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3. Gate Charging Loss: Charging and discharging the gate
of the MOSFET will result in an effective gate charg-
ing current
. Each time the P-channel MOSFET gate is
switched
from low to high and low again, a packet of
charge, dQ, moves from the capacitor across V
IN
V
CAP
and is then replenished from ground by the internal V
CAP
regulator. The resulting dQ/dt current is a current out
of V
IN
flowing to ground. The total power loss in the
controller including gate charging loss is determined
by the following equation:
P
CNTRL
= V
IN
• (I
Q
+ fQ
G(PMOSFET)
)
4. Schottky Loss: The Schottky loss is independent of
duty factors. The critical component is the Schottky
forward voltage as a function of junction temperature
and current. The Schottky power loss is given by the
equation:
P
DIODE
= I
OUT
V
D(IOUT,TJ)
When making adjustments to improve efficiency, the input
current is the best indicator of changes in efficiency. If
changes cause the input current to decrease, then the
efficiency has increased. If there is no change in input
current, there is no change in efficiency.
OPTI-LOOP
®
Compensation
OPTI-LOOP compensation, through the availability of the
ITH
pin, allows the transient response to be optimized for a
wide range of loads and output capacitors. The ITH pin not
only allows optimization of the control loop behavior but
also provides a test point for the regulators DC-coupled
and AC-filtered closed-loop response. The DC step, rise
time and settling at this test point truly reflects the closed-
loop response. Assuming a predominantly second order
system, phase margin and/or damping factor can be
estimated using the percentage of overshoot seen at this
pin. The bandwidth can also be estimated by examining
the rise time at this pin.
The ITH series R
ITH
-C
ITH1
filter sets the dominant pole-zero
loop compensation. Additionally, a small capacitor placed
from the ITH pin to signal ground, C
ITH2
, may be required to
attenuate high frequency noise. The values can be modified
to optimize transient response once the final PCB layout
is done and the particular output capacitor type and value
have been determined. The output capacitors need to be
selected because their various types and values determine
the loop feedback factor gain and phase. An output current
pulse of 20% to 100% of full load current having
a rise
time
ofs to 10μs will produce output voltage and ITH
pin waveforms that will give a sense of the overall loop
stability without breaking the feedback loop. The general
goal of OPTI-LOOP compensation is to realize a fast but
stable ITH response with minimal output droop due to
the load step. For a detailed explanation of OPTI-LOOP
compensation, refer to Application Note 76.
Switching regulators take several cycles to respond to a
step in load current. When a load step occurs, V
OUT
im-
mediately shifts by
an amount equal to I
LOAD
ESR, where
ESR is the effective series resistance of C
OUT
. I
LOAD
also
begins to charge or discharge C
OUT
, generating a feedback
error signal used by the regulator to return V
OUT
to its
steady-state value. During this recovery time, V
OUT
can
be monitored for overshoot or ringing that would indicate
a stability problem.
Connecting a resistive load in series with a power MOSFET,
then placing the two directly across the output capacitor
and driving the gate with an appropriate signal generator
is a practical way to produce a realistic load-step condi
-
tion. The initial output voltage step resulting from the step
change
in output current may not be within the bandwidth
of the feedback loop, so this signal cannot be used to
determine phase margin. This is why it is better to look
at the ITH pin signal which is in the feedback loop and
is the filtered and compensated feedback loop response.
The gain of the loop increases with R
ITH
and the band-
width of the loop increases with decreasing C
ITH1
. If R
ITH
is increased by the same factor that C
ITH1
is decreased,
the zero frequency will be kept the same, thereby keeping
the phase the same in the most critical frequency range of
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the feedback loop. The output voltage settling behavior is
related to the stability of the closed-loop system and will
demonstrate overall performance of the regulator.
In some applications, a more severe transient can be caused
by switching in loads with large (>10μF) input capacitors.
If the switch connecting the load has low resistance and
is driven quickly, then the discharged input capacitors are
effectively put in parallel with C
OUT
, causing a rapid drop in
V
OUT
. No regulator can deliver enough current to prevent
this problem. The solution is to limit the turn-on speed of
the load switch driver. A Hot Swap™ controller is designed
specifically for this purpose and usually incorporates cur
-
rent limiting, short-circuit protection and soft-start.
Large-Signal Effects on ITH
Inverting
controllers have a wide range of applications
and operating conditions which affect compensation.
Low switching frequencies and the inverting buck-boost
right-half-plane zero can result in very low gain crossover
frequency requirements. Low crossover frequencies often
require a compensation R
ITH
and C
ITH
that are too small for
the error amplifier output drive current on ITH of 100µA.
The effect causes ITH to appear clamped in
response
to
a transient load current step which causes excessive
output droop.
