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MAX15118 Datasheet, PDF (18/23 Pages) Maxim Integrated Products – High-Efficiency, 18A, Current-Mode Synchronous Step-Down Regulator with Integrated Switches
MAX15118
High-Efficiency, 18A, Current-Mode Synchronous
Step-Down Regulator with Integrated Switches
The peak current-mode controller’s modulator gain is
attenuated by the equivalent divider ratio of the load
resistance and the current-loop gain. GMOD becomes:
GMOD
=
gMC
×
1+
RLOAD
fSWx L
×
1
K S
×
(1-
D)
-
0.5
where RLOAD = VOUT/IOUT(MAX), fSW is the switching
frequency, L is the output inductance, D is the duty cycle
(VOUT/VIN), and KS is the slope compensation factor
calculated as:
KS
=
1+
VSLOPE ×
VIN
fSW × L
- VOUT
×
gMC
where VSLOPE = 130mV and gMC = 150A/V.
The power modulator’s dominant pole is a function of the
parallel effects of the load resistance and the current-
loop gain’s equivalent impedance. Assuming that ESR
of the output capacitor is much smaller than the parallel
combination of the load and the current loop, fPMOD can
be calculated as:
fPMOD
=
1
2π × COUT × RLOAD
+
[K S × (1- D) - 0.5]
2π × fSW × L × COUT
The power modulator zero is:
fZMOD
=
fZESR
=
2π
×
1
COUT
×
ESR
The total system transfer can be written as:
GAIN(s) = GFF(s) × GEA(s) × GMOD(DC)
× GFILTER(s) × GSAMPLING(s)
where:
GFF
(s)
=
R2
R1+ R2
×
sCFFR1+ 1
sCFF (R1||R2) +
1
GEA
(s)
=
10
AVEA(dB)/20
×
sC
sCCRC + 1
C  10
AVEA(dB)/20
gM


+
1
GFILTER(s) = RLOAD
×
sC OUT



2π
×
sCOUTESR + 1
1
+ K S × (1- D) -
RLOAD 2π × fSW ×
0.5
L



-1
+
1
GSAMPLING(s) =
s2
(π × fSW )2
1
+
s
π × fSW
× QC
+1
where QC
=
1
π × [K S × (1- D) - 0.5]
The dominant poles and zeros of the transfer loop gain
are:
fP1
<<
2π
×
CC
gM
×10 AVEA(dB)/20
fP2
=
2π
×
C
OUT



1
RLOAD
1
+
KS
× (1- D) -
fSW × L
0.5 -1


fP3
=
fSW
2
fZ1
=
2π
×
1
C CR C
fZ2
=
2π
×
1
C OUTESR
The order of pole occurrence is:
fP1 < fP2 < fZ1 < fCO < fP3 < fZ2
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