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MCP19035-AAAAE/MF датащи(PDF) 24 Page - Microchip Technology

номер детали MCP19035-AAAAE/MF
подробное описание детали  High-Speed Synchronous Buck Controller
PDF  44 Pages
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производитель  MICROCHIP [Microchip Technology]
домашняя страница  http://www.microchip.com
Logo MICROCHIP - Microchip Technology

MCP19035-AAAAE/MF датащи(HTML) 24 Page - Microchip Technology

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MCP19035
DS22326B-page 24
 2012-2013 Microchip Technology Inc.
FIGURE 5-3:
Bode Plots for Type III
Compensation Network (Representation Using
Asymptotes).
Assuming C3 «C2 and R3 «R1, the pole and zero
frequencies can be calculated using Equation 5-22:
EQUATION 5-22:
POLE AND ZERO
FREQUENCIES OF THE
COMPENSATION
NETWORK
EQUATION 5-23:
ZERO GAIN
EQUATION 5-24:
POLE GAIN
The Type-III compensation network provides two zeros
and three poles (including origin pole), pushing the
cross-over frequency as high as possible, and boosts
the phase margin of the system to greater than 45°. A
higher bandwidth yields a faster load transient
response. The faster transient response results in a
smaller output voltage overshoot.
The procedure for placing the poles and zeros to
achieve the optimum phase margin are presented
below:
1.
Determine the frequency of the double pole
(LC pole) and ESR zero using Equation 5-20.
2.
Choose resistor R1 (usually between 10 kΩ and
100 kΩ). This value is a compromise between
high values for additional capacitors (higher
cost) and possible noise induced problems.
3.
Resistor R2 is calculated using Equation 5-25:
EQUATION 5-25:
FEEDBACK RESISTOR
DIVIDER
4.
Choose the crossover frequency of the
compensated
system.
This
frequency
is
recommended to be between 1/10th and 1/5th of
the switching frequency (fSW). A higher
crossover frequency will improve the transient
response, but will decrease the phase margin.
For most of the applications, the crossover
frequency is set around 1/10th of switching
frequency. This is a reasonable compromise
between
simplifying
the
design
of
the
compensation loop and achieving a fast
transient response. Since the frequency of the
ESR zero is much higher than LC resonant
frequency, the gain of the power train can be
typically
approximated
at
the
crossover
frequency, using Equation 5-26:
EQUATION 5-26:
POWER TRAIN GAIN AT
CROSSOVER
FREQUENCY
The compensated error amplifier must have a
gain equal to APTco at crossover frequency
(fCO). Typically, this crossover frequency occurs
between FZ2 and FP1 (see Figure 5-3).
Magnitude
(dB)
Frequency
(log scale)
AOL
0dB
fZ1
fZ2
Phase
(deg)
90°
-90°
Frequency
(log scale)
fP1
fP2
APOLE
AZERO
f
Z1
1
2
R
1
R
3
+
 C
1
--------------------------------------------------
1
2
R
1
C
1
--------------------------------
=
f
Z2
1
2
R
4
C
2
--------------------------------
=
f
P1
1
2
R
4
C
2
C
3
C
2
C
3
+
--------------------


---------------------------------------------------
1
2
R
4
C
3
--------------------------------
=
f
P2
1
2
R
3
C
1
--------------------------------
=
A
ZERO
20
R
4
R
1
------
log
=
A
POLE
20
R
4
R
1
R
3
+

R
1
R
3
------------------------------------
log
=
R
2
V
REF
R
1
V
OUT
V
REF
---------------------------------
0.6
R
1
V
OUT
0.6
---------------------------
==
A
PT
CO
A
MOD
40
f
CO
f
LC
--------


log
=



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