MAX5082/MAX5083
1.5A, 40V, MAXPower Step-Down
DC-DC Converters
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Pick a value for the feedback resistor R5 in Figure 3
(values between 1kΩ and 10kΩ are adequate).
C7 is then calculated as:
f
C
occurs between f
Z2
and f
P2
. The error-amplifier gain
(G
EA
) at f
C
is due primarily to C6 and R5. Therefore,
G
EA(fC)
= 2π x f
C
x C6 x R5 and the modulator gain at
f
C
is:
Since G
EA(fC)
x G
MOD(fC)
= 1, C6 is calculated by:
f
P2
is set at one-half the switching frequency (f
SW
). R6
is then calculated by:
Since R3 >> R6, R3 + R6 can be approximated as R3.
R3 is then calculated as:
f
P3
is set at 5xf
C
. Therefore, C8 is calculated as:
Compensation When f
C
> f
ZESR
For larger ESR capacitors such as tantalum and alu-
minum electrolytic ones, f
ZESR
can occur before f
C
. If
f
ZESR
< f
C
, then f
C
occurs between f
P2
and f
P3
. f
Z1
and
f
Z2
remain the same as before however, f
P2
is now set
equal to f
ZESR
. The output capacitor’s ESR zero fre-
quency is higher than f
LC
but lower than the closed-
loop crossover frequency. The equations that define
the error amplifier’s poles and zeroes (f
Z1
, f
Z2
, f
P1
, f
P2
,
and f
P3
) are the same as before. However, f
P2
is now
lower than the closed-loop crossover frequency. Figure
4 shows the error amplifier feedback as well as its gain
response for circuits that use higher-ESR output capac-
itors (tantalum or aluminum electrolytic).
Pick a value for the feedback resistor R5 in Figure 4 (val-
ues between 1kΩ and 10kΩ are adequate).
C7 is then calculated as:
The error amplifier gain between f
P2
and f
P3
is approxi-
mately equal to R5/R6 (given that R6 << R3). R6 can
then be calculated as:
C6 is then calculated as:
.