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MUSICAL ACOUSTICS

   SOUND
 PRESSURE,
 POWER AND
 LOUDNESS


Science of Sound
Chapter 6
FREE FIELD
                     I = W/4πr2


             at r = 1 m:

             LI = 10 log I/10-12

             = 10 log W/10-12 – 10 log 4p
             = LW - 11
HEMISPHERICAL
                                            FIELD


                                            I = W/2pr2



                                            at r = l m
                                            LI = LW - 8


Note that the intensity I α 1/r2 for both free and
hemispherical fields;
therefore, LI decreases 6 dB for each doubling of distance
SOUND PRESSURE LEVEL
Our ears respond to extremely small pressure
fluctuations p

Intensity of a sound wave is proportional to the sound
Pressure squared:
                                       ρc ≈ 400
  I = p2 /ρc          ρ = density (1.21kg/m3)
                      c = speed of sound (343 m/s)

We define sound pressure level:

   Lp = 20 log p/p0    p0 = 2 x 10-5 Pa (or N/m2)
(or SPL)
TYPICAL SOUND LEVELS
MULTIPLE SOURCES




Example:Two
uncorrelated
sources of 80
dB each will
produce a
sound level of
83dB
(Not 160 dB)
MULTIPLE SOURCES

   What we really want to add are mean-square
   average pressures (average values of p2)
   This is equivalent to adding intensities



  Example: 3 sources of 50 dB each
Lp = 10 log [(P12+P22+P32)/P02] = 10 log (I1 + I2 + I3)/ I0)
= 10 log I1/I0 + 10 log 3 = 50 + 4.8 = 54.8 dB
SOUND PRESSURE and INTENSITY
Sound pressure level is measured with a sound level meter (SLM)
Sound intensity level is more difficult to measure, and it requires
more than one microphone
In a free field, however, LI ≈ LP
FOUR ATTRIBUTES USED TO DESCRIBE A SOUND:
 •Loudness
 •Pitch
 •Timbre
 •Duration
EACH OF THESE DEPENDS ON ONE OR MORE PHYSICAL
PARAMETERS THAT CAN BE MEASURED:
•Sound pressure
•Frequency
•Spectrum
•Duration (measured)
•Envelope

 Relating the SUBJECTIVE QUALITIES to the PHYSICAL
 PARAMETERS that we can MEASURE OBJECTIVELY
 Is an important problem in PSYCHOACOUSTICS
DEPENDENCE OF SUBJECTIVE QUALITIES OF
   SOUND ON PHYSICAL PARAMETERS
LOUDNESS LEVEL
 Contours of equal loudness are labeled phons
 At 1000 Hz, Loudness Level = Lp
PLOT YOUR OWN FREQUENCY RESPONSE



ASSIGNMENT: Plot your own frequency
response curves by using

www.phys.unsw.edu.au/~jw/hearing.html
HOW DOES
 LOUDNESS
 DEPEND ON
FREQUENCY?
LOUDNESS SCALING
LOUDNESS RESPONSE OF THE EAR
LOUDNESS OF COMPLEX TONES


Loudness depends mainly on
SOUND PRESSURE.

but it also depends on FREQUENCY,
SPECTRUM and DURATION
DEPENDENCE
    OF
 LOUDNESS
    ON
 BANDWIDTH

 CRITICAL
  BANDS
LOUDNESS OF COMBINED SOUNDS
JUST NOTICEABLE LEVEL DIFFERENCE
LEVEL INCREMENT NEEDED TO DOUBLE LOUDNESS
RANGE OF FREQUENCY AND INTENSITY
           OF THE EAR
MUSICAL DYNAMICS AND LOUDNESS
HOW DOES
LOUDNESS
DEPEND ON
 PARTIAL
MASKING?
HOW DOES LOUDNESS DEPEND ON DURATION?
LOUDNESS RECRUITMENT


  UNUSUALLY RAPID GROWTH OF LOUDNESS
       ABOVE A CERTAIN THRESHOLD


 GENERALLY ASSOCIATED WITH HEARING LOSS,
  BUT NORMAL LISTENERS EXPERIENCE IT FOR
TONES OF VERY HIGH OR VERY LOW FREQUENCY
MONAURAL vs BINAURAL LOUDNESS

  FOR SOFT SOUNDS (~20dB) BINAURAL
LOUDNESS EXCEEDS MONAURAL LOUDNESS
           BY A FACTOR OF 2
     (CORRESPONDS TO ΔL = 8dB)

FOR LOUD SOUNDS (~80dB) BINAURAL
  LOUDNESS EXCEEDS MONAURAL
    LOUDNESS BY A FACTOR ~/.4
    (CORRESPONDS TO ΔL = 6dB)

                 Zwicker & Fastl (1990)
INTENSITY DISCRIMINATION AND CODING
    AT LOW LEVELS, INTENSITY CHANGES CAN BE
 SIGNALLED BOTH BY CHANGES IN FIRING RATES OF
    NEURONS AT THE CENTER OF THE EXCITATION
PATTERN AND BY THE SPREADING OF THE EXCITATION
       PATTERN (TO INCLUDE MORE NEURONS)

AT HIGH LEVELS, MOST NEURONS AT THE CENTER OF
  THE EXCITATION PATTERN ARE SATURATED, BUT
 INTENSITY CHANGES ARE SIGNALLED BY CHANGES
          IN FIRING RATES AT THE EDGES.


