MAX1970/MAX1971/MAX1972
Dual, 180° Out-of-Phase, 1.4MHz, 750mA Step-
Down Regulator with POR and RSI/PFO
16 ______________________________________________________________________________________
Figure 5. Setting the Output Voltage with External Resistors
11
10
3
6
13
12
7
8
4
1
9
16
2
10
100k
14
V
CC
RSI
EN
COMP1
COMP2
FBSEL1
FBSEL2
GND
REF
V
OUT1
RSI
10µF
10µF
680pF
R
C1
R
C2
680pF
0.1µF
4.7µH
0.1µF
LX1
FB1
PGND
IN
MAX1971
5
10µF
R
2a
R
2b
R
1a
R
1b
FB2
15
V
OUT2
4.7µH
LX2
EN
V
IN
2.6V TO 5.5V
POR
POR
Figure 6. Setting an Output Below 1.2V
11
10
3
6
13
12
7
8
4
1
9
16
2
10
100k
14
V
CC
V
CC
PFO
EN
COMP1
COMP2
FBSEL1
FBSEL2
GND
REF
V
OUT1
1.0V
RSI
100k
V
CC
10µF
680pF
27k
68k
680pF
0.1µF
4.7µH
0.1µF
LX1
FB1
PGND
IN
MAX1970
5
10µF
R2
13k
R1
2k
FB2
15
V
OUT2
2.5V
4.7µH
LX2
EN
V
IN
3V TO 3.6V
POR
POR
For most designs, a reasonable inductor value (L
INIT
) is
derived from the following equation:
Keep the inductor current ripple percentage LIR
between 20% and 40% of the maximum load current for
best compromise of cost, size, and performance. The
maximum inductor current is:
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
defined by the following equation:
A ceramic capacitor is recommended due to its low
equivalent series resistance (ESR), equivalent series
inductance (ESL), and lower cost. Choose a capacitor
that exhibits less than a 10°C temperature rise at the
maximum operating RMS current for optimum long-term
reliability.
Output Capacitor
The key selection parameters for the output capacitor
are its capacitance, ESR, ESL, and the voltage rating
requirements. These affect the overall stability, output
ripple voltage, and transient response of the DC-DC
converter.
The output ripple is due to variations in the charge
stored in the output capacitor, the voltage drop due to
the capacitor’s ESR, and the voltage drop due to the
capacitor’s ESL.
The output voltage ripple due to the output capaci-
tance, ESR, and ESL is:
V
RIPPLE (ESL)
= (I
P-P
/T
ON
)
ESL or (I
P-P
/T
OFF
)
ESL,
whichever is greater.
I
P-P
is the peak-to-peak inductor current:
These equations are suitable for initial capacitor selec-
tion, but final values should be set by testing a proto-
type or evaluation circuit. As a rule, a smaller ripple
current results in less output voltage ripple. Since the
inductor ripple current is a factor of the inductor value,
the output voltage ripple decreases with larger induc-
tance. Ceramic capacitors are recommended due to
their low ESR and ESL at the switching frequency of the
converter. For ceramic capacitors, the ripple voltage
due to ESL is negligible.
Load transient response depends on the selected out-
put capacitor. During a load transient, the output
instantly changes by ESR
I
LOAD
. Before the con-
I
VV
fL
V
V
PP
IN OUT
SW
OUT
IN
=
×
×
V I ESR
RIPPLE ESR P P()
V
I
Cf
RIPPLE C
PP
OUT SW
()
=
××
8
VV V V
RIPPLE RIPPLE C RIPPLE ESR RIPPLE ESL
=+ +
() ( ) ( )
I
V
IVVV
IV
RMS
IN
OUT
OUT IN OUT
OUT
OU
=
×
()
+
×
1
1
11
2
2
2
TTINOUT
VV
22
()
I
LIR
I
L MAX OUT MAX() ()
=+
1
2
L
VVV
VLIRI f
INIT
OUT IN OUT
IN OUT MAX OSC
=
()
×× ×
()
MAX1970/MAX1971/MAX1972
Dual, 180° Out-of-Phase, 1.4MHz, 750mA Step-
Down Regulator with POR and RSI/PFO
______________________________________________________________________________________ 17
Table 1. Output Voltage Settings
FBSEL1 OUTPUT 1 FBSEL2 OUTPUT 2
V
CC
3.3V V
CC
2.5V
GND 1.8V GND 1.5V
Open Ext Divider Open Ext Divider
Table 2. Suggested Inductors
MANUFACTURER PART
INDUCTANCE
(µH)
ESR
(m)
SATURATION
CURRENT (A)
DIMENSIONS (mm)
Coilcraft DO1606 4.7 120 1.2 5.3
5.3
2
Sumida CR43-4R7 4.7 108.7 1.15 4.5
4
3.5
Sumida CDRH3D16-4R7 4.7 80 0.9 3.8
3.8
0.8
MAX1970/MAX1971/MAX1972
troller can respond, the output deviates further,
depending on the inductor and output capacitor
values. After a short time (see the
Typical Operating
Characteristics
), the controller responds by regulating
the output voltage back to its nominal state. The con-
troller response time depends on the closed-loop
bandwidth. With a higher bandwidth, the response time
is faster, thus preventing the output from deviating fur-
ther from its regulating value.
