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HC5517CM Datasheet(PDF) 7 Page - Intersil Corporation |
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HC5517CM Datasheet(HTML) 7 Page - Intersil Corporation |
7 / 18 page 66 AC Voltage Gain Design Equations The HC5517 uses feedback to synthesize the impedance at the 2-wire tip and ring terminals. This feedback network defines the AC voltage gains for the SLIC. The 4-wire to 2-wire voltage gain (VRX to VTR) is set by the feedback loop shown in Figure 3. The feedback loop senses the loop current through resistors R13 and R14, sums their voltage drop and multiplies it by 2 to produce an output volt- age at the VTX pin equal to +4RS∆IL. The VTX voltage is then fed into the -IN1 input of the SLIC’s internal op amp. This signal is multiplied by the ratio R8/R9 and fed into the tip current summing node via the OUT1 pin. (Note: the inter- nal VBAT/2 reference (ring feed amplifier) and the internal +2V reference (tip feed amplifier) are grounded for the AC analysis.) The current into the OUT1 pin is equal to: Equation 6 is the node equation for the tip amplifier summing node. The current in the tip feedback resistor (IR) is given in Equation 7. The AC voltage at VC is then equal to: and the AC voltage at VD is: The values for R8 and R9 are selected to match the impedance requirements on tip and ring, for more information reference AN9607 “Impedance Matching Design Equations for the HC5509 Series of SLICs”. The following loop current calculations will assume the proper R8 and R9 values for matching a 600 Ω load. The loop current ( ∆IL) with respect to the feedback network, is calculated in Equations 11 through 14. Where R8 = 40kΩ, R9 = 40kΩ, RL = 600Ω, R11 = R12 = R13 = R14 = 50Ω. Substituting the expressions for VC and VD: Equation 12 simplifies to: Solving for ∆IL results in: Equation 14 is the loop current with respect to the feedback network. From this, the 4-wire to 2-wire and the 2-wire to 4-wire AC voltage gains are calculated. Equation 15 shows the 4-wire to 2-wire AC voltage gain is equal to one. Equation 16 shows the 2-wire to 4-wire AC voltage gain is equal to negative one-third. Impedance Matching The feedback network, described above, is capable of synthesizing both resistive and complex loads. Matching the SLIC’s 2-wire impedance to the load is important to maxi- mize power transfer and minimize the 2-wire return loss. The 2-wire return loss is a measure of the similarity of the imped- ance of a transmission line (tip and ring) and the impedance at it’s termination. It is a ratio, expressed in decibels, of the power of the outgoing signal to the power of the signal reflected back from an impedance discontinuity. Requirements for Impedance Matching Impedance matching of the HC5517 application circuit to the transmission line requires that the impedance be matched to points “A” and “B” in Figure 3. To do this, the sense resistors R11,R12,R13 and R14 must be accounted for by the feed- back network to make it appear as if the output of the tip and ring amplifiers are at points “A” and “B”. The feedback network takes a voltage that is equal to the voltage drop across the sense resistors and feeds it into the summing node of the tip amplifier. The effect of this is to cause the tip feed voltage to become more negative by a value that is proportional to the voltage drop across the sense resistors R11 and R13. At the same time the ring amplifier becomes more positive by the I OUT1 4R S IL ∆ R -------------------- – R 8 R 9 ------- = (EQ. 5) I R – 4R S IL ∆ R -------------------- R 8 R 9 ------- – V RX R ----------- + 0 = (EQ. 6) I R 4R S IL ∆ R -------------------- R 8 R 9 ------- – V RX R ----------- + = (EQ. 7) V C I R () R () = (EQ. 8) V C 4 – R S IL ∆ R 8 R 9 ------- V RX + = (EQ. 9) V D 4R S IL ∆ R 8 R 9 ------- V RX – = (EQ. 10) I L ∆ V C V D – R L R 11 R 12 R 13 R 14 ++++ -------------------------------------------------------------------------- = (EQ. 11) I L ∆ 24 – R S IL ∆ R 8 R 9 ------- V RX + × R L R 11 R 12 R 13 R 14 ++++ -------------------------------------------------------------------------- = (EQ. 12) I L ∆ 2V RX 400 I L ∆ – 800 ---------------------------------------- = (EQ. 13) I L ∆ V RX 600 ----------- = (EQ. 14) A 4W 2W – V TR V RX ----------- I ∆ L RL () V RX --------------------- V RX 600 ----------- 600 () V RX --------------------------- 1 == = = (EQ. 15) A 2W 4W – V OUT1 V TR ------------------- 4 – R S IL ∆ R 8 R 9 ------- I ∆ L RL () ------------------------------------- 200 – V RX 600 ----------- 1 () V RX 600 ----------- 600 () ---------------------------------- 1 3 --- – == = = (EQ. 16) HC5517 |
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