    AN INCREASE IN LEVEL ALSO MAY BE SIGNALLED
   BY INCREASED PHASE LOCKING TO THE TONE WHICH
         RESULTS IN TEMPORAL REGULARITY OF
                   NEURAL FIRINGS

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6 loudness

  • 1. MUSICAL ACOUSTICS SOUND PRESSURE, POWER AND LOUDNESS Science of Sound Chapter 6
  • 2.
  • 3.
  • 4. FREE FIELD I = W/4πr2 at r = 1 m: LI = 10 log I/10-12 = 10 log W/10-12 – 10 log 4p = LW - 11
  • 5. HEMISPHERICAL FIELD I = W/2pr2 at r = l m LI = LW - 8 Note that the intensity I α 1/r2 for both free and hemispherical fields; therefore, LI decreases 6 dB for each doubling of distance
  • 6. SOUND PRESSURE LEVEL Our ears respond to extremely small pressure fluctuations p Intensity of a sound wave is proportional to the sound Pressure squared: ρc ≈ 400 I = p2 /ρc ρ = density (1.21kg/m3) c = speed of sound (343 m/s) We define sound pressure level: Lp = 20 log p/p0 p0 = 2 x 10-5 Pa (or N/m2) (or SPL)
  • 8. MULTIPLE SOURCES Example:Two uncorrelated sources of 80 dB each will produce a sound level of 83dB (Not 160 dB)
  • 9. MULTIPLE SOURCES What we really want to add are mean-square average pressures (average values of p2) This is equivalent to adding intensities Example: 3 sources of 50 dB each Lp = 10 log [(P12+P22+P32)/P02] = 10 log (I1 + I2 + I3)/ I0) = 10 log I1/I0 + 10 log 3 = 50 + 4.8 = 54.8 dB
  • 10. SOUND PRESSURE and INTENSITY Sound pressure level is measured with a sound level meter (SLM) Sound intensity level is more difficult to measure, and it requires more than one microphone In a free field, however, LI ≈ LP
  • 11. FOUR ATTRIBUTES USED TO DESCRIBE A SOUND: •Loudness •Pitch •Timbre •Duration EACH OF THESE DEPENDS ON ONE OR MORE PHYSICAL PARAMETERS THAT CAN BE MEASURED: •Sound pressure •Frequency •Spectrum •Duration (measured) •Envelope Relating the SUBJECTIVE QUALITIES to the PHYSICAL PARAMETERS that we can MEASURE OBJECTIVELY Is an important problem in PSYCHOACOUSTICS
  • 12. DEPENDENCE OF SUBJECTIVE QUALITIES OF SOUND ON PHYSICAL PARAMETERS
  • 13. LOUDNESS LEVEL Contours of equal loudness are labeled phons At 1000 Hz, Loudness Level = Lp
  • 14. PLOT YOUR OWN FREQUENCY RESPONSE ASSIGNMENT: Plot your own frequency response curves by using www.phys.unsw.edu.au/~jw/hearing.html
  • 15.
  • 16. HOW DOES LOUDNESS DEPEND ON FREQUENCY?
  • 19. LOUDNESS OF COMPLEX TONES Loudness depends mainly on SOUND PRESSURE. but it also depends on FREQUENCY, SPECTRUM and DURATION
  • 20. DEPENDENCE OF LOUDNESS ON BANDWIDTH CRITICAL BANDS
  • 22. JUST NOTICEABLE LEVEL DIFFERENCE
  • 23. LEVEL INCREMENT NEEDED TO DOUBLE LOUDNESS
  • 24. RANGE OF FREQUENCY AND INTENSITY OF THE EAR
  • 26.
  • 27. HOW DOES LOUDNESS DEPEND ON PARTIAL MASKING?
  • 28. HOW DOES LOUDNESS DEPEND ON DURATION?
  • 29. LOUDNESS RECRUITMENT UNUSUALLY RAPID GROWTH OF LOUDNESS ABOVE A CERTAIN THRESHOLD GENERALLY ASSOCIATED WITH HEARING LOSS, BUT NORMAL LISTENERS EXPERIENCE IT FOR TONES OF VERY HIGH OR VERY LOW FREQUENCY
  • 30. MONAURAL vs BINAURAL LOUDNESS FOR SOFT SOUNDS (~20dB) BINAURAL LOUDNESS EXCEEDS MONAURAL LOUDNESS BY A FACTOR OF 2 (CORRESPONDS TO ΔL = 8dB) FOR LOUD SOUNDS (~80dB) BINAURAL LOUDNESS EXCEEDS MONAURAL LOUDNESS BY A FACTOR ~/.4 (CORRESPONDS TO ΔL = 6dB) Zwicker & Fastl (1990)
  • 31. INTENSITY DISCRIMINATION AND CODING AT LOW LEVELS, INTENSITY CHANGES CAN BE SIGNALLED BOTH BY CHANGES IN FIRING RATES OF NEURONS AT THE CENTER OF THE EXCITATION PATTERN AND BY THE SPREADING OF THE EXCITATION PATTERN (TO INCLUDE MORE NEURONS) AT HIGH LEVELS, MOST NEURONS AT THE CENTER OF THE EXCITATION PATTERN ARE SATURATED, BUT INTENSITY CHANGES ARE SIGNALLED BY CHANGES IN FIRING RATES AT THE EDGES. AN INCREASE IN LEVEL ALSO MAY BE SIGNALLED BY INCREASED PHASE LOCKING TO THE TONE WHICH RESULTS IN TEMPORAL REGULARITY OF NEURAL FIRINGS