SBAA378B November 2019 – December 2023 PCM3140-Q1 , PCM5140-Q1 , PCM6140-Q1 , TLV320ADC3140 , TLV320ADC5140 , TLV320ADC6140
PurePath Console Digital Filter design uses analog filter design techniques and transposes them to the digital domain. The analog filters are represented in the S-domain. Through the bilinear transformation, these analog filters are converted from the S-domain to the digital Z-domain. In these filters, each pole of the filter provides a –6 dB per octave or –10 dB per decade slope in the frequency response. Each zero of the filter provides a +6 dB per octave or +10 dB per decade slope in the frequency response. Table 11-1 shows the S-domain transfer function of the PurePath Console filter design. Note that Q = fc / Bandwidth, where fc is the center frequency.
FILTER TYPE | TRANSFER FUNCTION | WHEN TO USE |
---|---|---|
Band Pass | Filters a set of frequencies given by bandwidth and center frequency | |
Bass Shelf | Applies the specified gain at low frequency up to the specified cutoff frequency | |
Equalizer (Bandwidth) | Band-pass filter at the specified center frequency and passband width, with the specified gain | |
Equalizer (Q Factor) | Band-pass filter at the specified center frequency and quality factor, with the specified gain. The quality factor is the center frequency divided by the passband width. | |
Gain | All pass filter at the specified gain | |
High-Pass Butterworth 1 | Flat passband and stopband response with a –10 dB / decade slope past the cutoff frequency | |
High-Pass Butterworth 2 | Flat passband and stopband response with a –20 dB / decade past the cutoff frequency | |
High-Pass Bessel 2 | Maximally flat magnitude and phase in passband with constant group delay at the expense of the greatest transition band | |
High-Pass Linkwitz Riley 2 | Use in crossover systems with the same cutoff frequency for low pass and high pass. These filters overall gain is 0 dB at the crossover point. | |
High-Pass Variable Q 2 | Second-order high-pass filter at the specified center frequency, gain and quality factor. The quality factor is the center frequency divided by the passband width. | |
High-Pass Chebyshev | Sharper transition band than Butterworth at the expense of ripple in the passband. | |
Low-Pass Butterworth 1 | Flat passband and stopband response with a –10 dB / decade slope up to the cutoff frequency | |
Low-Pass Butterworth 2 | Flat passband and stopband response with a –20 dB / decade up to the cutoff frequency | |
Low-Pass Bessel 2 | Maximally flat magnitude and phase in passband with constant group delay at the expense of the greatest transition band | |
Low-Pass Linkwitz Riley 2 | Use in crossover systems with the same cutoff frequency for low pass and high pass. These filters overall gain is 0 dB at the crossover point. | |
Low-Pass Variable Q 2 | Second-order low-pass filter at the specified center frequency, gain and quality factor. The quality factor is the center frequency divided by the passband width. | |
Low-Pass Chebyshev | Sharper transition band than Butterworth at the expense of ripple in the passband | |
Notch | Filter or null a specific frequency | |
Phase Shift | Change the phase of a signal | |
Treble Shelf | Applies the specified gain at the high frequency past the specified cutoff frequency |