Dual output, 4A/Phase, Highly Integrated SupIRBuck®
Single-Input Voltage, Synchronous Buck Regulator
FEATURES
IR3891
DESCRIPTION
• Single 5V to 21V application
The IR3891 SupIRBuck® is an easy-to-use, fully
integrated and highly efficient DC/DC regulator. The
onboard PWM controller and MOSFETs make IR3891
a space-efficient solution, providing accurate power
delivery for low output voltage.
• Wide Input Voltage Range from 1V to 21V with
external Vcc
• Output Voltage Range: 0.5V to 0.86*PVin
• Dual output, 4A/Phase
• Enhanced Line/Load Regulation with FeedForward
• Programmable Switching Frequency up to 1.5MHz
• Internal Digital Soft-Start
• Enable input with Voltage Monitoring Capability
The switching frequency is programmable from
300kHz to 1.5MHz for an optimum solution.
• Thermally compensated current limit and Hiccup
Mode Over Current Protection
• External synchronization with Smooth Clocking
• Precision Reference Voltage (0.5V +/-1%)
• Seq pin for Sequencing Applications
• Integrated MOSFETs, drivers and Bootstrap diode
• Thermal Shut Down
IR3891 is a versatile regulator which offers
programmability of switching frequency and a fixed
current limit while operating in wide input and output
voltage range.
It also features important protection functions,
Over Voltage Protection (OVP), Pre-Bias
hiccup current limit and thermal shutdown
required system level security in the event
conditions.
such as
startup,
to give
of fault
APPLICATIONS
• Open Feedback Line Protection
• Over Voltage Protection
• Sever Applications
• Interleaved Phases to reduce Input Capacitors
• Netcom Applications
• Monotonic Start-Up
• Set Top Box Applications
• Operating Junction Temp: -40 C 1.2V
Intl_SS 1/2
[Time]
Vo 1/2
Figure 7: Pre-bias Start Up
Figure 5: Recommended startup for Normal operation
12.5%
Vcc
EN2
...
HDRv
PVin=Vin
...
LDRv
> 1.2V
16
...
...
25%
...
...
87.5%
...
...
16
...
End of
PB
...
Intl_SS 2
EN1
> 1.2V
Intl_SS 1
SOFT-START
Vo1
Vo2
Figure 6: Recommended startup for sequencing
operation (ratiometric or simultaneous)
Figure 5 shows the recommended start-up sequence
for the normal (non-sequencing) operation of IR3891,
when EN pins are used as a logic input. Figure 6
shows the recommended startup sequence for
sequenced operation of IR3891.
PRE-BIAS STARTUP
IR3891 begins each start up by pre-charging the
output to prevent oscillation and disturbances to the
output voltage. The buck converter starts in an
asynchronous fashion and keeps the synchronous
MOSFET (Sync FET) off until the first gate signal for
control MOSFET (Ctrl FET) is generated. Figure 7
shows a typical pre-bias sequence. The sync FET
always starts with a narrow pulse width (12.5% of the
switching period). The pulse width increase after 16
pulses by 12.5% until the output reaches steady state
value. There are 16 pulses for each step. Figure 8
shows the series of 16 x 8 startup pulses.
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Figure 8: Pre-bias startup pulses
© 2014 International Rectifier
IR3891 has an internal digital soft-start to control the
output voltage rise and to limit the current surge
during start-up. To ensure the correct start-up, the
soft-start sequence initiates when the EN and VCC
rise above their UVLO thresholds and generates
Power On Ready (POR) signal. The internal soft-start
rises with the typical rate of 0.2mV/µS from 0V to
1.5V. Figure 9 shows the waveforms during soft-start.
The normal Vout start-up time is fixed, and is equal to:
Tstart =
(0.65V − 0.15V ) = 2.5mS
0.2mV / µS
(1)
During the soft-start the over-current protection (OCP)
and the over-voltage protection (OVP) is enabled to
protect the device from short circuit or over voltage
events.
