ADP3190
Rev. 2 | Page 13 of 27 | www.onsemi.com
V
IN
12V
5V
V
IN
RTN
ENABLE
POWER
GOOD
R
LIM
150k
1%
R
PH4
158k
1%
FROM CPU
R2
357k
1%
R
1k
Q3
NTD110N02
Q1
NTD40N03
Q7
NTD110N02
Q5
NTD40N03
Q11
NTD110N02
Q9
NTD40N03
Q4
NTD110N02
C
DLY
39nF
V
CC(CORE)
0.8375V – 1.6V
95A TDC, 119A P
K
V
CC(CORE) RTN
560μF/4V × 8
SANYO SEPC SERIES
5m EACH
L2
320nH/1.4m
L1
370nH
18A
C
0.1μF
C1
R
T
130k
1%
C10
10nF
C22
C31
L3
320nH/1.4m
U3
ADP3120A
1
2
3
8
7
6
4 5
DRVH
SW
PGND
DRVL
C9
4.7μF
D2
1N4148
D3
1N4148
D4
1N4148
C6
10nF
C5
4.7μF
C7
4.7μF
C11
4.7
μF
U2
ADP3120A
1
2
3
8
7
6
4 5
BST
IN
OD
VCC
DRVH
SW
PGND
DRVL
VID4
VID3
VID2
VID1
VID0
VID5
FBRTN
FB
COMP
PWRGD
EN
DELAY
RT
RAMPADJ
VCC
PWM1
PWM2
PWM3
PWM4
SW1
SW2
SW3
SW4
GND
CSCOMP
CSSUM
CSREF
ILIMIT
3
1
4
5
26
25
24
2
28
27
6
10
14
7
8
9
19
22
21
20
23
11
12
13
15
18
17
16
U1
ADP3190
ADP3190 ADP3190 A
C14
10nF
L4
320nH/1.4m
U4
ADP3120A
1
2
3
8
7
6
4 5
DRVH
SW
PGND
DRVL
C13
4.7μF
C4
1μF
C3
100μF
(OPTIONAL)
R
A
12.1k
C
FB
22pF
C
A
470pF
C
CS1
560pF
C
CS2
1.5nF
C2
2700μF/16V/3.3 A × 2
SANYO MV-WX SERIES
+ +
10μF × 18
MLCC
IN
SOCKET
RTH1
100k, 5%
NTC
C8
15nF
R3
2.2
C12
15nF
R4
2.2
C20
15nF
R6
2.2
C16
15nF
R5
2.2
R
10
R
10
R
10
R
10
D1
1N4148
R
B
1.21k
R
CS1
35.7k
C
B
470pF
R
PH3
158k
1%
R
PH2
158k
1%
R
PH1
158k
1%
R
DLY
470k
Q12
NTD110N02
Q10
NTD40N03
Q6
NTD40N03
Q2
NTD40N03
Q14
NTD40N03
Q15
NTD110N02
Q13
NTD40N03
D5
1N4148
C19
4.7μF
C15
4.7μF
C18
10nF
L5
320nH/1.4m
U5
ADP3120A
1
2
3
8
7
6
4 5
DRVH
SW
PGND
DRVL
C17
4.7μF
Q16
NTD110N02
Q8
NTD110N02
R
SW1
1
R
SW2
1
R
SW3
1
R
SW4
1
+
+
R
CS2
8
4.5k
C21
100pF
0
6529-010
+
BST
IN
OD
VCC
BST
IN
OD
VCC
BST
IN
OD
VCC
*
FOR A DESCRIPTION OF OPTIONAL R
SW
RESISTORS, SEE THE THEORY OF OPERATION SECTION.
