STLC3075
Application information
Table 15. External components @gain set = 0
Name
Function
Formula
Typ. value
RS Protection resistance image RS = 50 ⋅ (2Rp)
ZAC Two wire AC impedance
ZAC = 50 ⋅ (Zs - 2Rp)
ZA(1)
SLIC impedance balancing
network
ZA = 50 ⋅ Zs
ZB(1)
Line impedance balancing
network
ZB = 50 ⋅ Zl
CCOMP
AC feedback loop
compensation
fo = 250 kHz
CCOMP = 1/(2π⋅fo⋅100⋅(RP))
CH
Trans-hybrid Loss frequency
compensation
CH = CCOMP
RTTX(2)
Pulse metering cancellation
resistor
RTTX = 50Re (Zlttx+2Rp)
CTTX(2)
RLV
Pulse metering cancellation
capacitor
Pulse metering level resistor
CTTX = 1/{50 ⋅ 2π⋅ fttx [-lm(Zlttx)]}
RLV = 63.3·103··α·VLOTTX
α = (|Zlttx + 2Rp|/|Zlttx|)
CS
Pulse metering shaping
capacitor
CS = τ/(2⋅RLV)
CFL Pulse metering filter capacitor CFL = 2/(2π⋅fttx⋅RLV)
5 kΩ @ Rp = 50 Ω
25 kΩ 1% @ Zs = 600 Ω
30 kΩ 1 %
@ Zs = 600 Ω
30 kΩ 1 %
@ Zl = 600 Ω
120 pF 10 % 10 V
@ Rp = 50 Ω
120 pF 10 % 10 V
15 kΩ
@ Zlttx = 200 Ω real
100 nF 10% 10 V(3)
@ Zlttx = 200 Ω real
16.2 kΩ
@ VLOTTX = 170 mVrms
100 nF 10 % 10 V
@ τ = 3.2 ms, RLV = 16.2 kΩ
1.5 nF 10 % 10 V
@fttx = 12 kHz RLV = 16.2 kΩ
1. In case Zs=Zl, ZA and ZB can be replaced by two resistors of same value: RA=RB=|Zs|.
2. Defining ZTTX as the impedance of RTTX in series with CTTX, RTTX and CTTX can also be calculated from the following
formula: ZTTX=50*(Zlttx+2Rp).
3. In this case CTTX is just operating as a DC decoupling capacitor (fp=100 Hz).
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