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MIC4950 Datasheet(PDF) 13 Page - Micrel Semiconductor

Part # MIC4950
Description  Hyper Speed Control 5A Buck Regulator
PDF  18 Pages
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Manufacturer  MICREL [Micrel Semiconductor]
Direct Link  http://www.micrel.com
Logo MICREL - Micrel Semiconductor

MIC4950 Datasheet(HTML) 13 Page - Micrel Semiconductor

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Micrel, Inc.
MIC4950
March 20, 2014
13
Revision 1.1
At the higher currents for which the MIC4950 is designed,
efficiency loss is dominated by MOSFET RDSON and
inductor losses. Higher input supply voltages will increase
the gate-to-source threshold on the internal MOSFETs,
thereby reducing the internal RDSON. This improves
efficiency by reducing DC losses in the device. All but the
inductor losses are inherent to the device. In this case,
inductor
selection
becomes
increasingly
critical
in
efficiency calculations. As the inductors are reduced in
size, the DC resistance (DCR) can become quite
significant. The DCR losses can be calculated as in
Equation 4.
DCR
I
P
OUT
DCR
2
Eq. 4
From that, the loss in efficiency due to inductor DCR and
core losses (PCORE) can be calculated as in Equation 5.
100
P
P
I
V
I
V
1
(%)
Loss
Ef f iciency
CORE
DCR
OUT
OUT
OUT
OUT


Eq. 5
External Ripple Injection
The MIC4950 control loop is ripple-based, and relies on
an internal ripple injection network to generate enough
ripple amplitude at the FB pin when negligible output
voltage ripple is present. The internal ripple injection
network is typically sufficient when recommended R1-R2
and CF values are used. The FB ripple amplitude should
fall in the 20mV to 100mV range.
If significantly lower divider resistors and/or higher CF
values are used, the amount of internal ripple injection
may not be sufficient for stable operation. In this case,
external ripple injection is needed. This is accomplished
by connecting a series Rinj-Cinj circuit between the SW
and the FB pins, as shown in Figure 1.
Figure 1. External Ripple Injection
The injected ripple is calculated using Equation 6,
SW
div
IN
FB(pp)
f
1
D)
-
(1
D
K
V
ΔV
Eq. 6
with Kdiv given by Equation 7
R1//R2
R
R1//R2
K
inj
div
Eq. 7
and:
VIN = Power stage input voltage
D = VOUT/VIN = Duty cycle
fSW = Switching frequency
= (R1//R2//R
inj) × CF
In Equations 6 and 7, it is assumed that the time constant
associated with CF must be much greater than the
switching period:
1
T
f
1
SW

Eq. 8



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