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ADP3186 Datasheet(PDF) 19 Page - Analog Devices

Part # ADP3186
Description  5-Bit Programmable 2-/3-/4-Phase Synchronous Buck Controller
PDF  24 Pages
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Manufacturer  AD [Analog Devices]
Direct Link  http://www.analog.com
Logo AD - Analog Devices

ADP3186 Datasheet(HTML) 19 Page - Analog Devices

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ADP3186
Rev. A | Page 19 of 24
kΩ
33
3
pF
5
Ω
m
8
4.
5
3
nH
0
60
0.2
3
=
×
×
×
×
=
×
×
×
×
=
R
R
DS
D
R
R
R
C
R
A
L
A
R
(19)
In this example, choosing a peak current limit of 100 A for ILIM
results in RLIM = 284 kΩ, for which 280 kΩ is chosen as the
nearest 1% value.
The per-phase current limit described in the Current Limit,
Short-Circuit, and Latch-Off Protection section is determined
by
where:
()
()
2
R
MAX
DS
D
BIAS
RT
MAX
COMP
PHLIM
I
R
A
V
V
V
I
−
×
−
−
≅
(23)
AR is the internal ramp amplifier gain.
AD is the current balancing amplifier gain.
RDS is the total low-side MOSFET on resistance.
CR is the internal ramp capacitor value.
The closest standard 1% resistor value is 332 kΩ.
The internal ramp voltage magnitude can be calculated by using
()
()
V
m
0
48
kHz
330
pF
5
Ω
k
32
3
V
5
1.
25
0.1
1
0.2
1
=
×
×
×
−
×
=
×
×
×
−
×
=
R
SW
R
R
VID
R
R
V
f
C
R
V
D
A
V
(20)
For the ADP3186, the maximum COMP voltage (VCOMP(MAX)) is
3.3 V, the COMP pin bias voltage (VBIAS) is 1.2 V, and the
current balancing amplifier gain (AD) is 5. Using VR of 560 mV
and RDS(MAX) of 4.8 mΩ (low-side on resistance at 150°C), one
finds a per-phase peak current limit of 61 A. Although this
number may seem high, this current level can be reached only
with an absolute short at the output, and the current limit latch-
off function shuts down the regulator before overheating can
occur.
This limit can be adjusted by changing the ramp voltage (VR),
but make sure not to set the per-phase limit lower than the
average per-phase current (ILIM/n).
The size of the internal ramp can be made larger or smaller. If it
is made larger, stability and transient response improve, but
thermal balance degrades. Likewise, if the ramp is made
smaller, thermal balance improves at the sacrifice of transient
response and stability. The factor of three in the denominator of
Equation 19 sets a ramp size that gives an optimal balance for
good stability, transient response, and thermal balance.
The per-phase initial duty cycle limit is determined by
()
RT
BIAS
MAX
COMP
MAX
V
V
V
D
D
−
×
=
(24)
In this example, the maximum duty cycle is 0.47.
FEEDBACK LOOP COMPENSATION DESIGN
COMP PIN RAMP
A ramp signal on the COMP pin is due to the droop voltage and
output voltage ramps. This ramp amplitude adds to the internal
ramp to produce the following overall ramp signal at the PWM
input:
()
()
⎟
⎟
⎠
⎞
⎜
⎜
⎝
⎛
×
×
×
×
×
−
×
+
−
=
OD
O
X
SW
OD
O
R
RT
R
R
C
f
n
D
n
R
R
V
V
1
1
(21)
Optimized compensation of the ADP3186 allows the best
possible response of the regulator’s output to a load change. The
basis for determining the optimum compensation is to make
the regulator and output decoupling appear as an output
impedance that is entirely resistive over the widest possible
frequency range, including dc, and equal to the droop resis-
tances (RO and ROD). With the resistive output impedance, the
output voltage droops in proportion to the load current at any
load current slew rate. This ensures optimal positioning and
helps to minimize the output decoupling.
In this example, the overall ramp signal is 560 mV.
CURRENT LIMIT SETPOINT
To select the current limit setpoint, first find the resistor value
for RLIM. The current limit threshold for the ADP3186 is set
with a 3 V source (VLIM) across RLIM with a gain of 10.4 mV/μA
(ALIM). RLIM can be found using
O
LIM
LIM
LIM
LIM
R
I
V
A
R
×
×
=
(22)
With the multimode feedback structure of the ADP3186, the
feedback compensation must be set so that the converter’s
output impedance works in parallel with the output decoupling
to meet this goal. Several poles and zeros created by the output
inductor and decoupling capacitors (output filter) need to be
compensated for.
A type-three compensator on the voltage feedback is adequate
for proper compensation of the output filter. Equations 25 to 29
are intended to yield an optimal starting point for the design;
some adjustments might be necessary to account for PCB and
component parasitic effects.
For values of RLIM greater than 500 kΩ, the current limit might
be lower than expected, so some adjustment of RLIM might be
needed. Here, ILIM is the average current limit for the output of the
supply.



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