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MAX16963 Datasheet(PDF) 10 Page - Maxim Integrated Products

Part # MAX16963
Description  DC-DC Converter
Download  13 Pages
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Manufacturer  MAXIM [Maxim Integrated Products]
Direct Link  https://www.maximintegrated.com/en.html
Logo MAXIM - Maxim Integrated Products

MAX16963 Datasheet(HTML) 10 Page - Maxim Integrated Products

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10
Maxim Integrated
MAX16963
Dual 2.2MHz, Low-Voltage Step-Down
DC-DC Converter
where m2 is the inductor current down slope:
OUT
V
L
and -m is the slope compensation:
×
µ×
REF
CS
0.8 V
sG
Solving for L:
µ
=
×
××
MIN2
OUT
REF
CS
s
LV
1.6 V
G
The equation that provides the bigger inductor value
must be chosen for proper operation.
=
MIN
MIN1 MIN2
L
max(L
, L
)
Then:
= ×
MAX
MIN
L
2L
The maximum inductor value must not exceed the cal-
culated value from the above formula. This ensures that
the current feedback loop receives the correct amount of
current ripple for proper operation.
Table 1 lists some of the inductor values for 1.5A output
current and several output voltages.
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 RMS current requirement (IRMS) is
defined by the following equation:
(
)
OUT_ PV_
OUT_
RMS
LOAD(MAX)
PV_
V
VV
I
I
IRMS has a maximum value when the input voltage
equals twice the output voltage (VPV_ = 2VOUT_), so
IRMS(MAX) = ILOAD(MAX)/2.
Choose an input capacitor that exhibits less than +10NC
self-heating temperature rise at the RMS input current for
optimal long-term reliability.
The input-voltage ripple is composed of DVQ (caused
by the capacitor discharge) and DVESR (caused by the
ESR of the capacitor). Use low-ESR ceramic capacitors
with high-ripple current capability at the input. Assume
the contribution from the ESR and capacitor discharge
equal to 50%. Calculate the input capacitance and ESR
required for a specified input voltage ripple using the fol-
lowing equations:
ESR
IN
L
OUT_
V
ESR
I
I
2
=
+
where:
(
)
PV_
OUT_
OUT_
L
PV_
SW
VV
V
I
V
fL
×
∆=
××
and:
OUT_
IN
Q
SW
I
D(1 D)
C
Vf
×
=
∆×
and
OUT_
PV_
V
D
V
=
where IOUT_ is the maximum output current, and D is the
duty cycle.
Table 2. Output Capacitor Value vs. VOUT_ Setting
Table 1. Inductor Values vs. (VIN - VOUT)
VOUT (V)
3.3
2.5
1.5
0.8
COUT (µF), ILOAD = 1.5A
≥ 12
≥ 15
≥ 25
≥ 48
VIN - VOUT (V)
5.5 to 3.3
5.5 to 2.5
5.5 to 1.5
3.0 to 0.8
INDUCTOR (µH), ILOAD = 1.5A
1.5
1.5
1.0
0.68


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