| Datenblatt-Suchmaschine für elektronische Bauteile |
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AN84 Datenblatt(PDF) 2 Page - Silicon Laboratories |
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AN84 Datenblatt(HTML) 2 Page - Silicon Laboratories |
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2 / 26 page ![]() AN84 2 Rev. 0.6 Figure 3. Model A model of the DAA and the phone line is shown in Figure 3. In an ideal system, the analog hybrid yields perfect cancellation of the near-end echo from the transmit path. A mismatch between the ac termination and the load produces an echo that is not removed by the analog hybrid. To increase the near-end echo cancellation, the digital hybrid must equalize the disparity between the impedance mismatch of the ac termination and the line. From the above model, the echo is equal to: HL(ω) consists of the DAA’s ac termination in combination with the impedance of the twisted pair transmission line terminated at the central office (CO) by a reference impedance. Figure 4 shows the analog hybrid circuitry and the HL(ω) model expanded to include the ac termination and line. Figure 4. HL(ω)–1 Model Substituting for HL(ω) in the equation results in: If ZLINE and ZACT are matched, the analog hybrid perfectly cancels the transmit signal. Substituting this result into the echo equation yields: The model for the HT(ω) and HR(ω) plays a critical role in this calculation. The models are quite complex, and sampled data of the models are necessary to calculate the hybrid coefficients. Contact Silicon Labs to acquire the sampled data of the HT(ω) and HR(ω) models. A group delay, which was not illustrated in the model, must also be taken into consideration. Internal DSP and filters cause this delay. Taking the group delay into account, the echo is equal to: where gd is the group delay. The digital hybrid must cancel the echo by intentionally adding the negative of the echo. The HD(ω) should be: TX RX + H R(ω) H T(ω) H D(e j ω) at 16 kHz H L(ω) + + + + - DAC at 16 kHz ADC at 16 kHz echo H T ω () H L ω () × H R ω () × H T ω () H R ω () × – H T ω () H R ω () × H L ω () 1 – [] = = 2 Z ACT Z LINE + + - H L 1 – 2 ZLine ZLine ZACT + ---------------------------------- × 1 – ZLine ZACT – ZLine ZACT + ---------------------------------- == echo H T ω () H R ω () × ZLine ZACT – ZLine ZACT + ---------------------------------- = echo H T ω () H R ω () × HL ω () 1 – []e j2 π 16000 ---------------- gd × ⎝⎠ ⎛⎞ × = HD ω () H T ω () – H R ω () × HL ω () 1 – []e j2 π 16000 ---------------- gd × ⎝⎠ ⎛⎞ × = |
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