1984
DOI: 10.1121/1.390954
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Improved 1-Bark bandwidth auditory filter

Abstract: A critical band filtering function attributed to Schroeder [A. J. Fourcin et al., ‘‘Speech processing by man and machine,’’ in Recognition of Complex Acoustic Signals, edited by Theodore H. Bullock (Dahlem Konferenzen, Berlin, 1977)] is modified to (i) ensure 1-Bark bandwidth, (ii) have asymptotic slopes which reflect filtering characteristics of the human ear, and (iii) attain its maximum at 0 Bark. A bank of the new filters spaced at 1-Bark intervals is presented, and its smoothing effect on a vowel spectrum… Show more

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Cited by 24 publications
(7 citation statements)
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“…The critical band rate is expressed in Barks [25]. For computing the perceptual spectral distance, a total number of 29 1-Bark bandwith bandpass filters are used.…”
Section: Measurement Methodologymentioning
confidence: 99%
“…The critical band rate is expressed in Barks [25]. For computing the perceptual spectral distance, a total number of 29 1-Bark bandwith bandpass filters are used.…”
Section: Measurement Methodologymentioning
confidence: 99%
“…where k is the frequency bin index and m is the time frame index. Then, in order to transform the output from the STFT Y (k, m) into the critical band, an analytical function is used to express the transformation between frequency f (in Hz) and critical band z (in bark scale), which is defined by [29] f = 600 sinh z 6 .…”
Section: Critical Band Speech Enhancementmentioning
confidence: 99%
“…where i =[ 1, 2, · · · , I]. The number of critical bands I is chosen with respect to the bark scale [29]. Here, M(i, k) are the critical bandpass filter coefficients, which are defined as…”
Section: Critical Band Speech Enhancementmentioning
confidence: 99%
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“…Stage 2: "Smearing" Y ( x ) by the prototype critical-band filter F ( x ) , conveniently expressed by its logarithm [5]: taken at one Bark intervals. However, this is equivalent to performing the convolution only at discrete intervals, which is the same as collecting energies by a bank of analysis filters with the following properties: (i) all filters have the same shape, (ii) the spacing between the maxima is a constant 1 Bark, and (iii) adjacent filter characteristics intersect at points 3 dB down from their maxima, i.e.…”
Section: Critical-band Filteringmentioning
confidence: 99%