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IR3891
POR
3.0V
1.5V
0.65V
Intl_SS
0.15V
Vout
t1 t2
t3
Figure 9: Theoretical operation waveforms during softstart (non-sequencing)
OPERATING FREQUENCY
The switching frequency can be programmed between
300KHz-1.5MHz by connecting an external resistor
from Rt/Sync pin to GND. Table 1 tabulates the
oscillator frequency versus Rt.
the external clock solely and no resistor is required. If
the external clock is applied after the converter turns
on, or the converter switching frequency needs to
toggle between the external clock frequency and the
internal free-running frequency, an external resistor
from Rt/Sync pin to GND is required to set the free
running frequency.
When an external clock is applied to Rt/Sync pin after
the converter runs in steady state with its free-running
frequency, a transition from the free-running frequency
to the external clock frequency will happen. The
switching frequency gradually synchronizes to the
external clock frequency regardless of which one is
faster. On the contrary, when the external clock signal
is removed from Rt/Sync pin, the switching frequency
gradually returns to the free-running frequency. In
order to minimize the impact from these transitions to
output voltage, a diode is recommended to add
between the external clock and Rt/Sync pin. Figure 10
shows the timing diagram of these transitions.
Table 1: Switching Frequency (Fs) vs. External
Resistor (Rt)
Rt (KΩ)
80.6
60.4
48.7
39.2
34
29.4
26.1
23.2
21
19.1
17.4
16.2
15
Freq
(KHz)
300
400
500
600
700
800
900
1000
1100
1200
1300
1400
1500
EXTERNAL SYNCHRONIZATION
IR3891 incorporates an internal phase lock loop (PLL)
circuit which enables synchronization of the internal
oscillator to an external clock.
This function is
important to avoid sub-harmonic oscillations due to
beat frequency for embedded systems when multiple
point-of-load (POL) regulators are used. A multiplefunction pin, Rt/Sync, is used to connect the external
clock. If the external clock is present before the
converter turns on, Rt/Sync pin can be connected to
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Synchronize to the
external clock
Free Running
Frequency
Return to freerunning freq
...
SW
Gradually change
Gradually change
...
Fs1
SYNC
Fs1
Fs2
Figure 10: Timing diagram for synchronization to an
external clock (Fs1>Fs2 or Fs15.0V. The PWM ramp amplitude (Vramp)
is proportionally changed with respect to Vin to
maintain PVin/Vramp ratio.
The ratio is almost
constant throughout the Vin range (as shown in Figure
12). By maintaining a constant PVin/Vramp, the
control loop bandwidth and phase margin are more
constant. F.F. function also helps minimize the effect
of PVin changes on the output voltage.
Feed-Forward is based on the Vin voltage and needs
to be accounted for when calculating IR3891
compensation.
The PVin/Vramp ratio is not
maintained when Vin and PVin are not equal. This is
the case when an external bias voltage for VCC.
When using an external VCC voltage, Vin pin should
be connected to the VCC pin instead of the PVin pin.
Compensation for the configuration should reflect the
separation.
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IR3891
16V
12V
12V
Vin
6.8V
Vin
Vin
PVin
0
IR3891
PWM Ramp
Amplitude = 2.4V
PWM Ramp
PWM Ramp
Amplitude = 1.8V
VCC
PWM Ramp
Amplitude = 1.02V
Ramp Offset
0
PGND
Figure 12: Timing diagram for Feed Forward (F.F.)
Function
LOW DROPOUT REGULATOR (LDO)
Figure 14: Internally Biased Single Rail Configuration
IR3891 has an integrated low dropout (LDO) regulator
which can provide gate drive voltage for both drivers.
When using an internally biased configuration, the
LDO draws from the Vin pin and provides a 5.3V
(typ.), as shown in Figure 13. Vin and PVin can be
connected together as shown in the internally biased
single rail configuration, Figure 14.
