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NCV885201D1R2G Datasheet(PDF) 11 Page - ON Semiconductor

Part # NCV885201D1R2G
Description  Automotive Grade Non-Synchronous Buck Controller
Download  13 Pages
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Manufacturer  ONSEMI [ON Semiconductor]
Direct Link  http://www.onsemi.com
Logo ONSEMI - ON Semiconductor

NCV885201D1R2G Datasheet(HTML) 11 Page - ON Semiconductor

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NCV8852
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11
(4) MOSFET Selection
The NCV8852 has been designed to work with a
P−channel
MOSFET
in
a
non−synchronous
buck
configuration. The MOSFET needs to be capable of
handling the maximum allowable current in the system, ICL.
Keep in mind that, depending on your minimum VIN signal,
it is possible to achieve 100% duty cycle. The power
dissipated through the MOSFET during conduction is as
follows:
P
MOS,on + ICL
2
@ D
MAX @ rDS,on
where:
PMOS,on: power through MOSFET [
W]
ICL: cycle−by−cycle current limit [A]
rDS,on: on−resistance of the MOSFET [
W]
To calculate the switching losses through the MOSFET, use
the following equation:
P
MOS,sw +
1
2
V
IN @ IOUT @ ton ) toff @ FSW
ton + toff +
Q
Gate
I
drv
where:
PMOS, sw: MOSFET switching losses [W]
ton: time to turn on the MOSFET [s]
toff: time to turn off the MOSFET [s]
QGate: gate charge [C]
Idrv: gate drive current [A]
(5) Diode Selection
The diode must be chosen according to its maximum
current and voltage ratings, and to thermal considerations.
The maximum reverse voltage the diode sees is the
maximum input voltage (with some margin in case of
ringing on the switch node). The maximum forward current
is the peak current limit of the NCV8852, or 150% of ICL
.
(6) Output Inductor Selection
Both mechanical and electrical considerations influence
the selection of an output inductor. From a mechanical
perspective, smaller inductor values generally correspond to
smaller physical size. Since the inductor is often one of the
largest components in the power supply, a minimum
inductor value is particularly important in space−
constrained applications. From an electrical perspective, an
inductor is chosen for a set amount of current ripple and to
assure adequate transient response.
The output inductor controls the current ripple that occurs
over a switching period. A high current ripple will result in
excessive power loss and ripple current requirements. A low
current ripple will result in a poor control signal and a slow
current slew rate in the event of a load transient. A good
starting point for peak−to−peak ripple is around 10% of the
inductor current.To choose the inductor value based on the
peak−to−peak ripple current, use the following equation:
i
L +
V
OUT @ (1 * DMIN)
L
@ F
SW
where:
iL: peak−to−peak output current ripple [Ap−p]
From this equation it is clear that the ripple current increases
as L decreases, emphasizing the trade−off between dynamic
response and ripple current. The peak and valley values of
the triangular current waveform are as follows:
I
L(pk) + IOUT )
i
L
2
I
L(vly) + IOUT *
i
L
2
where:
IL(pk): peak (maximum) value of ripple current [A]
IL(vly): valley (minimum) value of ripple current [A]
Saturation current is specified by inductor manufacturers as
the current at which the inductance value has dropped from
the nominal value, typically 10%. For stable operation, the
output inductor must be chosen so that the inductance is
close to the nominal value even at the peak output current,
IL(pk), it is recommended to choose an inductor with
saturation current sufficiently higher than the peak output
current, such that the inductance is very close to the nominal
value at the peak output current. This allows for a safety
factor and allows for more optimized compensation.
Inductor efficiency is another consideration when
selecting an output inductor. Inductor losses include dc and
ac winding losses, which are very low due to high core
resistance, and magnetic hysteresis losses, which increase
with peak−to−peak ripple current. Core losses also increase
as switching frequency increases.
Ac winding losses are based on the ac resistance of the
winding and the RMS ripple current through the inductor,
which is much lower than the dc current. The ac winding
losses are due to skin and proximity effects and are typically
much less than dc losses, but increase with frequency. Dc
winding losses account for a large percentage of output
inductor losses and are the dominant factor at switching
frequencies at or below 500 kHz. The dc winding losses in
the inductor can be calculated with the following equation:
P
L(dc) + IOUT
2
@ R
dc
where:
PL(dc): dc winding losses in the output inductor
Rdc: dc resistance of the output inductor (DCR)


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