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ACE9030 Datasheet(PDF) 21 Page - Mitel Networks Corporation |
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ACE9030 Datasheet(HTML) 21 Page - Mitel Networks Corporation |
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21 / 39 page ![]() ACE9030 21 D 7, D6 D M Crystal Freq. Sampling Rate I.F. Delay as I.F. cycles 0, 0 2 39 12·80 MHz 6·400 MHz 450 kHz 2·742 0, 0 2 39 14·85 MHz 7·425 MHz 450 kHz 2·363 1, 0 3 40 12·80 MHz 4·267 MHz 455 kHz 4·266 1, 0 3 40 14·85 MHz 4·950 MHz 455 kHz 3·677 0, 1 3 37 15·36 MHz 5·120 MHz 450 kHz 3·252 1, 1 2 38 15·36 MHz 7·680 MHz 455 kHz 2·251 DATA1 bit D 7 DATA1 bit D 6 Set D Set M Intended I.F. Intended Crystal 0 0 2 39 450 kHz 12·8 or 14·85 MHz 1 0 3 40 455 kHz 12·8 or 14·85 MHz 0 1 3 37 450 kHz 15·36 MHz 1 1 2 38 455 kHz 15·36 MHz Table 2 Table 3 rapidly increase relative to the I.F. signal and so avoid low frequency beats, when the system could sit in the state where a steady part of one cycle is compared with a steady part of another for a long period of time and so give no output. The accuracy of the delay is not important as a small error will only give a D.C. offset in the output but the delay must be consistant to avoid adding modulation to the output so in the ACE9030 it is derived from the crystal frequency. The sampling rate must not be a harmonic of the I.F., or very close to one, to prevent the sampling phase becoming synchronised to the signal and so missing all edges, leading to the modulation being lost for long periods of time at the beat frequency (a 14·85 MHz crystal cannot be used in D = 3 mode with an I.F. at 450 kHz as 14·85 MHz ÷ 3 is 4·95 MHz which is 11 x 450 kHz). It cannot be assumed that a sampling rate greater than 4 MHz always meets the Nyquist criterion for the I.F. signal at nominally 450 or 455 kHz because the input signal is often a square wave from a limiting amplifier and if not is converted to a switching logic signal in the Schmitt trigger input buffer giving many significant harmonics. The modula- tion deviation is up to 14·5 kHz and is multiplied by the harmonic number to give increasingly wide deviation such that the spectrum eventually becomes continuous, but at a low level, for the very high (e.g.17th or above) harmonics. A sampling rate of a few MHz will then retain all required information and allow distortion free demodulation but is undersampling in Nyquist terms so aliasing effects must be avoided by choosing a frequency separated from the nearest harmonic of the I.F. by at least twice the modulation frequency. All combinations given in tables 2 and 3 can safely be used but care is needed if a different crystal or I.F. is required. For example, a 14·4 MHz crystal cannot be used in ÷ 2 mode with a 450 kHz I.F. but ÷ 3 can be used and with an M of 40 will give a delay of 3·75 I.F. cycles and alias-free demodulation. Sampling the I.F. signal at a rate of only 9·3 to 16·9 times the I.F. will remove the fine detail of the modulation from each individual cycle of the I.F. but the modulation bandwidth is very low (both speech and tones) compared to this sampling rate so the information will be preserved as infrequent whole sample steps, which when averaged over many samples will show the correct modulation. To explain the operation of the discriminator an example diagram of the sampling points and the comparison delay is given in figure 19, with the effect of modulation on the input shown by fine lines. The increasing separation of these dotted filtered to nearer telephone bandwidth by an on-chip amplifier with off-chip feedback components. The I.F. signal is digitised at a rate set by the crystal in use and by the divider D in figure 18 and so will be in the range 4·267 to 7·680 MHz. These rates are all greater than the maximum audio frequency of 3·4 kHz by a factor of at least 1254 ( which is over 210 ) and so the quantisation allows better than 63 dB signal to noise ratio in the final audio, even though only single bit quantising is used. The I.F. is oversampled by a much smaller ratio and so will have a smaller signal to noise ratio if measured in its total bandwidth, but this bandwidth is reduced in the demodulation process to give a good audio signal to noise ratio in the system. To power down the discriminator a Normal command can be used: The two control bits D 7, D6 set the values for D and M as in table 2. From this table of frequencies and division ratios it is possible to calculate the length of the delay M in terms of cycles of the input I.F. to understand the discrimination proc- ess shown in table 3. It can be seen that a 12·8 or 15·36 MHz crystal will give a delay of a few whole cycles plus or minus one quarter cycle to a very good accuracy and that a 14·85 MHz crystal similarly gives some whole cycles plus or minus an odd third of a cycle. These non-integer delays are needed because the delays are not locked to the I.F. input on AFCIN, and to get a demodulated output the comparisons must include an edge time, at least for some samples. The odd quarter or third of a cycle ensures that the phase of the start of the delay time will DATA1 DATA2 DATA3 D 7 D6 xxxxxx 10xxxxxx xx1xxx00 DATA1 DATA2 DATA3 xxxxxxxx 01 D 5 xxxxx xxxxxxxx where the discriminator is powered down if DATA2:D 5 is LOW or is set active if DATA2:D 5 is HIGH. The values of the programmable constants D and M are set by a Set-up command, which can also use DATA1 bit D 5 for the lock logic filter period and DATA1 bits D 2, D1, D0 for the OSC8 mode programming: |
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