Ext VCC
PVin
Vin
PVin
IR3891
VCC
An external bias configuration can provide gate drive
voltage for the drivers instead of the internal LDO. To
use an external bias, connected to Vin and VCC to the
external bias, as shown in Figure 15. PVin can also
be connected or a different rail can be used.
When using multiple rail configurations, calculate the
compensation Vramp associated with Vin. Vramp is
derived from Vin which can be different from PVin,
refer to Feed-Forward section.
PGND
Figure 15: Externally Biased Configuration
OUTPUT VOLTAGE SEQUENCING
Vin
PVin
Vin
PVin
IR3891
VCC
PGND
Figure 13: Internally Biased Configuration
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IR3891 can accommodate user sequencing options
using Seq, EN1/2, and PGood1/2 pins. In the block
diagram presented on page 3, the error-amplifier (E/A)
has been depicted with three positive inputs. Ideally,
the input with the lowest voltage is used for regulating
the output voltage and the other two inputs are
ignored. In practice the voltages of the other two
inputs should be at least 200mV greater than the
referenced voltage input so that their effects can
completely be ignored.
In normal operating condition, the IR3891 channels
initially follow their internal soft-starts (Intl_SS) and
then references VREF. After Enable goes high,
Intl_SS begins to ramp up from 0V. The FB pin
follows the Intl_SS until it approaches VREF where
the E/A starts to reference the VREF instead of the
Intl_SS (refer to Figure 16). VREF and Seq are not
referenced initially because they are higher than
Intl_SS. VREF is 0.5V, typical. Seq is internally pulled
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IR3891
up to approximately 3.3V when left floating in normal
operation and only used by channel 2.
held constant during power-up. Figure 19 shows
examples of the two sequencing modes.
In sequencing mode of operation, Vout2 is initially
regulated with the Seq pin. Vout2 ramps up similar to
the normal operation, but Intl_SS is replaced with Seq.
Seq is kept to ground level until Intl_SS signal reaches
its final value. FB2 follows Seq, until Seq approaches
VREF where the E/A switches reference to the VREF.
Vout2 is then regulated with respect to internal VREF
(refer to Figure 17). The final Seq voltage should
between 0.7V and 3.3V.
IR3891 uses a single configuration to implement both
mode of sequencing operations. Figure 18 shows the
typical circuit configuration for both modes of
sequencing operation. The sequencing mode is
determined by the RA/RB, RE/RF, and RC/RD ratios. If
RE/RF = RC/RD, simultaneous startup is achieved.
Vout2 follows Vout1 until the voltage at the Seq pin
reaches VREF. After the voltage at the Seq pin
exceeds VREF, VREF dictates Vout2. In ratiometric
startup, Vout2 rises at a slower rate than Vout1. The
resistor values are set up in the following way, RA/RB >
RE/RF > RC/RD.
0.65V
OVP
Is Activated
Intl_SS
OVP(Threshold)
OVP(Hys)
VPG(Upper)
LDrv
turned off
VPG(Lower)
FB/Vsns
PGood
Table 2 summarizes the required conditions to
achieve simultaneous or ratiometric sequencing
operations.
Table 2: Required Conditions for Simultaneous /
Ratiometric Tracking and Sequencing
Seq
Required
Condition
Floating
―
Ramp up
from 0V
Ramp up
from 0V
RA/RB>RE/RF=RC/RD
Operating Mode
1.3 mS*
1.3 mS*
* typical filter delay
Figure 16: Timing Diagram for Output Sequence
Intl_SS
(>0.7V)
Normal
(Non-sequencing,
Non-tracking)
Simultaneous
Sequencing
Ratiometric
Sequencing
VREF
RA/RB>RE/RF>RC/RD
Vin
Seq
OVP(Threshold)
Vo1
VPG(Lower)
Threshold
SW2
En2
PVin
Vin
Vcc/LDO_out
En1
SW1
VPG(Upper)
Threshold
Vo2
Boot2
RA
FB1
RB
FB/Vsns
PGood
1.3 mS*
2uS*
RD
Vo1
PGND2
Comp2
Vsns2
PGood2
Rt/Sync
GND
Figure 17: Timing Diagram for Sequence Startup (Seq
ramping up/down)
RF
Comp1
Vsns1
PGood1
Seq
PGND1
RE
*typical filter delay
RC
FB2
Figure 18: Application Circuit for Simultaneous
and Ratiometric Sequencing
IR3891 can perform simultaneous or ratiometric
sequencing operations. Simultaneous sequencing is
when the both outputs rise at the same rate. During
Ratiometric sequencing, the ratio of the two outputs is
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IR3891
Vcc
EN2
Intl_SS2
EN1
Vo1 (master)
Vo2 (slave)
(a)
Open Feedback Loop protection (OFLP) is devised to
shutdown the channel in case the feedback is broken.
