參數(shù)資料
型號(hào)： NCP5314FTR2G
廠商： ON SEMICONDUCTOR
元件分類： 穩(wěn)壓器
英文描述： Two/Three/Four−Phase Buck CPU Controller
中文描述： SWITCHING CONTROLLER, 1200 kHz SWITCHING FREQ-MAX, PQFP32
封裝： LEAD FREE, LQFP-32
文件頁(yè)數(shù)： 19/29頁(yè)
文件大小： 684K
代理商： NCP5314FTR2G
NCP5314
http://onsemi.com
19
3. Output Inductor Selection
The output inductor may be the most critical component
in the converter because it will directly effect the choice of
other components and dictate both the steadystate and
transient performance of the converter. When selecting an
inductor, the designer must consider factors such as DC
current, peak current, output voltage ripple, core material,
magnetic saturation, temperature, physical size and cost
(usually the primary concern).
In general, the output inductance value should be
electrically and physically as small as possible to provide the
best transient response at minimum cost. If a large
inductance value is used, the converter will not respond
quickly to rapid changes in the load current. On the other
hand, too low an inductance value will result in very large
ripple currents in the power components (MOSFETs,
capacitors, etc.) resulting in increased dissipation and lower
converter efficiency. Increased ripple currents force the
designer to use higher rated MOSFETs, oversize the thermal
solution, and use more, higher rated input and output
capacitors, adversely affecting converter cost.
One method of calculating an output inductor value is to
size the inductor to produce a specified maximum ripple
current in the inductor. Lower ripple currents will result in
less core and MOSFET losses and higher converter
efficiency. Equation 3 may be used to calculate the
minimum inductor value to produce a given maximum
ripple current (
α
) per phase. The inductor value calculated
by this equation is a minimum because values less than this
will produce more ripple current than desired. Conversely,
higher inductor values will result in less than the selected
maximum ripple current.
LoMIN
(VIN
VOUT)
VOUT
fSW)
(
IO,MAX
VIN
(3)
α
is the ripple current as a percentage of the maximum
output current
per phase
(
α
= 0.15 for
±
15%,
α
= 0.25 for
±
25%, etc.). If the minimum inductor value is used, the
inductor current will swing
±
α
% about its value at the
center. Therefore, for a fourphase converter, the inductor
must be designed or selected such that it will not saturate
with a peak current of (1 +
α
)
I
O,MAX
/4.
The maximum inductor value is limited by the transient
response of the converter. If the converter is to have a fast
transient response, the inductor should be made as small as
possible. If the inductor is too large its current will change
too slowly, the output voltage will droop excessively, more
bulk capacitors will be required and the converter cost will
be increased. For a given inductor value, it is useful to
determine the times required to increase or decrease the
current.
For increasing current:
tINC
Lo
IO(VIN
VOUT)
(3.1)
For decreasing current:
tDEC
Lo
IO(VOUT)
(3.2)
For typical processor applications with output voltages
less than half the input voltage, the current will be increased
much more quickly than it can be decreased. Thus, it may be
more difficult for the converter to stay within the regulation
limits when the load is removed than when it is applied and
excessive overshoot may result.
The output voltage ripple can be calculated using the
output inductor value derived in this Section (Lo
MIN
), the
number of output capacitors (N
OUT,MIN
) and the per
capacitor ESR determined in the previous Section:
VOUT,PP
(ESR per cap
#Phases
NOUT,MIN)
D
(VIN
VOUT)
(LoMIN
fSW)
(4)
This formula assumes steadystate conditions with no
more than one phase on at any time. The second term in
Equation 4 is the total ripple current seen by the output
capacitors. The total output ripple current is the “time
summation” of the four individual phase currents that are 90
degrees outofphase. As the inductor current in one phase
ramps upward, current in the other phase ramps downward
and provides a canceling of currents during part of the
switching cycle. Therefore, the total output ripple current
and voltage are reduced in a multiphase converter.
4. Input Capacitor Selection
The choice and number of input capacitors is primarily
determined by their voltage and ripple current ratings. The
designer must choose capacitors that will support the worst
case input voltage with adequate margin. To calculate the
number of input capacitors, one must first determine the
total RMS input ripple current. To this end, begin by
calculating the average input current to the converter:
IIN,AVG
IO,MAX
D
(5)
where:
D is the duty cycle of the converter, D = V
OUT
/V
IN
;
η
is the specified minimum efficiency;
I
O,MAX
is the maximum converter output current.
The input capacitors will discharge when the control FET
is ON and charge when the control FET is OFF as shown in
Figure 24.
The following equations will determine the maximum and
minimum currents delivered by the input capacitors:
IC,MAX
ILo,MAX
IIN,AVG
(6)
IC,MIN
ILo,MIN
IIN,AVG
(7)
I
Lo,MAX
is the maximum output inductor current:
ILo,MAX
IO,MAX
ILo2
(8)
where
φ
is the number of phases in operation.
I
Lo,MIN
is the minimum output inductor current:
ILo,MIN
IO,MAX
ILo2
(9)
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