240 10
RAMPADJ
RAMPADJ
R7
10
C23
10nF
C22
1nF
Figure 9. Typical VR101 Applications Schematic
ADP3190
Rev. 2 | Page 14 of 27 | www.onsemi.com
APPLICATION INFORMATION
The design parameters for a typical Intel VRD 10.1-compliant
CPU application are as follows:
Input voltage (V
IN
) = 12 V
VID setting voltage (V
VID
) = 1.300 V
Duty cycle (D) = 0.108
Nominal output voltage at no load (V
ONL
) = 1.281 V
Nominal output voltage at 101 A load (V
OFL
) = 1.180 V
Static output voltage drop based on a 1.0 mΩ load line (R
O
)
from no load to full load (V
D
) = V
ONL
− V
OFL
=
1.281 V − 1.180 V = 101 mV
Maximum output current (I
O
) = 119 A
Maximum output current step (∆I
O
) = 95 A
Number of phases (n) = 4
Switching frequency per phase (f
SW
) = 330 kHz
SETTING THE CLOCK FREQUENCY
The ADP3190 uses a fixed-frequency control architecture. The
frequency is set by an external timing resistor (R
T
). The clock
frequency and the number of phases determine the switching
frequency per phase, which directly relates to switching losses
and the sizes of the inductors and/or the input and output
capacitors. With n = 4 for four phases, a clock frequency of
1.32 MHz sets the switching frequency (f
SW
) of each phase to
330 kHz, which represents a practical trade-off between the
switching losses and the sizes of the output filter components.
Figure 3 shows that to achieve 1.32 MHz oscillator frequency,
the correct value for R
T
is 130 kΩ. Alternatively, the value for R
T
can be calculated using
k31
pF7.4
1
××
=
SW
T
fn
R
(1)
where 4.7 pF and 31 kΩ are internal IC component values. For
good initial accuracy and frequency stability, a 1% resistor is
recommended.
SOFT START AND CURRENT-LIMIT LATCH-OFF
DELAY TIMES
Because the soft start and current-limit latch-off delay functions
share the DELAY pin, these two parameters must be considered
together. The first step is to set C
DLY
for the soft start ramp. This
ramp is generated with a 20 µA internal current source. The
value of R
DLY
has a second-order impact on the soft start time
because it sinks part of the current source to ground.
However, as long as R
DLY
is kept greater than 200 kΩ, this effect
is minor. The value for C
DLY
can be approximated using
VID
SS
DLY
VID
DLY
V
t
R
V
C ×
×
=
2
A20 (2)
where
t
SS
is the desired soft start time.
Assuming an R
DLY
of 390 kΩ and a desired soft start time of 3
ms, C
DLY
is 36 nF. The closest standard value for C
DLY
is 39 nF.
Once C
DLY
is chosen, R
DLY
can be calculated for the current-limit
latch-off time using
DLY
DELAY
DLY
C
t
R
×
=
96.1
(3)
If the result for R
DLY
is less than 200 kΩ, a smaller soft start time
should be considered by recalculating the equation for C
DLY
, or
a longer latch-off time should be used. R
DLY
should never be less
than 200 kΩ. In this example, a delay time of 9 ms results in
R
DLY
= 452 kΩ. The closest standard 5% value is 470 kΩ.
INDUCTOR SELECTION
The choice of inductance for the inductor determines the ripple
current in the inductor. Less inductance leads to more ripple
current, which increases the output ripple voltage and conduction
losses in the MOSFETs, but it allows using smaller inductors
and, for a specified peak-to-peak transient deviation, less total
output capacitance.
Conversely, a higher inductance means lower ripple current and
reduced conduction losses but requires larger inductors and
more output capacitance for the same peak-to-peak transient
deviation. In any multiphase converter, a practical value for the
peak-to-peak inductor ripple current is less than 50% of the
maximum dc current in the same inductor. Equation 4 shows the
relationship between the inductance, oscillator frequency, and
peak-to-peak ripple current in the inductor.
()
Lf
DV
I
SW
VID
R
×
×
=
1
(4)
Equation 5 can be used to determine the minimum inductance
based on a given output ripple voltage.
(
)
(
)
RIPPLE
SW
OVID
Vf
DnRV
L
×
×××
1
(5)
Solving Equation 5 for a 10 mV p-p output ripple voltage yields
()
nH224
mV10kHz330
0.4321m1.0V1.3
=
×
××
L
If the resulting ripple voltage is less than it is designed
for, make the inductor smaller until the ripple value is met.
