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ADP1621ARMZ-R7 数据表(PDF) 14 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) 14 Page - Analog Devices

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ADP1621
Data Sheet
Rev. D | Page 14 of 32
APPLICATION INFORMATION: BOOST CONVERTER
In this section, an analysis of a boost converter is presented,
along with guidelines for component selection. A typical boost-
converter application circuit is shown in Figure 1.
ADIsimPower DESIGN TOOL
The ADP1621 is supported by ADIsimPower design tool set.
ADIsimPower is a collection of tools that produce complete
power designs optimized for a specific design goal. The tools
enable the user to generate a full schematic, bill of materials,
and calculate performance in minutes. ADIsimPower can
optimize designs for cost, area, efficiency, and device count
while taking into consideration the operating conditions and
limitations of the IC and all real external components. For
more information about ADIsimPower design tools, refer to
www.analog.com/ADIsimPower. The tool set is available from
this website, and users can also request an unpopulated board
through the tool.
DUTY CYCLE
To determine the worst-case inductor current ripple, output
voltage ripple, and slope-compensation factor, it is first
necessary to determine the system duty cycle. The duty cycle in
continuous conduction mode (CCM) is calculated by the following
equation:
D
OUT
IN
D
OUT
V
V
V
V
V
D
+
+
=
(1)
where:
VOUT is the desired output voltage.
VIN is the input voltage.
VD is the forward-voltage drop of the diode. A typical Schottky
diode has a forward-voltage drop of 0.5 V.
The GATE minimum on and off times determine the minimum
and maximum duty cycles, respectively. The minimum on and off
times are typically 180 ns and 190 ns, respectively. The minimum
and maximum duty cycles are given by the following equations:
SW
MIN
ON
SW
MIN
ON
MIN
f
t
t
t
D
×
=
=
,
,
(2)
)
(
1
1
,
,
SW
MIN
OFF
SW
MIN
OFF
MAX
f
t
t
t
D
×
=
=
(3)
where:
DMIN is the minimum duty cycle.
DMAX is the maximum duty cycle.
tON,MIN is the minimum on time.
tOFF,MIN is the minimum off time.
tSW is the switching period.
fSW is the switching frequency.
Note that when the converter tries to operate at a duty cycle
lower than DMIN, pulse-skipping modulation occurs to maintain
the output voltage regulation (see the Light Load Operation
section).
SETTING THE OUTPUT VOLTAGE
The output voltage is set through a voltage divider from the output
voltage to the FB input. The feedback resistor ratio sets the output
voltage of the system. The regulation voltage at FB is 1.215 V. The
output voltage is given by the following equation (see Figure 1):
 +
×
=
R2
R1
VOUT
1
V
215
.
1
(4)
The input bias current into FB is 25 nA typical, 70 nA maximum.
For a 0.1% degradation in regulation voltage and with 70 nA
bias current, R2 must be less than 18 kΩ, which results in 68 µA
of divider current. Choose the value of R1 to set the output
voltage. Using higher values for R2 results in reduced output
voltage accuracy due to the input bias current at the FB pin,
whereas lower values cause increased quiescent current
consumption.
INDUCTOR CURRENT RIPPLE
Choose a peak-to-peak inductor ripple current between 20%
and 40% of the average inductor current. A good starting point
for a design is to choose the peak-to-peak ripple current to be
30% of 1/(1 − D) times the maximum load current:
D
I
I
MAX
LOAD
L
×
=
1
3
.
0
,
(5)
where:
ΔIL is the peak-to-peak inductor ripple current.
ILOAD,MAX is the maximum load current required by the application.
INDUCTOR SELECTION
The inductor value choice is important because it dictates the
inductor current ripple and therefore the voltage ripple at the
output.
The average inductor current, IL,AVE, is given by the following
equation:
D
I
I
LOAD
AVE
L
=
1
,
(6)
and the peak-to-peak inductor ripple current is inversely
proportional to the inductor value:
L
f
D
V
I
SW
IN
L
×
×
=
(7)
where:
fSW is the switching frequency.
L is the inductor value.
Assuming continuous conduction mode (CCM) operation, the
peak inductor current is given by the following equation:
L
f
D
V
D
I
I
D
I
I
SW
IN
LOAD
L
LOAD
PK
L
×
×
×
+
=
+
=
2
1
2
1
,
(8)



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