Inductor Selection
Three key inductor parameters must be specified for
operation with the MAX8529: inductance value (L),
peak-inductor current (I
PEAK
), and DC resistance (R
DC
).
The following equation assumes a constant ratio of
inductor peak-to-peak AC current to DC average current
(LIR). For LIR values too high, the RMS currents are
high, and therefore I
2
R losses are high. Large induc-
tances must be used to achieve very low LIR values.
Typically inductance is proportional to resistance (for a
given package type), which again makes I
2
R losses
high for very low LIR values. A good compromise
between size and loss is a 30% peak-to-peak ripple cur-
rent to average-current ratio (LIR = 0.3). The switching
frequency, input voltage, output voltage, and selected
LIR determine the inductor value as follows:
where V
IN
, V
OUT
, and I
OUT
are typical values (so that effi-
ciency is optimum for typical conditions). The switching
frequency is set by R
OSC
(see the Setting the Switching
Frequency section). The exact inductor value is not
critical and can be adjusted in order to make trade-offs
among size, cost, and efficiency. Lower inductor values
minimize size and cost, but also improve transient
response and reduce efficiency due to higher peak cur-
rents. On the other hand, higher inductance increases
efficiency by reducing the RMS current. However, resis-
tive losses due to extra wire turns can exceed the benefit
gained from lower AC current levels, especially when the
inductance is increased without also allowing larger
inductor dimensions.
Find a low-loss inductor having the lowest possible DC
resistance that fits in the allotted dimensions. The
inductor’s saturation rating must exceed the peak-
inductor current at the maximum defined load current
(I
LOAD(MAX)
):
Setting the Valley Current Limit
The minimum current-limit threshold must be high
enough to support the maximum expected load current
with the worst-case low-side MOSFET on-resistance
value since the low-side MOSFET’s on-resistance is used
as the current-sense element. The inductor’s valley cur-
rent occurs at I
LOAD(MAX)
minus half of the ripple cur-
rent. The current-sense threshold voltage (V
ITH
) should
be greater than the voltage on the low-side MOSFET
during the ripple-current valley:
where R
DS(ON)
is the on-resistance of the low-side
MOSFET (N
L
). Use the maximum value for R
DS(ON)
from the low-side MOSFET’s data sheet, an additional
margin to account for R
DS(ON)
rise with temperature is
also recommended. A good general rule is to allow
0.5% additional resistance for each °C of the MOSFET
junction temperature rise.
Connect ILIM_ to V
L
for the default 100mV (typ) current-
limit threshold. For an adjustable threshold, connect a
resistor (R
ILIM
_) from ILIM_ to GND. The relationship
between the current-limit threshold (V
ITH
_) and R
ILIM
_ is:
where R
ILIM
_ is in Ω and V
ITH
_ is in V.
An R
ILIM
resistance range of 100kΩ to 600kΩ corre-
sponds to a current-limit threshold of 50mV to 300mV.
When adjusting the current limit, 1% tolerance resistors
minimize error in the current-limit threshold.
For foldback current limit, a resistor (R
FBI
) is added
from ILIM pin to output. The value of R
ILIM
and R
FBI
can then be calculated as follows:
First select the percentage of foldback, P
FB
, from 15%
to 30%, then:
Input Capacitor
The input filter capacitor reduces peak currents drawn
from the power source and reduces noise and voltage
ripple on the input caused by the circuit’s switching.
The input capacitor must meet the ripple current
requirement (I
RMS
) imposed by the switching currents
as defined by the following equation:
I
RMS
has a maximum value when the input voltage equals
twice the output voltage (V
IN
= 2V
OUT
), so I
RMS(MAX)
=
I
LOAD
/ 2. For most applications, nontantalum capacitors
II
VVV
V
RMS LOAD
OUT IN OUT
IN
=
() -
R
PV
P
and
R
VPR
VVP
FBI
FB OUT
FB
ILIM
ITH FB FBI
OUT ITH FB
=
×
×
=
××
×
[]
( )
( )
( )
5101
10 1
10 1
6-
-
-
- -
R
V
A
ILIM
ITH
_
_
.
=
μ05
VR I
LIR
ITH DS ON MAX LOAD MAX
×
(, ) ( )
1
2
-
II
LIR
I
PEAK LOAD MAX LOAD MAX
=+
() ()
2
L
VVV
V f I LIR
OUT IN OUT
IN SW OUT
()
=
-
MAX8529
1.5MHz Dual 180° Out-of-Phase
PWM Step-Down Controller with POR
______________________________________________________________________________________ 13
MAX8529
(ceramic, aluminum, polymer, or OS-CON) are preferred
at the input due to their robustness with high inrush cur-
rents typical of systems that can be powered from very
low impedance sources. Additionally, two (or more)
smaller-value low-ESR capacitors can be connected in
parallel for lower cost. Choose an input capacitor that
exhibits less than 10°C temperature rise at the RMS input
current for optimal long-term reliability.
Output Capacitor
The key selection parameters for the output capacitor
are capacitance value, ESR, and voltage rating. These
parameters affect the overall stability, output ripple volt-
age, and transient response. The output ripple has two
components: variations in the charge stored in the out-
put capacitor, and the voltage drop across the capaci-
tor’s ESR caused by the current flowing into and out of
the capacitor:
The output voltage ripple as a consequence of the ESR
and output capacitance is:
where I
P-P
is the peak-to-peak inductor current (see the
Inductor Selection section). These equations are suitable
for initial capacitor selection, but final values should be
verified by testing in a prototype or evaluation circuit.
