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HC55130IMZ Datasheet(PDF) 18 Page - Renesas Technology Corp

Part # HC55130IMZ
Description  Low Power UniSLIC14 Family
PDF  36 Pages
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Manufacturer  RENESAS [Renesas Technology Corp]
Direct Link  http://www.renesas.com
Logo RENESAS - Renesas Technology Corp

HC55130IMZ Datasheet(HTML) 18 Page - Renesas Technology Corp

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HC55120, HC55121, HC55130, HC55140, HC55142, HC55143, HC55150
FN4659 Rev 13.00
Page 18 of 36
June 1, 2006
VTR = The tip to ring voltage including the voltage across the
protection resistors.
ZL = The line impedance.
ZTR = The input impedance of the SLIC including the
protection resistors.
(AC) 4-Wire to 2-Wire Gain
The 4-wire to 2-wire gain is equal to VTR/VRX.
From Equation 21 and the relationship ZT = 200(ZTR-2RP).
Notice that the phase of the 4-wire to 2-wire signal is 180°out
of phase with the input signal.
(AC) 2-Wire to 4-Wire Gain
The 2-wire to 4-wire gain is equal to VTX/EG with VRX = 0
From Equation 18 with VRX = 0
Substituting Equation 24 into Equation 23 and simplifying.
By design, VTX = -VTX´, therefore
A more useful form of the equation is rewritten in terms of
VTX/VTR. A voltage divider equation is written to convert
from EG to VTR as shown in Equation 27.
Rearranging Equation 27 in terms of EG, and substituting
into Equation 26 results in an equation for 2-wire to 4-wire
gain, that’s a function of the synthesized input impedance of
the SLIC (ZTR) and the protection resistors (RP).
Notice that the phase of the 2-wire to 4-wire signal is in
phase with the input signal.
(AC) 4-Wire to 4-Wire Gain
The 4-wire to 4-wire gain is equal to VTX/VRX, EG = 0.
From Equation 18.
Substituting -VTR/ZL into Equation 29 for IM results in
Equation 30.
G4-2 =
VTR
VRX
----------- = -2
ZL
ZL + ZTR
-------------------------
2
ZL
ZL
ZT
200
---------- 2RP
+


+
----------------------------------------------
–
=
(EQ. 22)
VTX
VRX
TIP
RING
ZTR
VTR
EG
VTX´
IM
VTX
UniSLIC14
RP
RP
+
-
+
-
+
-
-
+
VRX
+
-
IM
ZL
FIGURE 17. SIMPLIFIED AC TRANSMISSION CIRCUIT
+
-
500K
RS
+
-
500K
RS
ZT
500K
500K
500K
500K
PTG
+
-
IX
VA = IM(ZTR-2RP)
IX
IX
+
-
IX
+
-
5
+
-
+
-
IM
-
20
20
1/80K
= 200 (ZTR - 2RP)
A = 1
IX
2
RINT
20
RINT
20
E
– G ZLIM 2RPIM VTX
–
+
+
0
=
Loop Equation
(EQ. 23)
VTX
IM ZTR 2RP
–

–
=
(EQ. 24)
EG
IM ZL ZTR
+

=
(EQ. 25)
G2-4 =
VTX
EG
---------- =
IM ZTR 2RP
–

IM ZL ZTR
+

----------------------------------------
ZTR 2RP
–

ZL ZTR
+

---------------------------------
=
(EQ. 26)
VTR =
ZTR
ZTR ZL
+
------------------------



EG
(EQ. 27)
G2-4 =
VTX
VTR
----------- =
ZTR - 2RP
ZTR
-----------------------------
(EQ. 28)
VTX
V
– TX
2
– VRX IM ZTR 2RP
–

+
==
(EQ. 29)
VTX
2
– VRX
VTR ZTR 2RP
–

ZL
---------------------------------------------
–
=
(EQ. 30)



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