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ADP1621ARMZ-R7 数据表(PDF) 17 Page - Analog Devices

部件名 ADP1621ARMZ-R7
功能描述  Constant-Frequency, Current-Mode Step-Up DC-to-DC 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

ADP1621ARMZ-R7 数据表(HTML) 17 Page - Analog Devices

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Data Sheet
ADP1621
Rev. D | Page 17 of 32
The total power dissipation also determines the MOSFET
junction temperature, which is given by
JA
MOSFET
A
MOSFET
J
θ
P
T
T
×
+
=
,
(23)
where:
TJ,MOSFET is the junction temperature.
TA is the ambient temperature.
θJA is the junction-to-ambient thermal resistance of the
MOSFET package. The MOSFET junction temperature must not
exceed its maximum rating at the given power dissipation level.
If lossless current sensing is not used, there is also power
dissipation in the external current-sense resistor, RCS. The power
dissipation, PCS, in the external resistor due to conduction losses
is given by
CS
LOAD
CS
R
D
D
I
P
×
×
=
2
1
(24)
LOOP COMPENSATION
The ADP1621 uses external components to compensate the
regulator loop, allowing optimization of the loop dynamics for
a given application.
The step-up converter produces an undesirable right-half plane
(RHP) zero in the regulation feedback loop. This RHP zero
requires compensating the regulator such that the crossover
frequency occurs well below the frequency of the RHP zero. The
location of the RHP zero is determined by the following equation:
(
)
L
R
D
f
LOAD
RHP
Z
×
π
×
=
2
1
2
,
(25)
where:
fZ,RHP is the RHP zero frequency.
RLOAD is the equivalent load resistance or the output voltage divided
by the load current.
To stabilize the regulator, ensure that the regulator crossover
frequency is less than or equal to one-fifth of the RHP zero
frequency and less than or equal to one-fifteenth of the switching
frequency. For an initial practical design, choose the crossover
frequency fC to be the lower of
15
SW
C
f
f =
(26)
and
5
,RHP
Z
f
C
f =
(27)
where:
fC is the crossover frequency.
fSW is the switching frequency.
The regulator loop gain is
(
)
|
|
1
|
|
1
OUT
CS
COMP
m
OUT
FB
VL
Z
R
n
Z
g
D
V
V
A
×
×
×
×
×
×
=
(28)
where:
AVL is the loop gain.
VFB is the feedback regulation voltage (typically 1.215 V).
VOUT is the regulated output voltage.
D is the duty cycle.
gm is the error amplifier transconductance gain (typically 300 µs).
ZCOMP is the impedance of the RC network from COMP to GND.
n is the current-sense amplifier gain (typically 9.5).
RCS is the current-sense resistance.
ZOUT is the impedance of the load and output capacitor. In the case
of lossless current sensing, as shown in Figure 28, RCS is equal to the
on resistance, RDSON, of the external power MOSFET. Otherwise,
RCS represents the external current-sense resistor, as shown in
Figure 29.
To determine the crossover frequency, it is important to note
that at that frequency the compensation impedance, ZCOMP, is
dominated by Resistor RCOMP, and the output impedance, ZOUT,
is dominated by the impedance of the output capacitor, COUT.
When solving for the crossover frequency, the equation is
simplified to
=
|
| VL
A
(
)
1
2
1
1
1
=
×
×
π
×
×
×
×
×
×
OUT
C
CS
COMP
m
OUT
FB
C
f
R
n
R
g
D
V
V
(29)
where:
fC is the crossover frequency.
RCOMP is the compensation resistor.
COUT is the output capacitance.
Solving for RCOMP gives
(
)
m
FB
OUT
CS
OUT
C
COMP
g
D
V
V
R
n
C
f
R
×
×
×
×
×
×
×
π
=
1
2
(30)
After the compensation resistor, RCOMP, is known, set the zero
formed by the resistor and compensation capacitor, CCOMP, to
one-fourth of the crossover frequency, or
COMP
C
COMP
R
f
C
×
×
π
=
2
(31)
Capacitor C2 is chosen to cancel the zero introduced by the output
capacitance ESR. Thus, set C2 to (see Figure 31)
COMP
OUT
R
C
ESR
C
×
=
2
(32)
where ESR represents the ESR of COUT.



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