OFLP is activated when the Vsns is above the
VPG(upper) threshold, 0.85*VREF typical,
and
remains active while Vsns is above the VPG(lower)
threshold, 0.80*VREF.
When FB drop below
OFLP(threshold) threshold, 0.70*VREF, OFLP
disables switching and pulls down on PGood. The
part remains disabled until FB rises above
OFLP(threshold) plus OFLP(Hys), 0.75*VREF. This
function does not latch the part off nor does it require
an EN or a VCC toggle to re-enable the part.
Vo1 (master)
Vo2 (slave)
(b)
Vsns
Figure 19: Typical waveforms for sequencing mode of
operation: (a) simultaneous, (b) ratiometric
Over-Voltage protection (OVP) disables the channel
when the output voltage exceeds the over-voltage
threshold. IR3891 achieves OVP by comparing Vsns
pin to the internal over-voltage threshold set at
OVP(threshold), 1.2*VREF typical. Vsns voltage is
determined by an external voltage divider resistor
network connected to the output in typical application.
When Vsns exceeds the over-voltage threshold, an
over-voltage is detected and OV signal asserts after
OVP(delay). The high side drive signal HDrv is turned
off immediately and PGood flags low. The low side
drive signal is kept on until the Vsns voltage drops
below the lower threshold. After that, HDrv is latched
off until a reset is performed by cycling either VCC or
the respective EN.
OVP(Hys)
Vsns
2uS *
PGood
HDrv
LDrv
*typical filter delay
Figure 20: Timing diagram for OVP
OPEN FEEDBACK-LOOP PROTECTION
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VREF
OFLP Trip Threshold
PGood
OVER-VOLTAGE PROTECTION (OVP)
OVP(Threshold)
FB
VPG(Lower)
Threshold
© 2014 International Rectifier
Figure 21: Timing Diagram for Open Feedback Line
Protection (OFLP)
POWER GOOD OUTPUT
PGood is an open drain pin that monitors the UV,
FAULT and the POR signals. PGood signal asserts
approximately 1.3mS, after Vsns rises above
VGP(Upper) threshold, 0.85*VREF typical, while
FAULT is low and POR is high. It remains asserted
while FAULT is low and POR is high and Vsns stays
above VGP(Lower) threshold, 0.80*VREF typical.
When Vsns falls below VGP(Lower) threshold there is
a typical 2µS delay before PGood goes low. The two
PGood signals are independent of each other and are
set according to their respective channel.
SWITCH NODE PHASE SHIFT
The two converters on the IR3891 run interleaving
phases by 180° to reduce input filter requirements.
The two converters are synchronized to the user
programmable oscillator. Channel 1 runs in phase with
the oscillator while channel 2 runs out of phase.
Staggering the switching cycles reduces the time the
converters
draw
current
from
the
supply
simultaneously. The pulses of current drawn from the
input induce voltage ripples across the input capacitor.
The voltage ripple shapes are dependent on the
different loading and output voltages of the two
converters. By switching the converters at different
times, the magnitude of voltage ripples reduces and
input filter requirements become less stringent.
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MINIMUM ON-TIME CONSIDERATIONS
MAXIMUM DUTY RATIO
The minimum on-time is the shortest amount of time
which the Control FET may be reliably turned on.