An R
ITH
greater than 20k allows ITH to swing 1.5V with
margin for temperature and part to part variation and
should never have this issue. In applications with less
severe transient load step requirements, R
ITH
can safely
be set as low as 10k. We do not recommend less than
10k in any application. If R
ITH
is too small then either
the operating frequency will need to be increased or the
output capacitor increased to increase the R
ITH
required
to stabilize the system. We strongly recommend that any
system with an R
ITH
less than 20k be experimentally veri-
fied with worst-case load steps.
Design Example
Consider
an inverting converter with the following speci
-
fications:
V
IN
= 4.5V to 55V, V
OUT
= –5V, I
OUT(MAX)
= 1.8A, and
f = 320kHz (Figure 7).
The output voltage is programmed according to:
V
OUT
= –0.8V
RFB1
RFB2
Figure 7. Design Example (4.5V to 55V Input, –5V, 1.8A at 320kHz)
320kHz
16mΩ
L1
12µH
Q1
D1
CAP
0.47µF
PGND
LTC3863
3863 F07
SS
ITH
FREQ
SGND
RUN
V
IN
PLLIN/MODE
SENSE
GATE
V
FBN
V
FB
10k
52.3k
187k
C
OUT3
100µF
20V
V
OUT
–5V
1.8A
30.1k
C
IN1
: CDE AFK686M63G24T-F
C
IN2
: TDK CGA6M3X7S2A475K
C
OUT1
: TDK C4532X7R1C336M
C
OUT3
: PANASONIC 20SVP100M
D1: VISHAY SS8PH9-M3/87A
L1: MSS1278-123ML
Q1: VISHAY Si7469DP
V
IN
4.5V TO 55V
C
IN1
68µF
63V
C
IN2
4.7µF
100V
×2
15nF
220pF
0.1µF
C
OUT1
33µF
16V
×2
12pF
+
+
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If RFB1 is chosen to be 187k, then RFB2 needs to be 30.1k.
The FREQ pin is tied to signal ground in order to program
the switching frequency to 350kHz. The on-time required
to generate –5V output from 55V V
IN
in continuous mode
can be calculated as:
t
ON(CCM)
=
5V + 0.5V
320kHz 55V + 5V + 0.5V
( )
= 260ns
This on-time, t
ON
, is larger than LTC3863’s minimum on-
time with sufficient margin to prevent cycle skipping. Use
a lower frequency if a larger on-time margin is needed to
account for variations from minimum on-time and switch
-
ing frequency.
As load current decreases, the converter
will eventually start cycle skipping.
Next, set the inductor value such that the inductor ripple
current is 60% of the average inductor current at maximum
V
IN
= 55V and full load = 1.8A:
L =
55V
2
5V + 0.5V
( )
0.6 1.8A 320kHz 55V + 5V + 0.5V
( )
2
13.1µH
Select a standard value of 12μH.
The resulting ripple current at minimum V
IN
of 4.5V is:
I
L
=
4.5V 5V + 0.5V
( )
12µH 320kHz 4.5V + 5V+ 0.5V
( )
= 0.644A
The boundary output current for continuous/discontinuous
mode is calculated:
I
OUT(CDB)
=
55V
2
(5V + 0.5V)
2 12µH 320kHz 55V + 5V + 0.5V
( )
2
= 0.59A
The maximum inductor peak current occurs at minimum
V
IN
of 4.5V and full load of 1.8A where LTC3863 operates
in continuous mode is:
I
L(PEAK _ MAX)
=
1.8A 4.5V
+
5V
+
0.5V
( )
4.5V
+
I
L
2
= 3.6A +
0.644A
2
3.92A
Next, set the R
SENSE
resistor value to ensure that the
converter can deliver the maximum peak inductor current
of 3.92A with sufficient margin to account for component
variations and worst-case operating conditions. Using a
30% margin factor:
R
SENSE
=
95mV
1.3 3.92A
= 18.6m
Use a more readily available 16sense resistor. This
results in peak inductor current limit:
I
L(PEAK)
=
95mV
16m
= 5.94A
Choose an inductor that has rated saturation current higher
than 5.94A with sufficient margin.
The output current limit can be calculated from the peak
inductor current limit and its minimum occurs at minimum
V
IN
of 5V:
I
LIMIT(MIN)
=
95mV
16m
0.644A
2
5V
4.5V + 5V + 0.5V
( )
= 2.8A
In this example, 2.8A is the maximum output current the
switching regulator can support at V
IN
= 4.5V. It is larger
than the full load of 1.8A by a margin of 1A. If a larger
margin is needed, use a smaller R
SENSE
.

LTC3863IDE#PBF

Mfr. #:
Manufacturer:
Analog Devices / Linear Technology
Description:
Switching Voltage Regulators 60V Low IQ Inverting Buck-Boost DC/DC PMOS Controller
Lifecycle:
New from this manufacturer.
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