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AN2623 Datasheet(PDF) 13 Page - STMicroelectronics

Part # AN2623
Description  Evaluation board for off-line forward converter based on L5991
PDF  25 Pages
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Manufacturer  STMICROELECTRONICS [STMicroelectronics]
Direct Link  http://www.st.com
Logo STMICROELECTRONICS - STMicroelectronics

AN2623 Datasheet(HTML) 13 Page - STMicroelectronics

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AN2623
Design circuit
13/25
3.5
Feedback loop
Since current mode control is employed using the L5991 current mode controller, the power
stage of the forward converter exhibits a single output pole due to the output capacitor and
load combination, along with a zero due to the ESR of the output capacitor. The goal of the
compensator is to achieve a slope of -20 db/decade for the closed loop gain, with a phase
margin greater than 45 degrees at the crossover frequency. To achieve good dc regulation, a
high low-frequency gain is another requirement for the compensator. For continuous
conduction mode operation, the transfer function of the forward converter (power stage) is:
Equation 39
where (referring to Figure 4)
●
G1o is the power block gain and results in
●
R0 is the effective total load resistance of the controlled output defined as
●
R9 is the current sense resistance
●
n is the turn ratio between the primary and secondary side
●
●
In order to reach the objective previously stated at the beginning of this section, the
feedback compensation network transfer function, using L5991, is obtained as:
Equation 40
where (referring to Figure 4)
●
C0 is the feedback block gain and results in
●
CTR is the current transfer ratio of the optocoupler
●
R5 is the upper resistance of the out voltage divider of feedback net
●
R3 is the polarization resistance of the optocoupler
●
C8 and R7 are the capacitance and the resistance of the TL431's feedback net
●
ω
zc is the zero of the feedback net ⇒
to compensate
ω
p
●
ω
pc is the pole of the feedback net ⇒
to compensate
ω
z
●
C12 is the capacitor connected at COMP pin of L5991
G
1 s
()
G
1o
1
s
ω
z
-----
+
⎝⎠
⎛⎞
1
s
ω
p
-----
+
⎝⎠
⎛⎞
---------------------
⋅
=
G
1o
nR
0
⋅
3R
9
⋅
-----------------
=
R
0
V
2
out
P
0
--------------
=
ω
z
1
ESR
cout
C
out
⋅
------------------------------------------
=
ω
p
1
R
0
C
out
⋅
--------------------------
=
Cs
()
C
0
1
s
ω
zc
--------
+
1
s
ω
pc
--------
+
------------------
1
s
---
⋅⋅
=
C
0
12
10
3
CTR
⋅⋅
R
5
C
8
R
3
⋅⋅
-------------------------------------------
=
ω
zc
1
R
7
C
8
⋅
---------------------
=
ω
pc
1
12
10
3
C
12
⋅⋅
----------------------------------------
=



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