Internal delays and gate drive make up a large portion
of the minimum on-time. IR3891 has a minimum ontime of 60nS.
Maximum duty ratio is lower at higher frequencies and
higher Vin voltages. A maximum off-time of 250nS is
specified for IR3891. This provides an upper limit on
the operating duty ratio at any given switching
frequency. The off-time becomes a larger percentage
of the switching period when high switching
frequencies are used. Thus, a lower the maximum
duty ratio can be achieved when frequencies increase.
Any design or application using IR3891 should
operation with a pulse width greater than minimum ontime. This is necessary for the circuit to operate
without jitter and pulse-skipping, which can cause high
inductor current ripple and high output voltage ripple.
ton =
Vout
D
=
Fs PVin × Fs
(3)
In any application that uses IR3891, the following
condition must be satisfied:
t on (min) ≤ t on
(4)
Vout
PVin × Fs
V
∴ PVin × Fs ≤ out
ton (min)
ton (min) ≤
(5)
(6)
Feed-Forward from the Vin voltage placed a limitation
on the maximum duty cycle by saturating the
compensation ramp.
By maintaining a constant
Vin/Vramp, the effective Vramp voltage is increased
while the maximum range is remains the same. The
ramp reaches the maximum limit before reaching the
expected level. Reaching the maximum limit ends the
switching cycle prematurely and results in a lower
maximum duty cycle.
Maximum duty cycle is dependent on the Vin and
switching frequency. Figure 22 is a theoretical plot of
the maximum duty cycle vs. the switching frequency
using typical parameter values. It shows how the
maximum duty cycle is influenced by the Vin and the
switching frequency.
The minimum output voltage is limited by the
reference voltage and hence Vout(min) = 0.5V. For
Vout(min) = 0.5V,
∴ PVin × Fs ≤
∴ PVin × Fs ≤
Vout
ton (min)
(7)
0.5V
= 8.33V / µS
60nS
Therefore, with an input voltage 16V and minimum
output voltage, the converter should be designed for
switching frequency not to exceed 520kHz.
Conversely, the input voltage (PVin) should not
exceed 5.55V for operation at the maximum
recommended operating frequency (1.5MHz) and
minimum output voltage (0.5V). Increasing the PVin
greater than 5.55V will cause pulse skipping.
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Figure 22: Maximum Duty Cycle vs. Switching
Frequency
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IR3891
DESIGN EXAMPLE
The following example is a typical application for
IR3891. The application circuit is shown in
Output Voltage Programming
Output voltage is programmed by reference voltage
and external voltage divider. The FB pin is the
inverting input of the error amplifier, which is internally
referenced to VREF. The divider ratio is set to equal
VREF at the FB pin when the output is at its desired
value. When an external resistor divider is connected
to the output as shown in Figure 24, the output
voltage is defined by using the following equation:
Vin = PVin = 12V (21V Max)
Fs = 600kHz
Channel 1:
Vo = 1.8V
Io = 4A
Ripple Voltage = ± 1% * Vo
ΔVo = ± 5% * Vo (for 50% load transient)
R
Vo = Vref × 1 + 5
R6
Channel
2:
Vo = 1.2V
Io = 4A
Ripple Voltage = ± 1% * Vo
ΔVo = ± 5% * Vo (for 50% load transient)
Vref
R6 = R5 ×
V −V
ref
o
Enabling the IR3891
As explained earlier, the precise threshold of the
Enable lends itself well to implementation of a UVLO
for the Bus Voltage as shown in Figure 23.
(10)
(11)
For the calculated values of R5 and R6, see feedback
compensation section.
Vout
PVin
IR3891
IR3891
R1
R5
FB
R6
Enable
R2
Figure 23: Using Enable pin for UVLO implementation
For a typical Enable threshold of VEN = 1.2 V
R2
PVin (min) ×
= V EN = 1.2
R1 + R2
R2 = R1
V EN
PVin (min) − V EN
Bootstrap Capacitor Selection
(8)
(9)
For PVin (min)=9.2V, R1=49.9K and R2=7.5K ohm is a
good choice.