Compensation Design
An internal transconductance error amplifier is used to
compensate the control loop. Connect a series resistor
and capacitor between COMP and GND to form a pole-
zero pair. The external inductor, internal high-side
MOSFET, output capacitor, compensation resistor, and
compensation capacitor determine the loop stability.
The inductor and output capacitor are chosen based
on performance, size, and cost. Additionally, the com-
pensation resistor and capacitor are selected to opti-
mize control-loop stability. The component values
shown in the typical application circuits (Figures 3, 4,
and 5) yield stable operation over a broad range of
input-to-output voltages.
The controller uses a current-mode control scheme that
regulates the output voltage by forcing the required
current through the external inductor. The voltage
across the internal high-side MOSFET’s on-resistance
(R
DS(ON)
) is used to sense the inductor current. Current
mode control eliminates the double pole caused by the
inductor and output capacitor, which has large phase
shift that requires more elaborate error-amplifier com-
pensation. A simple Type 1 compensation with single
compensation resistor (R
C
) and compensation capaci-
tor (C
C
) is all that is needed to have a stable and high-
bandwidth loop.
The basic regulator loop consists of a power modulator,
an output feedback divider, and an error amplifier. The
power modulator has DC gain set by gmc x R
LOAD
,
with a pole and zero pair set by R
LOAD
, the output
capacitor (C
OUT
), and its ESR. Below are equations
that define the power modulator:
The pole frequency for the modulator is:
The zero frequency for the output capacitor ESR is:
where, R
LOAD
= V
OUT
/I
OUT(MAX)
, and GMC = 2µS. The
feedback divider has a gain of G
FB
= V
FB
/V
OUT
, where
V
FB
is equal to 1.2V. The transconductance error ampli-
fier has a DC gain, G
EA(DC)
, of 60dB. A dominant pole
is set by the compensation capacitor, C
C
, the output
resistance of the error amplifier (R
OEA
), 20M, and the
compensation resistor, R
C
. A zero is set by R
C
and C
C
.
The pole frequency set by the transconductance ampli-
fier output resistance, and compensation resistor and
capacitor is:
The zero frequency set by the compensation capacitor
and resistor is:
For best stability and response performance, the
closed-loop unity-gain frequency must be much higher
than the modulator pole frequency. In addition, the
closed-loop unity-gain frequency should be approxi-
mately 50kHz. The loop gain equation at unity gain fre-
quency then is:
Where G
EA(fc)
= gm
EA
R
C
, and G
MOD(fc)
= gmc
R
LOAD
fp
MOD
/
fc
, where gm
EA
= 50µS, R
C
can be
calculated as:
The error-amplifier compensation zero formed by R
C
and C
C
is set at the modulator pole frequency at maxi-
mum load. C
C
is calculated as follows:
CV
C
RI
C OUT
OUT
C OUT MAX
×
()
R
V
gm V G
C
O
EA FB MOD fc
=
××
()
GG
V
V
EA fc MOD fc
FB
O
() ()
××=1
fz
CR
EA
CC
=
××
1
2π
fp
CR
EA
C OEA
=
××
1
2π
fz
C ESR
ESR
OUT
=
××
1
2π
fp
C R ESR
MOD
OUT LOAD
=
×× +
()
1
2π
G gmc R
MOD LOAD
Dual, 180° Out-of-Phase, 1.4MHz, 750mA Step-
Down Regulator with POR and RSI/PFO
18 ______________________________________________________________________________________

MAX1970EEE+

Mfr. #:
Manufacturer:
Maxim Integrated
Description:
Switching Voltage Regulators Dual 180 Out 1.4MHz 750mA Step-Down
Lifecycle:
New from this manufacturer.
Delivery:
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