English
Language : 

MIC2174_10 Datasheet, PDF (18/27 Pages) Micrel Semiconductor – Synchronous Buck Controller Featuring Adaptive On-Time Control 40V Input, 300kHz
Micrel, Inc.
A proper snubber design requires the parasitic
inductance and capacitance be known. A method of
determining these values and calculating the damping
resistor value is outlined below.
1. Measure the ringing frequency at the switch node
which is determined by parasitic LP and CP. Define
this frequency as f1.
2. Add a capacitor CS (such as two times as big as the
COSS of the FET) from the switch node-to-ground
and measure the new ringing frequency. Define this
new (lower) frequency as f2. LP and CP can now be
solved using the values of f1, f2 and CS.
3. Add a resistor RS in series with CS to generate
critical damping.
Step 1: First measure the ringing frequency on the
switch node voltage when the high-side MOSFET turns
on. This ringing is characterized by the equation:
f1 = 2π
1
LP × CP
(28)
where CP and LP are the parasitic capacitance and
inductance.
Step 2: Add a capacitor, CS, in parallel with the
synchronous MOSFET, Q2. The capacitor value should
be approximately two times the COSS of Q2. Measure the
frequency of the switch node ringing, f2:
f2 =
1
(29)
2π Lp × (Cs + Cp)
Define f’ as:
f ' = f1
f2
Combining the equations for f1, f2 and f’ to derive CP, the
parasitic capacitance:
CP
=
CS
(f' )2 − 1
(30)
LP is solved by re-arranging the equation for f1:
LP
=
(2π)2
1
× CP
× (f1)2
(31)
MIC2174/MIC2174C
Step 3: Calculate the damping resistor.
Critical damping occurs at Q = 1:
Q = RS ×
CP = 1
LP
(32)
Solving for RS
RS =
LP
Cp
(33)
Figure 6 shows the snubber in the circuit and the
damped switch node waveform. The snubber capacitor,
CS, is charged and discharged each switching cycle. The
energy stored in CS is dissipated by the snubber resistor,
RS, two times per switching period. This power is
calculated in Equation 34:
PSNUBBER = fSW × CS × VIN2
(34)
Ripple Injection
The VFB ripple required for proper operation of the
MIC2174/MIC2174C gm amplifier and error comparator
is 20mV to 100mV. However, the output voltage ripple is
generally designed as 1% to 2% of the output voltage.
For a low output voltage, such as a 1V output, the output
voltage ripple is only 10mV to 20mV, and the FB voltage
ripple is less than 20mV. If the FB voltage ripple is so
small that the gm amplifier and error comparator can’t
sense it, then the MIC2174/MIC2174C will lose control
and the output voltage will not be regulated. In order to
have some amount of VFB voltage ripple, a ripple
injection method is applied for low output voltage ripple
applications.
The applications are divided into three situations
according to the amount of the FB voltage ripple:
1. Enough ripple at the FB voltage due to the large
ESR of the output capacitors.
As shown in Figure 7a, the converter is stable without
any ripple injection. The FB voltage ripple is:
ΔVFB(pp)
=
R2
R1+ R2
×
ESR
COUT
× ΔIL (pp)
(35)
where ΔIL(pp) is the peak-to-peak value of the inductor
current ripple.
September 2010
18
M9999-091310-C