Programming the frequency
For Fs = 600 kHz, select Rt = 39.2 KΩ, using Table 1.
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Figure 24: Typical application of the IR3891
for programming the output voltage
© 2014 International Rectifier
To drive the Control FET, it is necessary to supply a
gate voltage at least 4V greater than the voltage at the
SW pin, which is connected to the source of the
Control FET. This is achieved by using a bootstrap
configuration, which comprises the internal bootstrap
diode and an external bootstrap capacitor (C1). The
operation of the circuit is as follows: When the sync
FET is turned on, the capacitor node connected to SW
is pulled down to ground. The capacitor charges
towards Vcc through the internal bootstrap diode
(Figure 25), which has a forward voltage drop VD. The
voltage Vc across the bootstrap capacitor C1 is
approximately given as:
Vc ≅ Vcc − VD
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IR3891
When the control FET turns on in the next cycle, the
capacitor node connected to SW rises to the bus
voltage Vin. However, if the value of C1 is
appropriately chosen, the voltage Vc across C1
remains approximately unchanged and the voltage at
the Boot pin becomes:
VBoot ≅ Vin + Vcc − VD
Cvin
+ VD -
(13)
VIN
Inductor Selection
Inductors are selected based on output power,
operating frequency and efficiency requirements. A
low inductor value causes large ripple current,
resulting in the smaller size, faster response to a load
transient but may reduce efficiency and cause higher
output noise. Generally, the selection of the inductor
value can be reduced to the desired maximum ripple
current in the inductor (Δi). The optimum point is
usually found between 20% and 50% ripple of the
output current. For the buck converter, the inductor
value for the desired operating ripple current can be
determined using the following relation:
Boot
Vcc
C1
SW
IR3891
Ceramic capacitors are recommended due to their
peak current capabilities. They also feature low ESR
and ESL at higher frequency which enables better
efficiency. For this application, it is advisable to have
4x10uF, 25V ceramic capacitors, C3216X5R1E106K
from TDK.
In addition to these, although not
mandatory, a 1x330uF, 25V SMD capacitor EEVFK1E331P from Panasonic may also be used as a
bulk capacitor and is recommended if the input power
supply is not located close to the converter.
+
Vc
L
PGnd
Figure 25: Bootstrap circuit to generate Vc voltage
∆i
1
; ∆t = D ×
∆t
Fs
Vo
L = (Vin − Vo ) ×
Vin × ∆i × Fs
Vin − Vo = L ×
A bootstrap capacitor of value 0.1uF is suitable for
most applications.
Input Capacitor Selection
The ripple currents generated during the on time of
the control FETs should be provided by the input
capacitor. The RMS value of this ripple for each
channel is expressed by:
I RMS = I o × D × (1 − D )
D=
Vo
Vin
(14)
(15)
Where:
D is the Duty Cycle
IRMS is the RMS value of the input capacitor
current.
Io is the output current.
Where:
Vin
V0
Δi
Fs
Δt
D
= Maximum input voltage
= Output Voltage
= Inductor Peak-to-Peak Ripple Current
= Switching Frequency
= On time for Control FET
= Duty Cycle
If Δi ≈ 20%*Io, then the channel 1 output inductor is
calculated to be 3.2μH. Select L=2.2μH, PCMB065T2R2MS, from Cyntec which provides a compact, low
profile inductor suitable for this application. For
channel 2, the output inductor is calculated to be
2.25μH. Select L=1.5μH, PCMB065T-1R5MS, from
Cyntec.
For channel 1, Io=4A and D = 0.15, the IRMS =
1.43A.
For channel 2, Io=4A and D = 0.1, the IRMS = 1.2A.
Output Capacitor Selection
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The voltage ripple and transient requirements
determine the output capacitors type and values. The
criterion is normally based on the value of the
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IR3891
Effective Series Resistance (ESR). However the
actual capacitance value and the Equivalent Series
Inductance (ESL) are other contributing components.
