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MP2176GL Datasheet(PDF) 17 Page - Monolithic Power Systems

Part # MP2176GL
Description  6V, 6A, High-Efficiency, Synchronous Step-Down Converter
PDF  23 Pages
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Manufacturer  MPS [Monolithic Power Systems]
Direct Link  http://www.monolithicpower.com
Logo MPS - Monolithic Power Systems

MP2176GL Datasheet(HTML) 17 Page - Monolithic Power Systems

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MP2176 – 6V, 6A, SYNCHRONOUS, STEP-DOWN CONVERTER
MP2176 Rev. 1.0
www.MonolithicPower.com
17
4/17/2018
MPS Proprietary Information. Patent Protected. Unauthorized Photocopy and Duplication Prohibited.
© 2018 MPS. All Rights Reserved.
APPLICATION INFORMATION
Setting the Output Voltage with Large ESR
Capacitors
For applications that use electrolytic capacitors
or POSCAPs with a controlled ERS output as
output capacitors, the output voltage is set by
feedback resistors R1 and R2 (see Figure 7).
R1
R2
ESR
POSCAP
SW
Vo
L
FB
Figure 7: Simplified POSCAP Circuit
First, choose a value for R2. R2 should be
chosen reasonably, since a small R2 leads to
considerable quiescent current loss, but a large
R2 makes FB noise-sensitive. R2 should be
between 5 - 100
kΩ. Use a comparatively larger
R2 when VOUT is low and a smaller R2 when
VOUT is high. Considering the output ripple,
determine R1 with Equation (13):
OUT
OUT
REF
12
REF
1
V
V
V
2
RR
V
  

(13)
Where ∆VOUT is the output ripple determined in
Equation (22).
Setting the Output Voltage with Small ESR
Capacitors
When low ESR ceramic capacitors are used in
the output, an external voltage ramp should be
added to FB through a resistor (R4) and
capacitor (C4). The output voltage is influenced
by the ramp voltage (VRAMP) in addition to a
resistor divider (see Figure 8).
R1
R2
Ceramic
SW
FB
Vo
L
R9
R4
C4
Figure 8: Simplified Ceramic Capacitor Circuit
VRAMP can be calculated with Equation (6). R2
should be chosen reasonably, since a small R2
leads to considerable quiescent current loss,
but a large R2 makes FB noise-sensitive. R2
should
be
between
5
-
100
kΩ. Use a
comparatively larger R2 when VOUT is low and a
smaller R2 when VOUT is high. Then the value of
R1 can be determined with Equation (14):
2
1
FB( AVG)
2
OUT
FB( AVG)
4
9
R
R
V
R
V
V
R
R

(14)
Where VFB(AVG) is the average value on FB. The
value of VFB(AVG) varies with VIN, VOUT, and the
load condition, meaning the load regulation is
strictly related to VFB(AVG). The line regulation is
related to VFB(AVG), as well. For better load or
line regulation, use a lower VRAMP once it meets
Equation (8).
For PWM operation, VFB(AVG) can be calculated
with Equation (15):
12
FB(AVG)
REF
RAMP
1
2
9
R // R
1
V
V
V
2
R // R
R
 
(15)
Usually, R9 is set to 0Ω. R9 should be five
times smaller than R1//R2 to minimize its
influence on Vramp. To achieve better noise
immunity, R9 can also be set using Equation
(16):
12
9
12
RR
1
R
10
R
R

(16)
Using Equation (14) and Equation (15) to
calculate the output voltage can be complicated.
To simplify the calculation of R1 in Equation
(14), add a DC-blocking capacitor (Cdc) to filter
the DC influence from R4 and R9. Figure 9
shows a simplified circuit with external ramp
compensation and a Cdc. With this capacitor,
R1 can calculated easily for PWM mode
operation with Equation (17):
OUT
REF
RAMP
12
REF
RAMP
1
V
V
V
2
RR
1
VV
2
 


(17)



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