ADP3190
Rev. 2 | Page 15 of 27 | www.onsemi.com
This allows optimal transient response and minimum output
decoupling.
The smallest possible inductor should be used to minimize
the number of output capacitors. For this example, choosing a
320 nH inductor is a good starting point and gives a calculated
ripple current of 11 A. The inductor should not saturate at the
peak current of 35.5 A and should be able to handle the sum of
the power dissipation caused by the average current of 30 A in
the winding and core loss.
Another important factor in the inductor design is the DCR,
which is used for measuring the phase currents. A large DCR
can cause excessive power losses, while too small a value can
lead to increased measurement error. A good rule is to have the
DCR be about 1 to 1½ times the droop resistance (R
O
). For this
design, an inductor with a DCR of 1.4 mΩ is used.
DESIGNING AN INDUCTOR
Once the inductance and DCR are known, the next step is to
either design an inductor or find a standard inductor that
comes as close as possible to meeting the overall design goals.
It is also important to have the inductance and DCR tolerance
specified to control the accuracy of the system. Reasonable
tolerances most manufacturers can meet are 15% inductance
and 8% DCR (at room temperature).
The first decision in designing the inductor is to choose the
core material. Several possibilities for providing low core loss
at high frequencies include the powder cores (for example,
Kool M® from Magnetics, Inc.) and the gapped soft ferrite cores
(for example, 3F3 or 3F4 from Philips). Low frequency
powdered iron cores should be avoided due to their high core
loss, especially when the inductor value is relatively low and the
ripple current is high.
The best choice for a core geometry is a closed-loop type such
as a potentiometer core, PQ, U, or E core or toroid. A good
compromise between price and performance is a core with a
toroidal shape.
Many useful magnetics design references are available for
quickly designing a power inductor, such as
Magnetic Designer Software, Intusoft
Designing Magnetic Components for High-Frequency DC-
DC Converters, by William T. McLyman, KG Magnetics,
Inc., ISBN 1883107008
Selecting a Standard Inductor
The following power inductor manufacturers can provide design
consultation and deliver power inductors optimized for high
power applications upon request:
Coilcraft
Coiltronics
Sumida Electric Company
Vishay Intertechnology
OUTPUT DROOP RESISTANCE
The design requires the regulator output voltage measured at
the CPU pins to drop when the output current increases. The
specified voltage drop corresponds to a dc output resistance (R
O
).
The output current is measured by summing the voltage across
each inductor and passing the signal through a low-pass filter.
This summer filter is the CS amplifier configured with R
PH(X)
(summers), R
CS
, and C
CS
(filter). The output resistance of the
regulator is set by the following equations, where R
L
is the DCR
of the output inductors:
()
L
xPH
CS
O
R
R
R
R ×=
(6)
CS
L
CS
RR
L
C
×
=
(7)
The user has the flexibility of choosing either R
CS
or R
PH(X)
. It is
best to select R
CS
equal to 100 kΩ, and then solve for R
PH(X)
by
rearranging Equation 6.
()
()
k140k100
m0.1
m4.1
=×=
×=
xPH
CS
O
L
x
PH
R
R
R
R
R
Next, use Equation 6 to solve for C
CS
.
nF82.2
k100m4.1
nH320
=
×
=
CS
C
It is best to have a dual location for C
CS
in the layout so that
standard values can be used in parallel to get as close as possible
to the value desired. For accuracy, C
CS
should be a 5% or 10%
NPO capacitor. This example uses a 5% combination for C
CS
of
1.5 nF and 560 pF in parallel. Recalculating R
CS
and R
PH(X)
using
this capacitor combination yields 110 kΩ and 154 kΩ. The
closest standard 1% value for R
PH(X)
is 158 kΩ.

ADP3190AJRUZ-RL

Mfr. #:
Manufacturer:
ON Semiconductor
Description:
Switching Controllers CMOS VER ADP3188
Lifecycle:
New from this manufacturer.
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