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Stereophonic (Rev #2, changes)

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Stereo microphone systems 1

A-B (delay-based)

A-B microphone system uses two parallel omnidirectional? microphones with a clear distance.

X-Y Blumlein pair and X-Y stereo in general (intensity-based, coincident)

Blumlein pair uses the setup of 90 angled crossed figure-of-eights microphones. According to Michael Gerzon, the Blumlein pair system has a most remarkable stereo stability.

A classic Blumleinian coincident microphone pair uses two figure-of-eight microphones pointing to ±45 \pm 45 ^\circ, in other words, two microphones are positioned 90 90^\circ from each other.

Blumlein XY pair

The pickup pattern of a classic Blumleinian microphone pair can be defined as:

(1)g XY(φ)=[cos(φ+45 ) cos(φ45 )] g_{XY}(\varphi) = \left[ \begin{array}{l} \cos(\varphi + 45^\circ) \\ \cos(\varphi - 45^\circ) \end{array} \right]

where φ\varphi is the angle of the sound source relative to the microphone pair, g(φ)g(\varphi) is the response of the Blumlein microphone pair to sound signals at different angles of incidence φ\varphi, and XX represents the front-right signal, while YY represents the front-left one.

Assuming a signal ss originates from an angle of φ\varphi, the pickup signals’s gain can be expressed as:

g(φ)s=[X Y]. g(\varphi) s = \left[ \begin{array}{c} X \\ Y \end{array} \right].

As the sound source moves from the right channel XX at an angle of 45 -45^\circ to the left channel YY at an angle of +45 +45^\circ, the captured signal would be panned from the channel XX to the channel YY, the transition can be represented as follows:

g XY(45 )=[1 0],g XY(45 )=[0 1]. g_{XY}(-45^\circ) = \left[ \begin{array}{l} 1 \\ 0 \end{array} \right] \, , \quad g_{XY}(45^\circ) = \left[ \begin{array}{l} 0 \\ 1 \end{array} \right].

Sound comes from the sides that have angles φ\varphi ranged from 135 -135^\circ to 45 -45^\circ and certainly also 45 45^\circ to 135 135^\circ will make a Blumleinian microphone pair producing out-of-phase signals between XX and YY channels.

Compared to a A-B way of setup, the sonic characteristic of a Blumleinian microphone pair has less sense of space and depth.

ORTF: (near-coincident)

ORTF (Office de Radiodiffusion Télévision Française) is a variation on the basic X-Y coincident technique, which uses two cardioid microphones spaced 7 inches (17 cm) apart and facing outward with an angle of 110 110^\circ between them.

M-S: (intensity-based)

The M/S technique employs a mid (omnidirectional?, sometimes cardioid?-directional to front) cartridge that directly picks up the mono sum signal, and a side (figure-of-eight) cartridge that directly picks up the stereo difference signal.

A native MS recording pair uses a pair of omnidirectional microphone (mid, WW) and figure-of-eight microphone (side, YY).

Native MS pair

The pickup pattern of this MS microphone pair can be defined as:

(2)g WY(φ)=[1 sin(φ)] g_{WY}(\varphi) = \left[ \begin{array}{c} 1 \\ \sin(\varphi) \end{array} \right]

where φ\varphi is the angle of the sound source relative to the microphone pair, g(φ)g(\varphi) is the response of the MS microphone pair to sound signals at different angles of incidence φ\varphi, and WW represents the mid signal, while YY represents the side signal.

Assuming a signal ss originates from an angle of φ\varphi, the pickup signals’ gain can be expressed as:

g(φ)s=[W Y]. g(\varphi) s = \left[ \begin{array}{c} W \\ Y \end{array} \right].

External resource

References

[1] Zotter, Franz & Frank, Matthias. (2019). Ambisonics: A Practical 3D Audio Theory for Recording, Studio Production, Sound Reinforcement, and Virtual Reality. 10.1007/978-3-030-17207-7. Download: https://link.springer.com/content/pdf/10.1007/978-3-030-17207-7.pdf

[2] Ballou, G. (Ed.). (2009). Electroacoustic Devices: Microphones and Loudspeakers (1st ed.). Routledge. https://doi.org/10.4324/9780240812687


  1. This entry mainly developed its content by re-structuring Zotter & Frank Comprehensive comprehensive springer Springer handbook of Ambisonics. Also figures come from this book.