These components can be described as:
The output LC filter introduces a double pole, 40dB/decade gain slope above its corner resonant
frequency, and a total phase lag of 180o. The resonant
frequency of the LC filter is expressed as follows:
∆Vo = ∆Vo ( ESR ) + ∆Vo ( ESL ) + ∆Vo (C )
FLC =
∆V0 ( ESR ) = ∆I L × ESR
V −V
∆V0 ( ESL ) = in o × ESL
L
∆I L
∆V0 (C ) =
8 × Co × Fs
1
(18)
2 × π × Lo × Co
Figure 26 shows gain and phase of the LC filter. Since
we already have 180o phase shift from the output filter
alone, the system runs the risk of being unstable.
Phase
Gain
(17)
0dB
00
-40dB/Decade
Where:
ΔV0 = Output Voltage Ripple
ΔIL = Inductor Ripple Current
-900
-1800
Since the output capacitor has a major role in the
overall performance of the converter and determines
the result of transient response, selection of the
capacitor is critical. The IR3891 can perform well with
all types of capacitors.
As a rule, the capacitor must have low enough ESR to
meet output ripple and load transient requirements.
The goal for this design is to meet the voltage ripple
requirement in the smallest possible capacitor size.
Therefore it is advisable to select ceramic capacitors
due to their low ESR and ESL and small size. Four of
TDK
C2012X5R0J226M
(22uF/0805/X5R/6.3V)
capacitors is a good choice for channel 1 and channel
2.
It is also recommended to use a 0.1µF ceramic
capacitor at the output for high frequency filtering.
Feedback Compensation
The IR3891 is a voltage mode controller. The control
loop is a single voltage feedback path including error
amplifier and error comparator. To achieve fast
transient response and accurate output regulation, a
compensation circuit is necessary. The goal of the
compensation network is to have a stable closed-loop
transfer function with a high crossover frequency and
o
phase margin greater than 45 .
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FLC
Frequency
FLC
Frequency
Figure 26: Gain and Phase of LC filter
The IR3891 uses a voltage-type error amplifier with
high-gain and high-bandwidth. The output of the
amplifier is available for DC gain control and AC
phase compensation.
The error amplifier can be compensated either in type
II or type III compensation.
Local feedback with Type II compensation is shown in
Figure 27.
This method requires that the output capacitor should
have enough ESR to satisfy stability requirements. If
the output capacitor’s ESR generates a zero at 5kHz
to 50kHz, the zero generates acceptable phase
margin and the Type II compensator can be used.
The ESR zero of the output capacitor is expressed as
follows:
FESR =
1
2 × π × ESR × Co
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(19)
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VOUT
Z IN
FLC = Resonant Frequency of the Output Filter
R5 = Feedback Resistor
C POLE
R3
C3
R5
Zf
Fb
E/A
R6
Comp
Ve
FZ = 75% × FLC
FZ = 0.75 ×
VREF
Gain(dB)
To cancel one of the LC filter poles, place the zero
before the LC filter resonant frequency pole:
1
2 × π Lo × Co
(25)
H(s) dB
Use equation (22), (23) and (24) to calculate C3.
F
FZ
Frequency
POLE
Figure 27: Type II compensation network
and its asymptotic gain plot
The additional pole is given by:
The transfer function (Ve/Vout) is given by:
Z
1 + sR3C3
Ve
= H (s) = − f = −
Z IN
sR5C3
Vout
Fp =
(20)
The (s) indicates that the transfer function varies as a
function of frequency. This configuration introduces a
gain and zero, expressed by:
H (s) =
Fz =
R3
R5
(21)
1
2 × π × R3 × C3
(22)
First select the desired zero-crossover frequency (Fo):
Fo > FESR and Fo ≤ (1 / 5 ~ 1 / 10) × Fs
One more capacitor is sometimes added in parallel
with C3 and R3. This introduces one more pole which
is mainly used to suppress the switching noise.
