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AN2623 데이터시트(PDF) 13 Page - STMicroelectronics

부품명 AN2623
상세설명  Evaluation board for off-line forward converter based on L5991
PDF  25 Pages
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제조업체  STMICROELECTRONICS [STMicroelectronics]
홈페이지  http://www.st.com
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AN2623 데이터시트(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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