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CS51313 датащи(PDF) 14 Page - Cherry Semiconductor Corporation

номер детали CS51313
подробное описание детали  Synchronous CPU Buck Controller Capable of Implementing Multiple Linear Regulators
PDF  20 Pages
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производитель  CHERRY [Cherry Semiconductor Corporation]
домашняя страница  http://www.cherrycorp.com/
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CS51313 датащи(HTML) 14 Page - Cherry Semiconductor Corporation

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LIN =
,
where
LIN = input inductor value;
∆V = voltage seen by the input inductor during a full
load swing;
(dI/dt)MAX = maximum allowable input current slew
rate (0.1A/µs for a Pentium® II power supply).
The designer must select the LC filter pole frequency so
that at least 40dB attenuation is obtained at the regulator
switching frequency. The LC filter is a double-pole net-
work with a slope of −2, a roll-off rate of –40dB/dec, and a
corner frequency:
fC =
,
where
L = input inductor;
C = input capacitor(s).
Step 7: Selection of the Switching FET
FET Basics
The use of the MOSFET as a power switch is propelled by
two reasons: 1) Its very high input impedance; and 2) Its very
fast switching times. The electrical characteristics of a MOS-
FET are considered to be those of a perfect switch. Control
and drive circuitry power is therefore reduced. Because the
input impedance is so high, it is voltage driven. The input
of the MOSFET acts as if it were a small capacitor, which
the driving circuit must charge at turn on. The lower the
drive impedance, the higher the rate of rise of VGS, and the
faster the turn- on time. Power dissipation in the switching
MOSFET consists of 1) conduction losses, 2) leakage losses,
3) turn-on switching losses, 4) turn-off switching losses,
and 5) gate-transitions losses. The latter three losses are
proportional to frequency. For the conducting power dissi-
pation rms values of current and resistance are used for
true power calculations. The fast switching speed of the
MOSFET makes it indispensable for high-frequency power
supply applications. Not only are switching power losses
minimized, but also the maximum usable switching fre-
quency is considerably higher. Switching time is indepen-
dent of temperature. Also, at higher frequencies, the use of
smaller and lighter components (transformer, filter choke,
filter capacitor) reduces overall component cost while
using less space for more efficient packaging at lower
weight.
The MOSFET has purely capacitive input impedance. No
DC current is required. It is important to keep in mind the
drain current of the FET has a negative temperature coeffi-
cient. Increase in temperature causes higher on-resistance
and greater leakage current. For switching circuits, VDS(ON)
should be low to minimize power dissipation at a given ID,
and VGS should be high to accomplish this. MOSFET
switching times are determined by device capacitance,
stray capacitance, and the impedance of the gate drive cir-
cuit. Thus the gate driving circuit must have high momen-
tary peak current sourcing and sinking capability for
switching the MOSFET. The input capacitance, output
capacitance and reverse-transfer capacitance also increase
with increased device current rating.
Two considerations complicate the task of estimating
switching times. First, since the magnitude of the input
capacitance, CISS, varies with VDS, the RC time constant
determined by the gate-drive impedance and CISS changes
during the switching cycle. Consequently, computation of
the rise time of the gate voltage by using a specific gate-
drive impedance and input capacitance yields only a
rough estimate. The second consideration is the effect of
the “Miller” capacitance, CRSS, which is referred to as CDG
in the following discussion. For example, when a device is
on, VDS(ON) is fairly small and VGS is about 12V. CDG is
charged to VDS(ON) − VGS, which is a negative potential if
the drain is considered the positive electrode. When the
drain is “off”, CDG is charged to quite a different potential.
In this case the voltage across CDG is a positive value since
the potential from gate-to-source is near zero volts and VDS
is essentially the drain supply voltage. During turn-on and
turn-off, these large swings in gate-to-drain voltage tax the
current sourcing and sinking capabilities of the gate drive.
In addition to charging and discharging CGS, the gate drive
must also supply the displacement current required by
CDG(IGATE = Cdg dVdg/dt). Unless the gate-drive
impedance is very low, the VGS waveform commonly
plateaus during rapid changes in the drain-to-source volt-
age.
The most important aspect of FET performance is the Static
Drain-To-Source On-Resistance (RDS(ON)), which effects
regulator efficiency and FET thermal management require-
ments. The On-Resistance determines the amount of cur-
rent a FET can handle without excessive power dissipation
that may cause overheating and potentially catastrophic
failure. As the drain current rises, especially above the con-
tinuous rating, the On-Resistance also increases. Its posi-
tive temperature coefficient is between +0.6%/C and
+0.85%/C. The higher the On-Resistance the larger the
conduction loss is. Additionally, the FET gate charge
should be low in order to minimize switching losses and
reduce power dissipation.
Both logic level and standard FETs can be used. The refer-
ence designs derive gate drive from the 12V supply, which
is generally available in most computer systems and uti-
lizes logic level FETs.
Voltage applied to the FET gates depends on the applica-
tion circuit used. Both upper and lower gate driver outputs
are specified to drive to within 1.5V of ground when in the
low state and to within 2V of their respective bias supplies
when in the high state. In practice, the FET gates will be
driven rail-to-rail due to overshoot caused by the capaci-
tive load they present to the controller IC.
Step 7a - Selection of the switching (upper) FET
The designer must ensure that the total power dissipation
in the FET switch does not cause the power component’s
junction temperature to exceed 150°C.
The maximum RMS current through the switch can be
determined by the following formula:
IRMS(H) =
,
(IL(PEAK)2 + (IL(PEAK) × IL(VALLEY)) + IL(VALLEY)2 × D
3
1
2π LC
∆V
(dI/dt)MAX
Application Information: continued
14



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