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PM6675STR 데이터시트(PDF) 24 Page - STMicroelectronics

부품명 PM6675STR
상세설명  High efficiency step-down controller with embedded 2 A LDO regulator
PDF  53 Pages
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제조업체  STMICROELECTRONICS [STMicroelectronics]
홈페이지  http://www.st.com
Logo STMICROELECTRONICS - STMicroelectronics

PM6675STR 데이터시트(HTML) 24 Page - STMicroelectronics

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Device description
PM6675S
24/53
Figure 35.
Circuitry for output ripple compensation
The additional capacitor is used to reduce the voltage on the COMP pin when higher than
300 mVpp and is unnecessary for most of applications. The trans conductance amplifier
(gm) generates a current, proportional to the DC error, used to charge the CINT capacitor.
The voltage across the CINT capacitor feeds the negative input of the PWM comparator,
forcing the loop to compensate the total static error. An internal voltage clamp forces the
COMP pin voltage range to ±150 mV respect to VREF. This is useful to avoid or smooth
output voltage overshoot during a load transient. When the Pulse-Skip Mode is entered, the
clamping range is automatically reduced to 60 mV in order to enhance the recovering
capability. If the ripple amplitude is larger than 150 mV, an additional capacitor CFILT can be
connected between the COMP pin and ground to reduce ripple amplitude, otherwise the
integrator will operate out of its linearity range. This capacitor is unnecessary for most of
applications and can be omitted.
The design of the external feedback network depends on the output voltage ripple. If the
ripple is higher than approximately 20 mV, the correct CINT capacitor is usually enough to
keep the loop stable. The stability of the system depends firstly on the output capacitor zero
frequency.
The following condition must be satisfied:
Equation 6
where k is a fixed design parameter (k > 3). It determinates the minimum integrator
capacitor value:
+
-
V
VREF
REF
COMP
COMP
g
gm
m
VSNS
VSNS
R
RFb1
Fb1
R
RFb2
Fb2
Vr
Vr
+
PWM
PWM
Comparator
Comparator
C
CINT
INT
R
RINT
INT
C
CFILT
FILT
t
Vr
C
COUT
OUT
COMP PIN
VOLTAGE
OUTPUT
VOLTAGE
I=gm(V1-Vr)
V
V11
t
∆V
∆V
V
VC
CINT
INT
ESR
ESR
ESR
C
2
k
f
k
f
out
Zout
SW
π
=
>



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