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LM3475 Datasheet(PDF) 12 Page - Texas Instruments

Part # LM3475
Description  LM3475 Hysteretic PFET Buck Controller
PDF  26 Pages
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Manufacturer  TI2 [Texas Instruments]
Direct Link  https://www.ti.com
Logo TI2 - Texas Instruments

LM3475 Datasheet(HTML) 12 Page - Texas Instruments

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F =
(VIN - VOUT) x ESR
x
(VHYST x D x L) + (VIN x delay x ESR)
VIN
VOUT
-
+
PMOS_drv
Hyst Comp
FB
+
VOUT
PGATE
+
-
Reference
Voltage
VFB = 0.8V
VHYST = 21 mV
PGATE
R1
R2
L
Cff
COUT
VOUT =
R1 + R2
R2
x VFB
LM3475
SNVS239C – OCTOBER 2004 – REVISED OCTOBER 2015
www.ti.com
8.2.2.1 Setting Output Voltage
The output voltage is programmed using a resistor divider between VOUT and GND as shown in Figure 11. The
feedback resistors can be calculated as follows:
where
•
Vfb is 0.8 V typically
(3)
The feedback resistor ratio,
α = (R1+R2) / R2, will also be used below to calculate output ripple and operating
frequency.
Figure 11. Hysteretic Window
8.2.2.2 Setting Operating Frequency and Output Ripple
Although hysteretic control is a simple control scheme, the operating frequency and other performance
characteristics depend on external conditions and components. If the inductance, output capacitance, ESR, VIN,
or Cff is changed, there will be a change in the operating frequency and possibly output ripple. Therefore, care
must be taken to select components which will provide the desired operating range. The best approach is to
determine what operating frequency is desirable in the application and then begin with the selection of the
inductor and output capacitor ESR. The design process usually involves a few iterations to select appropriate
standard values that will result in the desired frequency and ripple.
Without the feedforward capacitor (Cff), the operating frequency (F) can be approximately calculated using the
formula:
where
•
Delay is the sum of the LM3475 propagation delay time and the PFET delay time
•
The propagation delay is 90ns typically
(4)
Minimum output ripple voltage can be determined using the following equation:
VOUT_PP = VHYST ( R1 + R2 ) / R2
(5)
12
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