1993 IEEE International Symposium on Circuits and Systems
DOI: 10.1109/iscas.1993.393658
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On the performance analysis of the subband adaptive digital filter

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Cited by 6 publications
(4 citation statements)
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“…According to [8], [9] analysis-synthesis model, an audio signal may be considered as the sum of a varying number of sinusoids, so a subband decomposition allows us to select only a restricted number. In [15], has been demonstrated that the optimum subband adaptive filter is the same as the full-band adaptive filter. The exception is in filter bank group time-delay and in the fact that the multirate adaptive filter provides better performance for highly correlated input signals than the full-band adaptive filter, which is the case with music signal inputs.…”
Section: Convergence Properties Of Subband Prediction Algorithmmentioning
confidence: 99%
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“…According to [8], [9] analysis-synthesis model, an audio signal may be considered as the sum of a varying number of sinusoids, so a subband decomposition allows us to select only a restricted number. In [15], has been demonstrated that the optimum subband adaptive filter is the same as the full-band adaptive filter. The exception is in filter bank group time-delay and in the fact that the multirate adaptive filter provides better performance for highly correlated input signals than the full-band adaptive filter, which is the case with music signal inputs.…”
Section: Convergence Properties Of Subband Prediction Algorithmmentioning
confidence: 99%
“…It is well known that its upper bound can be written as (12) where and are maximum and minimum values of the associated power spectral density. Defining and , respectively, as the maximum and minimum power spectral density of the th subband input signal, we have 13) (14and so we obtain (15) where and are the eigenvalue spread of the subband and the full-band signal, respectively. Given that eigenvalues are bounded by the maximum and minimum values of the associated power spectral density (16) we may observe that for subband input signals we have (17) (18) which ensure a better convergence speed of the LMS algorithm for the subband adaptive filter than the full-band adaptive filter allowing a reduced time constant and an increased step size.…”
Section: Convergence Properties Of Subband Prediction Algorithmmentioning
confidence: 99%
“…They also imply positive gains for vector coding, linear prediction, and DPCM in subbands of the same sources. The memory reduction properties inherent in subbands lead also to the faster convergence of subband adaptive lters over fullband adaptive lters in adaptive line enhancers and adaptive channel equalizers 24,25]. The existence of a \super-optimal" Prediction Error Filter has been proved and a framework has been provided to further investigate this issue.…”
Section: Resultsmentioning
confidence: 99%
“…The basic principle of a filter depends on whether it is an analog or digital filter [2]. Analog filters use electronic components to achieve frequency selectivity of a signal, while digital filters [3] utilize digital processing techniques for discrete-time signals. Both have filter characteristics, but there are significant differences in their implementation and application scenarios.…”
Section: Fundamentals Of Filtersmentioning
confidence: 99%