1
C × C POLE
2×π × 3
C3 + C POLE
(26)
The pole sets to one half of the switching frequency
which results in the capacitor CPOLE:
CPOLE =
1
1
π × R3 × FS −
C3
≅
1
π × R3 × FS
(27)
For an unconditional stability general solution using
any type of output capacitors with a wide range of
ESR values, use local feedback with type III
compensation network. Type III compensation
network is typically used for voltage-mode controller
as shown in Figure 28.
(23)
Use the following equation to calculate R3:
R3 =
Vramp × Fo × FESR × R5
2
Vin × FLC
(24)
Where:
Vin = Maximum Input Voltage
Vramp = Amplitude of the oscillator Ramp Voltage
Fo = Crossover Frequency
FESR = Zero Frequency of the Output Capacitor
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VOUT
ZIN
C2
C4
R4
R3
Zf
Fb
R6
Ve
Comp
E/ A
FZ 2
(33)
Cross over frequency is expressed as:
Fo = R3 × C 4 ×
VREF
Gain (dB)
Vin
1
×
Vramp 2π × Lo × C o
(34)
Based on the frequency of the zero generated by the
output capacitor and its ESR, relative to the crossover
frequency, the compensation type can be different.
Table 3 shows the compensation types for relative
locations of the crossover frequency.
|H(s)| dB
FZ1
FZ 2
FP2
FP3
Frequency
Figure 28: Type III Compensation network
and its asymptotic gain plot
Again, the transfer function is given by:
Zf
Ve
= H (s) = −
Z IN
Vout
By replacing Zin and Zf, according to Figure 28, the
transfer function can be expressed as:
H ( s) = −
(32)
C3
R5
1
2π × R3 × C3
1
1
=
≅
2π × C 4 × (R4 × R5 ) 2π × C 4 × R5
FZ 1 =
(1 + sR3C3 )[1 + sC4 (R4 + R5 )]
C × C3
(1 + sR4C4 )
sR5 (C2 + C3 )1 + sR3 2
+
C
C
2
3
(28)
The compensation network has three poles and two
zeros and they are expressed as follows:
FP1 = 0
(29)
1
2π × R4 × C4
1
1
FP 3 =
≅
C × C3 2π × R3 × C2
2π × R3 2
C2 + C3
FP 2 =
(30)
(31)
Table 3: Different types of compensators
Compensator
Type
FESR vs FO
Typical Output
Capacitor
Type II
FLC < FESR < FO <
FS/2
Electrolytic
Type III
FLC < FO < FESR
SP Cap,
Ceramic
The higher the crossover frequency is, the potentially
faster the load transient response will be. However,
the crossover frequency should be low enough to
allow attenuation of switching noise. Typically, the
control loop bandwidth or crossover frequency (Fo) is
selected such that:
Fo ≤ (1/5 ~ 1/10 )* Fs
The DC gain should be large enough to provide high
DC-regulation accuracy. The phase margin should be
greater than 45o for overall stability.
The specifications for designing channel 1:
Vin = 12V
Vo = 1.8V
Vramp= 1.8V (This is a function of Vin, pls. see
Feed-Forward section)
Vref = 0.5V
Lo = 2.2uH
Co = 4x22uF, ESR≈3mΩ each
It must be noted here that the value of the
capacitance used in the compensator design must be
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the small signal value. For instance, the small signal
capacitance of the 22uF capacitor used in this design
is 9.5uF at 1.8 V DC bias and 600 kHz frequency. It is
this value that must be used for all computations
related to the compensation. The small signal value
may be obtained from the manufacturer’s datasheets,
design tools or SPICE models. Alternatively, they may
also be inferred from measuring the power stage
transfer function of the converter and measuring the
double pole frequency FLC and using equation (18) to
compute the small signal Co.
These result to:
FLC = 17.4 kHz
FESR = 5.6 MHz
Fs/2 = 300 kHz
Select crossover frequency F0=100 kHz
Since FLC