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MP28313CS 数据表(PDF) 9 Page - Monolithic Power Systems

部件名 MP28313CS
功能描述  2A, 16V, 340KHz Synchronous Rectified Step-Down Converter
PDF  11 Pages
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制造商  MPS [Monolithic Power Systems]
网页  http://www.monolithicpower.com
标志 MPS - Monolithic Power Systems

MP28313CS 数据表(HTML) 9 Page - Monolithic Power Systems

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MP28313 – 2A, 16V, 340KHz SYNCHRONOUS RECTIFIED, STEP-DOWN CONVERTER
MP28313 Rev. 1.5
www.MonolithicPower.com
9
9/27/2010
MPS Proprietary Information. Unauthorized Photocopy and Duplication Prohibited.
© 2010 MPS. All Rights Reserved.
The DC gain of the voltage feedback loop is
given by:
OUT
FB
EA
CS
LOAD
VDC
V
V
A
G
R
A
×
×
×
=
Where AVEA is the error amplifier voltage gain;
GCS is the current sense transconductance and
RLOAD is the load resistor value.
The system has two poles of importance. One
is due to the compensation capacitor (C3,
Figure2) and the output resistor of the error
amplifier, and the other is due to the output
capacitor and the load resistor. These poles are
located at:
VEA
EA
1
P
A
3
C
2
G
f
×
×
π
=
LOAD
2
P
R
2
C
2
1
f
×
×
π
=
Where
GEA
is
the
error
amplifier
transconductance.
The system has one zero of importance, due to the
compensation capacitor (C3) and the compensation
resistor (R3). This zero is located at:
3
R
3
C
2
1
f 1
Z
×
×
π
=
The system may have another zero of
importance, if the output capacitor has a large
capacitance and/or a high ESR value. The zero,
due to the ESR and capacitance of the output
capacitor, is located at:
ESR
ESR
R
2
C
2
1
f
×
×
π
=
In this case, a third pole set by the
compensation capacitor (C6, Figure2) and the
compensation
resistor
(R3)
is
used
to
compensate the effect of the ESR zero on the
loop gain. This pole is located at:
3
R
6
C
2
1
f 3
P
×
×
π
=
The goal of compensation design is to shape
the converter transfer function to get a desired
loop gain. The system crossover frequency
where the feedback loop has the unity gain is
important. Lower crossover frequencies result
in slower line and load transient responses,
while higher crossover frequencies could cause
system instability. A good rule of thumb is to set
the crossover frequency below one-tenth of the
switching frequency.
To optimize the compensation components, the
following procedure can be used.
1. Choose the compensation resistor (R3,
Figure2) to set the desired crossover frequency.
Determine the R3 value by the following
equation:
FB
OUT
CS
EA
S
FB
OUT
CS
EA
C
V
V
G
G
f
1
.
0
2
C
2
V
V
G
G
f
2
C
2
3
R
×
×
×
×
×
π
<
×
×
×
×
π
=
Where fC is the desired crossover frequency
which is typically below one tenth of the
switching frequency.
2. Choose the compensation capacitor (C3,
Figure2) to achieve the desired phase margin.
For applications with typical inductor values,
setting the compensation zero, fZ1, below one-
forth of the crossover frequency provides
sufficient phase margin.
Determine the C3 value by the following equation:
C
f
3
R
2
4
3
C
×
×
π
>
Where R3 is the compensation resistor.
3. Determine if the second compensation
capacitor (C6, Figure2) is required. It is required
if the ESR zero of the output capacitor is
located at less than half of the switching
frequency, or the following relationship is valid:
2
f
R
2
C
2
1
S
ESR
<
×
×
π
If this is the case, then add the second
compensation capacitor (C6, Figure2) to set the
pole fP3 at the location of the ESR zero.
Determine the C6 value by the equation:
3
R
R
2
C
6
C
ESR
×
=



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