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Chapter 2 of Moore (1989)
Loudness Perception
Scope
- The extremes of loudness perception.
- Methods for determining thresholds
- Audibility curves and equal-loudness contours
- Dependence of loudness on duration
- Detection of DI and coding of loudness
- Weber's law and the near miss
- Adaptation and fatigue
The Extremes of Loudness Perception
- The rms pressure variation at threshold for a 3000
Hz tone: 40μPa, or 0.00625 nm in displacement.
- The maximum intensity without damaging the hearing
is about 120 dB.
- The dynamic range of 120 dB corresponds to an intensity
ratio of 1: 1000,000,000,000 !
Methods for Determining Thresholds
- As to how the physical intensity is measured: (1)
minimum audible pressure (MAP). (2) minimum audible field (MAF).
- As to how the response is collected (at all levels):
(1) magnitude estimation. L= kI 0.3 (40 dB SPL 1000 Hz = one sone) (2)
match the loudness of a given tone to that of a standard. (when the
standard is a 1000 Hz tone, the unit is called 'phon').
Audibility Curves and Equal-loudness Contours
- Audibility Curves: See Fig. 2.1
- Possible reasons for midrange sensitivity: (1)
Outer ear enhancement (1-9kHz, 15 dB gain at 3K Hz). (2) Middle ear
transmission efficiency.
- Equal-loudness Contours: Fig. 2.4
- Why your stereo has a 'loudness' button?
- Sound level meters: A (40 phons); B (70 phons)
and C (no weighting).(Caveats: for steady, narrow band sounds only;
in SPL.
Dependence of Loudness on Duration
- Perfect temporal integration: I * t = k.
- In reality: (I-IL) * t = IL * t = k.
- Think about it: Fig. 2.5 What causes the rising
and the falling phase of the curve? (a point we shall return in the
next session)
Detection of DI and the Coding of Loudness
- For wideband or bandpass noise, Weber's law generally
holds over a wide range of intensities.
- Why we are equally sensitive to DI across all levels?
- Spread of excitation theory. Fig. 2.6. How to test
it? Bandstop masking noise.
- Phase locking theory.
- Recent accounts: Why we are doing so poor instead
of so excellent a job in loudness discrimination?
Weber's Law and the Near Miss
- DI/I = k or constant j.n.d in dB
(10 log [(I+ DI )/I])
- For pure tones, the more intense the sound level,
the smaller the DI becomes.
- Possible reasons: (1) Nonlinear growth of the high
frequency side of the excitation pattern (Fig. 2.7) . (2) Pooling of
channels.
Adaptation and Fatigue
- Are they referring to the same thing? Maybe not.
- Fatigue as seen in TTS is affected by (1) Intensity
of fatiguing stimulus, (2) Freq. of the FS (Fe), (3) Freq. of the TS
(Ft), (4) Duration, (5) Time to measure. Fig. 2.8, 2.9
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