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MP4473GL Datasheet(PDF) 17 Page - Monolithic Power Systems

Part # MP4473GL
Description  High-Efficiency, Fast-Transient, 3.5A, 36V Synchronous, Step-Down Converter
PDF  21 Pages
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Manufacturer  MPS [Monolithic Power Systems]
Direct Link  http://www.monolithicpower.com
Logo MPS - Monolithic Power Systems

MP4473GL Datasheet(HTML) 17 Page - Monolithic Power Systems

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MP4473–HIGH-EFFICIENCY, FAST-TRANSIENT, SYNCHRONOUS, STEP-DOWN CONVERTER
MP4473 Rev. 1.0
www.MonolithicPower.com
17
12/15/2014
MPS Proprietary Information. Patent Protected. Unauthorized Photocopy and Duplication Prohibited.
© 2014 MPS. All Rights Reserved.
Output Capacitor
The output capacitor maintains the DC-output
voltage. Use ceramic or POSCAP capacitors.
The output voltage ripple can be estimated as:
OUT
OUT
OUT
ESR
SW
IN
SW
OUT
VV
1
V(1
) (R
)
FL
V
8 F
C
Δ=
× −
×
+
××
×
(16)
where,
RESR—The equivalent series resistance of the
output capacitor.
For ceramic capacitors, capacitance dominates
the impedance at the switching frequency. This is
the primary cause of the output-voltage ripple. To
simplify calculations, estimate the output-voltage
ripple as:
OUT
OUT
OUT
2
SW
OUT
IN
VV
V(1
)
8F
L C
V
Δ=
× −
×× ×
(17)
The output-voltage ripple caused by ESR is very
small, requiring an external ramp to stabilize the
system. The voltage ramp is ~30mV. The
external ramp is generated through R4 and C4
using the following equation:
IN
OUT
ON
RAMP
(V
V
) T
V
R4
C4
−×
=
×
(18)
Select C4 to meet the following condition:
SW
R1 R2
11
()
2F
C4
5
R1 R2
×
π×
×
+
(19)
For POSCAP capacitors, the ESR dominates the
impedance at the switching frequency. The ramp
voltage generated from the ESR is high enough
to stabilize the system. Therefore, an external
ramp is not needed. A minimum ESR value of
12mΩ is required to ensure stable operation of
the converter. To simplify calculations, the output
ripple can be approximated as:
OUT
OUT
OUT
ESR
SW
IN
VV
V(1
) R
FL
V
Δ=
× −
×
×
(20)
Inductor
The inductor is required to supply constant
current to the output load while being driven by
the switching-input voltage. A larger inductance
results in less ripple current and a lower output-
ripple voltage. However, a larger inductance
results in a larger inductor, which is not only
physically larger, but has a higher series
resistance and/or lower saturation current. A
good rule for determining the inductor value is to
allow the peak-to-peak ripple current in the
inductor to be approximately 30% to 40% of the
maximum switch-current limit. Ensure that the
peak-inductor current is below the maximum
switch-current limit. The inductance value can be
calculated as:
OUT
OUT
SW
L
IN
VV
L(1
)
FI
V
=× −
×Δ
(21)
where,
ΔIL—The peak-to-peak inductor ripple current.
Choose an inductor that will not saturate under
the maximum inductor peak current. The peak-
inductor current can be calculated as:
OUT
OUT
LP
OUT
SW
IN
VV
II
(1
)
2F
L
V
=+
× −
×
(22)



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