Handbook for Sound Engineers

(Wang) #1

506 Chapter 16


does illustrate that even with a “perfect,” massless,
moving-coil microphone, “perfect” electrical wave-
forms will not be produced.


When sound waves vibrate the diaphragm, the voice
coil has a voltage induced in it proportional to the
magnitude and at the frequency of the vibrations. The
voice coil and diaphragm have some finite mass and
any mass has inertia that causes it to want to stay in the
condition it is in—namely, in motion or at rest. If the
stationary part of the diaphragm-magnet structure is
moved in space, the inertia of the diaphragm and coil
causes them to try to remain fixed in space. Therefore,
there will be relative motion between the two parts with
a resultant electrical output. An electrical output can be


obtained in two ways, by motion of the diaphragm from
airborne acoustical energy or by motion of the magnet
circuit by structure-borne vibration. The diaphragm
motion is the desired output, while the structure-borne
vibration is undesired.
Several things may be tried to eliminate the unde-
sired output. The mass of the diaphragm and voice coil
may be reduced, but there are practical limits, or the
frequency response may be limited mechanically with
stiffer diaphragms or electronically with filter circuits.
However limited response makes the microphone
unsuitable for broad-range applications.

16.3.3.1 Unidirectional Microphones

To reject unwanted acoustical noise such as signals
emanating from the sides or rear of the microphone,
unidirectional microphones are used, Fig. 16-7. Unidi-
rectional microphones are much more sensitive to vibra-
tion relative to their acoustic sensitivity than
omnidirectional types. Fig. 16-37 shows a plot of vibra-
tion sensitivity versus frequency for a typical omnidi-
rectional and unidirectional microphone with the levels
normalized with respect to acoustical sensitivity.
The vibration sensitivity of the unidirectional micro-
phone is about 15 dB higher than the omnidirectional
and has a peak at about 150 Hz. The peak gives a clue to
help explain the difference.

Figure 16-35. Effect of a varying sound pressure on a
moving-coil microphone.


a-b

c-d-e
f-g

a

b c

d

e f

g

a

b

c

d

e

a

b

c

d

e

A. Acoustical sine
waveform.

B. Electrical sine
waveform.

C. Acoustical square
waveform.

D. Electrical square
waveform.

Figure 16-36. Effect of a transient condition on a
moving-coil microphone.

a

a'

b c e d e a

a'

b d

A. Acoustical
Waveform.

c

B. Electrical
waveform.
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