As a general rule, a smaller inductor ripple current results
in less output ripple voltage. Since inductor ripple current
depends on the inductor value and input voltage, the out-
put ripple voltage decreases with larger inductance and
increases with higher input voltages. However, the induc-
tor ripple current also impacts transient-response perfor-
mance, especially at low V
IN
- V
OUT
differentials. Low
inductor values allow the inductor current to slew faster,
replenishing charge removed from the output filter capac-
itors by a sudden load step. The amount of output-volt-
age sag is also a function of the maximum duty factor,
which can be calculated from the minimum off-time and
switching frequency:
where t
OFF(MIN)
is the minimum off-time (see the
Electrical Characteristics), and f
SW
is set by R
OSC
(see
the Setting the Switching Frequency section).
Compensation
The high switching frequency range of the MAX8529
allows the use of ceramic output capacitors. Since the
ESR of ceramic capacitors is typically very low, the fre-
quency of the associated transfer function zero is higher
than the unity-gain crossover frequency and the zero can-
not be used to compensate for the double pole created
by the output inductor and capacitor. The solution is Type
3 compensation which takes advantage of local feedback
to create two zeros and three poles (Figure 6). The fre-
quency of the poles and zeros are described below:
V
LI I
V
Vf
t
CV
VV
Vf
t
SAG
LOAD LOAD
OUT
IN SW
OFF MIN
OUT OUT
IN OUT
IN SW
OFF MIN
=
+
()
()
()
12
2
2
-
-
-
VIR
V
I
Cf
I
VV
fL
V
V
RIPPLE ESR P P ESR
RIPPLE C
PP
OUT SW
PP
IN OUT
SW
OUT
IN
()
()
=
=
=
-
-
-
-
8
VV V
RIPPLE RIPPLE ESR RIPPLE C
() ()
≅+
1.5MHz Dual 180° Out-of-Phase
PWM Step-Down Controller with POR
14 ______________________________________________________________________________________
DH
V
IN
L
O
C
O
R3
R4
R2
R1
C1
fp1
fz1 fz2 fp2
fp3
C2
C3
V
OUT
GAIN (dB)
FREQUENCY
LX
DL
FB
COMP
MAX8529
Figure 6. Compensation Network and Asymptotic Transfer Function
Unity-gain crossover frequency:
where:
V
IN,MAX
= Maximum input voltage
V
OSC
= Oscillator ramp voltage = 1V
L
O
= Output inductance
C
O
= Output capacitance
The goal is to place the two zeros below crossover and
the two poles above crossover so that crossover
occurs with a single-pole slope. The compensation pro-
cedure is as follows:
1) Select the crossover frequency such that:
2) Select R1 such that:
3) Place the first zero before the double pole:
4) Place the third pole at 1/2 the switching frequency:
C2 < 10pF can be omitted.
6) Place the second pole afer the ESR zero:
7) Place the second zero at the double pole frequency:
8) See the Setting the Output Voltage section for
selecting R4.
Setting the Output Voltage
For 1V or greater output voltages, set the MAX8529 out-
put voltage by connecting a voltage-divider from the
output to FB_ to GND (Figure 7). Calculate R4 (OUT_ to
FB_ resistor) with the following equation:
where VSET = 1V (see the Electrical Characteristics)
and VOUT can range from VSET to 18V.
For output voltages below 1V, set the MAX8529 output
voltage by connecting a voltage-divider from the output
to FB_ to REF (Figure 7). Calculate R4 (FB_ to REF
resistor) with the following equation:
where VSET = 1V, VREF = 2V (see the Electrical
Characteristics), and VOUT can range from 0 to VSET.
RR
VV
VV
REF SET
SET OUT
43=
[]
RR
V
VV
SET
OUT SET
43=
[]
R
fC
R
LC
3
1
23
2
××π
-
If R
g
increase R and go back
to step
m
,
.
2
1
550 1
2
<=
()
Ω
R
fC
ZESR
2
1
23
××π
53
2
1
0
)
C
fL C
R
V
V
O O OSC
IN
×× ×
×
π
C
fR
S
2
1
205 1
.
×
()
××π
C
fR
LC
1
1
2 0 75 1
.
×
()
××π
R
g
m
1
2
>
f f and f f
f switching frequency
ZESR S
S
00
1
5
<<×
=
fRC
V
VLC
VINMAX
OO
OSC
0
13
1
2
× ×
××
,
π
f
f
RC
f
f
f
f
P
P
P
R
CC
CC
LC
LC
Z
RC
Z
RR
OO
1
2
3
1
21
12
12
1
2
1
1
211
2
1
223
0
1
223
=
=
××
=
××
×
()
+
()
=
×
=
××
=
×+
()
π
π
π
π
π
××
=
××
C
ZESR
RC
f
ESR O
3
1
2π
MAX8529
1.5MHz Dual 180° Out-of-Phase
PWM Step-Down Controller with POR
______________________________________________________________________________________ 15
MAX8529
OUT_
R3
R4
FB_
V
OUT_
> 1V
MAX8529
OUT_
R4
R3
FB_
REF
V
OUT_
< 1V
Figure 7. Adjustable Output Voltage

MAX8529EEG+T

Mfr. #:
Manufacturer:
Maxim Integrated
Description:
Switching Controllers 1.5MHz Dual 180 Out-of-Phase
Lifecycle:
New from this manufacturer.
Delivery:
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