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ISL6326B Datasheet, PDF (25/30 Pages) Intersil Corporation – 4-Phase PWM Controller with 8-Bit DAC Code Capable of Precision DCR Differential Current Sensing
ISL6326B
higher portion of the upper-MOSFET losses are dependent
on switching frequency, the power calculation is more
complex. Upper MOSFET losses can be divided into
separate components involving the upper-MOSFET
switching times; the lower-MOSFET body-diode reverse-
recovery charge, Qrr; and the upper MOSFET RDS(ON)
conduction loss.
When the upper MOSFET turns off, the lower MOSFET does
not conduct any portion of the inductor current until the
voltage at the phase node falls below ground. Once the
lower MOSFET begins conducting, the current in the upper
MOSFET falls to zero as the current in the lower MOSFET
ramps up to assume the full inductor current. In Equation 26,
the required time for this commutation is t1 and the
approximated associated power loss is PUP,1.
P U P,1
≈
VIN
⎛
⎝
I--M---
N
+
-I-P--2--P--⎠⎞
⎛
⎜
⎝
t--1--
⎞
⎟
2⎠
fS
(EQ. 26)
At turn on, the upper MOSFET begins to conduct and this
transition occurs over a time t2. In Equation 27, the
approximate power loss is PUP,2.
PUP, 2
≈
VIN
⎛
⎜
I--M---
⎝N
–
I--P----P--⎟⎞
2⎠
⎛
⎜
⎝
t--2--
⎞
⎟
2⎠
fS
(EQ. 27)
A third component involves the lower MOSFET’s reverse-
recovery charge, Qrr. Since the inductor current has fully
commutated to the upper MOSFET before the lower-
MOSFET’s body diode can draw all of Qrr, it is conducted
through the upper MOSFET across VIN. The power
dissipated as a result is PUP,3 and is approximately
PUP,3 = VIN Qrr fS
(EQ. 28)
Finally, the resistive part of the upper MOSFET’s is given in
Equation 29 as PUP,4.
The total power dissipated by the upper MOSFET at full load
can now be approximated as the summation of the results
from Equations 26, 27, and 28. Since the power equations
depend on MOSFET parameters, choosing the correct
MOSFETs can be an iterative process involving repetitive
solutions to the loss equations for different MOSFETs and
different switching frequencies.
PUP,4 ≈ rDS(ON)
⎛
⎜
⎝
-I-M---⎟⎞
N⎠
2
d
+
-I-P----P--2-
12
d
(EQ. 29)
Current Sensing Resistor
The resistors connected to the Isen+ pins determine the
gains in the load-line regulation loop and the channel-current
balance loop as well as setting the overcurrent trip point.
Select values for these resistors by the following equation:
RISEN
=
8----5----R-×---1-X--0----–--6--
I--O-----C----P--
N
(EQ. 30)
where RISEN is the sense resistor connected to the ISEN+
pin, N is the active channel number, RX is the resistance of
the current sense element, either the DCR of the inductor or
RSENSE depending on the sensing method, and IOCP is the
desired overcurrent trip point. Typically, IOCP can be chosen
to be 1.3 times the maximum load current of the specific
application.
With integrated temperature compensation, the sensed
current signal is independent on the operational temperature
of the power stage, i.e. the temperature effect on the current
sense element RX is cancelled by the integrated
temperature compensation function. RX in Equation 30
should be the resistance of the current sense element at the
room temperature.
When the integrated temperature compensation function is
disabled by pulling the TCOMP pin to GND, the sensed
current will be dependent on the operational temperature of
the power stage, since the DC resistance of the current
sense element may be changed according to the operational
temperature. RX in Equation 30 should be the maximum DC
resistance of the current sense element at the all operational
temperature.
In certain circumstances, it may be necessary to adjust the
value of one or more ISEN resistors. When the components
of one or more channels are inhibited from effectively
dissipating their heat so that the affected channels run hotter
than desired, choose new, smaller values of RISEN for the
affected phases (see the section entitled Channel-Current
Balance). Choose RISEN,2 in proportion to the desired
decrease in temperature rise in order to cause proportionally
less current to flow in the hotter phase:
RISEN,2 = RISEN ΔΔ-----TT----21-
(EQ. 31)
In Equation 31, make sure that ΔT2 is the desired temperature
rise above the ambient temperature, and ΔT1 is the measured
temperature rise above the ambient temperature. While a
single adjustment according to Equation 31 is usually
sufficient, it may occasionally be necessary to adjust RISEN
two or more times to achieve optimal thermal balance
between all channels.
Load-Line Regulation Resistor
The load-line regulation resistor is labelled RFB in Figure 5.
Its value depends on the desired loadline requirement of the
application.
The desired loadline can be calculated by the following
equation:
RLL
=
V-----D----R----O-----O----P--
IFL
(EQ. 32)
where IFL is the full load current of the specific application,
and VRDROOP is the desired voltage droop under the full
load condition.
25
FN9286.0
April 21, 2006