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ADP2147ACBZ-110-R7 数据表(PDF) 13 Page - Analog Devices

部件名 ADP2147ACBZ-110-R7
功能描述  Compact, 800 mA, 3 MHz, Simple DVS, Buck Regulator Input voltage: 2.3 V to 5.5 V
PDF  16 Pages
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制造商  AD [Analog Devices]
网页  http://www.analog.com
标志 AD - Analog Devices

ADP2147ACBZ-110-R7 数据表(HTML) 13 Page - Analog Devices

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ADP2147
Rev. 0 | Page 13 of 16
APPLICATIONS INFORMATION
EXTERNAL COMPONENT SELECTION
Trade-offs between performance parameters such as efficiency
and transient response can be made by varying the choice of
external components in the applications circuit, as shown in
Figure 1.
Inductor
The high switching frequency of the ADP2147 allows for the
selection of small chip inductors. For best performance, use
inductor values between 0.7 μH and 3 μH. Recommended
inductors are shown in Table 6.
The peak-to-peak inductor current ripple is calculated using
the following equation:
L
f
V
V
V
V
I
SW
IN
OUT
IN
OUT
RIPPLE
×
×
×
=
)
(
where:
fSW is the switching frequency.
L is the inductor value.
The minimum dc current rating of the inductor must be greater
than the inductor peak current. The inductor peak current is
calculated using the following equation:
2
)
(
RIPPLE
MAX
LOAD
PEAK
I
I
I
+
=
Inductor conduction losses are caused by the flow of current
through the inductor, which has an associated internal DCR.
Larger sized inductors have smaller DCR, which may decrease
inductor conduction losses. Inductor core losses are related to
the magnetic permeability of the core material. Because the
ADP2147 is a high switching frequency dc-to-dc regulator,
shielded ferrite core material is recommended for its low core
losses and low electromagnetic interference (EMI). Table 6
shows the suggested inductors that can be used for different
output current requirements; several inductors are also listed to
minimize PCB space for small current applications.
Table 6. Suggested 1.0 μH Inductors
Vendor
Model
Dimensions
(mm)
ISAT
(mA)
DCR
(mΩ)
Murata
LQM2MPN1R0NG0B
2.0 × 1.6 × 0.9
1400
85
LQM18PN1R0
1.6 × 0.8 × 0.33
700
52
Coilcraft®
EPL2014-102ML
2.0 × 2.0 × 1.4
900
59
0603LS-102
1.8 × 1.27 × 1.1
400
81
Toko
MDT2520-CN
2.5 × 2.0 × 1.2
1800
100
TDK
GLFR1608T1R0M-LR
1.6 × 0.8 × 0.8
360
80
Taiyo Yuden
CBMF1608T1R0M
1.6 × 0.8 × 0.8
290
90
Output Capacitor
Increasing the value of the output capacitor reduces the output
voltage ripple and improves load transient response. When
choosing the capacitor value, it is also important to account for
the loss of capacitance due to dc output voltage bias.
Ceramic capacitors are manufactured with a variety of dielectrics,
each with different behavior over temperature and applied voltage.
Capacitors must have a dielectric adequate to ensure the
minimum capacitance over the necessary temperature range
and dc bias conditions. X5R or X7R dielectrics with a voltage
rating of 6.3 V or 10 V are recommended for best performance.
Y5V and Z5U dielectrics are not recommended for use with any
dc-to-dc regulator because of their poor temperature and dc bias
characteristics.
The worst-case capacitance, accounting for capacitor variation
over temperature, component tolerance, and voltage, is
calculated using the following equation:
CEFF = COUT × (1 − TEMPCO) × (1 − TOL)
where:
CEFF is the effective capacitance at the operating voltage.
TEMPCO is the worst-case capacitor temperature coefficient.
TOL is the worst-case component tolerance.
In this example, the worst-case temperature coefficient (TEMPCO)
over −40°C to +85°C is assumed to be 15% for an X5R dielectric.
The tolerance of the capacitor (TOL) is assumed to be 10%, and
COUT is 4.0466 μF at 1.8 V, as shown in Figure 34.
Substituting these values in the equation yields
CEFF = 4.0466 μF × (1 − 0.15) × (1 − 0.1) = 3.0956 μF
To guarantee the performance of the ADP2147, it is imperative
that the effects of dc bias, temperature, and tolerances on the
behavior of the capacitors be evaluated for each application.
6
5
4
3
2
1
0
01
2
3
4
5
6
DC BIAS VOLTAGE (V)
Figure 34. Typical Capacitor Performance
The peak-to-peak output voltage ripple for the selected output
capacitor and inductor values is calculated using the following
equation:
()
OUT
SW
IN
RIPPLE
C
L
f
V
V
×
×
×
×
=
2
OUT
SW
RIPPLE
C
f
I
×
×
=
8



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