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ADP1850ACPZ-R7 数据表(PDF) 21 Page - Analog Devices

部件名 ADP1850ACPZ-R7
功能描述  Wide Range Input, Dual/Two-Phase, DC-to-DC Synchronous Buck Controller
PDF  32 Pages
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制造商  AD [Analog Devices]
网页  http://www.analog.com
标志 AD - Analog Devices

ADP1850ACPZ-R7 数据表(HTML) 21 Page - Analog Devices

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Data Sheet
ADP1850
Rev. C | Page 21 of 32
LOOP COMPENSATION (SINGLE PHASE
OPERATION)
As with most current mode step-down controller, a transcon-
ductance error amplifier is used to stabilize the external voltage
loop. Compensating the ADP1850 is fairly easy; an RC compen-
sator is needed between COMPx and AGND. Figure 33 shows
the configuration of the compensation components: RCOMP,
CCOMP, and CC2. Because CC2 is very small compared to CCOMP,
to simplify calculation, CC2 is ignored for the stability
compensation analysis.
ADP1850
FBx
CCOMP
Gm
0.6V
COMPx
AGND
RCOMP
CC2
Figure 33. Compensation Components
The open loop gain transfer function at angular frequency, s, is
given by
)
(
)
(
)
(
s
Z
s
Z
V
V
G
G
s
H
FILTER
COMP
OUT
REF
CS
m
×
×
×
×
=
(1)
where:
Gm is the transconductance of the error amplifier, 500 µS.
GCS is the tranconductance of the power stage.
ZCOMP is the impedance of the compensation network.
ZFILTER is the impedance of the output filter.
VREF = 0.6 V.
GCS with units of A/V is given by
MIN
DSON
CS
CS
R
A
G
_
1
×
=
(2)
where:
ACS is the current sense gain of either 3 V/V, 6 V/V, 12 V/V, or
24 V/V set by the gain resistor between DLx and PGNDx.
RDSON_MIN is the low-side MOSFET minimum on resistance.
If a sense resistor, RS, is added in series with the low-side FET,
then GCSbecomes
)
(
1
_
S
MIN
DSON
CS
CS
R
R
A
G
+
×
=
Because the zero produced by the ESR of the output capacitor is
not needed to stabilize the control loop, assuming ESR is small
the ESR is ignored for analysis. Then ZFILTER is given by
OUT
FILTER
sC
Z
1
=
(3)
Because CC2 is small relative to CCOMP, ZCOMP can be simplified to
COMP
COMP
COMP
COMP
COMP
COMP
sC
C
sR
sC
R
Z
×
+
=
+
=
1
1
(4)
At the crossover frequency, the open-loop transfer function is
unity or 0 dB, H (fCROSS) = 1. Combining Equation 1 and
Equation 3, ZCOMP at the crossover frequency can be written as


×
×
×
π
=
REF
OUT
OUT
CS
m
CROSS
CROSS
COMP
V
V
C
G
G
f
f
Z
2
)
(
(5)
The zero produced by RCOMP and CCOMP is
COMP
COMP
ZERO
C
R
f
×
π
=
2
1
(6)
At the crossover frequency, Equation 4 can be shown as
CROSS
ZERO
CROSS
COMP
CROSS
COMP
f
f
f
R
f
Z
2
)
(
2
+
×
=
(7)
Combining Equation 5 and Equation 7 and solving for
RCOMP gives


×
×
×
×
π
×
+
=
REF
OUT
OUT
CS
m
CROSS
ZERO
CROSS
CROSS
COMP
V
V
C
G
G
f
f
f
f
R
2
2
2
(8)
Choose the crossover and zero frequencies as follows:
12
SW
CROSS
f
f
=
(9)
48
4
SW
CROSS
ZERO
f
f
f
=
=
(10)
Substituting Equation 2, Equation 9, and Equation 10 into
Equation 8 yields


×
×


×
π
×
×
=
REF
OUT
OUT
m
CROSS
DSON
CS
COMP
V
V
C
G
f
R
A
R
2
97
.
0
(11)
where:
Gm is the transconductance of the error amplifier, 500 µS.
ACS is the current sense gain of 3 V/V, 6 V/V, 12 V/V, or 24 V/V.
RDSON is on resistance of the low-side MOSFET.
VREF = 0.6 V.
And combining Equation 6 and Equation 10 yields
CROSS
COMP
COMP
f
R
C
×
π
=
2
(12)
Note that the previous simplified compensation equations for
RCOMP and CCOMP yield reasonable results in fCROSS and phase
margin assuming that the compensation ramp current is ideal.
Varying the ramp current or deviating the ramp current from
ideal can affect fCROSS and phase margin.
And lastly, set CC2 to
COMP
C
COMP
C
C
C
×
×
10
1
20
1
2
(13)



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