sound
wave (c) is given by:
Both the axial modulus (a measure of elasticity or compressibility) and the
density of sea water are complex functions of temperature, salinity and
pressure. However, due to the complex interdependency of these parameters it is
very difficult to apply this theoretical equation for sound speed with any
confidence. For this reason it is often necessary therefore to resort to
empirical relationships.
Sound velocity increases with temperature (T), pressure (p) and salinity
(S) in this order of importance. As a rule of thumb the rate of change of
velocity with these parameters is: An more accurate empirical relationship relating the sound velocity to T, S
and p (or equivalently depth) is:
(Range of use: 0 to 30 degrees C, 0 to 45ppt, 0 to 100m, Clay and Medwin,
1977)
T - 3m/s/degree C
p - 0.017m/s/m
S
- 1.2m/s/ppt
(Mazel, 1985)
The speed of a wave is the rate at which vibrations propagate through the medium. Wavelength and frequency are related by:
l = c/f
where lambda = wavelength, c = speed of sound in the medium, and f = frequency. The speed of sound in water is approximately 1500 m/s while the speed of sound in air is approximately 340 m/s. Therefore, a 20 Hz sound in the water is 75m long whereas a 20 Hz sound in air is 17m long.