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TLV62080 Datasheet(PDF) 13 Page - Texas Instruments

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Part # TLV62080
Description  1.2-A and 2-A High-Efficiency Step-Down Converter in 2-mm 횞 2-mm WSON Package
PDF  28 Pages
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Manufacturer  TI1 [Texas Instruments]
Direct Link  http://www.ti.com
Logo TI1 - Texas Instruments

TLV62080 Datasheet(HTML) 13 Page - Texas Instruments

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SW
IN
OUT
OUT
L
L
MAX
,
OUT
MAX
,
L
f
L
V
V
1
V
I
2
I
I
I
´
-
´
=
D
D
+
=
13
TLV62080, TLV62084, TLV62084A
www.ti.com
SLVSAK9G – OCTOBER 2011 – REVISED SEPTEMBER 2016
Product Folder Links: TLV62080 TLV62084 TLV62084A
Submit Documentation Feedback
Copyright © 2011–2016, Texas Instruments Incorporated
(1)
See Third-party Products Disclaimer
9.2.2 Detailed Design Procedure
Table 5. List of Components
REFERENCE
DESCRIPTION
MANUFACTURER(1)
C1
10 μF, Ceramic Capacitor, 6.3 V, X5R, size 0603
Std
C2
22 μF, Ceramic Capacitor, 6.3 V, X5R, size 0805,
GRM21BR60J226ME39L
Murata
C3
47 μF, Tantalum Capacitor, 8 V, 35 mΩ, size 3528,
T520B476M008ATE035
Kemet
L1
1 μH, Power Inductor, 2.2 A, size 3 mm × 3 mm × 1.2 mm,
XFL3012-102MEB
Coilcraft
R1
65.3 kΩ, Chip Resistor, 1/16 W, 1%, size 0603
Std
R2
39.2 kΩ, Chip Resistor, 1/16 W, 1%, size 0603
Std
R3
178 kΩ, Chip Resistor, 1/16 W, 1%, size 0603
Std
9.2.2.1 Output Filter Design
The inductor and the output capacitor together provide a low pass frequency filter. To simplify this process
Table 6 outlines possible inductor and capacitor value combinations for the most application.
(1)
Capacitance tolerance and bias voltage de-rating is anticipated. The effective capacitance can vary by
+20% and –50%. Inductor tolerance and current de-rating is anticipated. The effective inductance can
vary by +20% and –30%.
(2)
Plus signs (+) indicates recommended filter combinations.
(3)
Filter combination in typical application.
Table 6. Matrix of Output Capacitor and Inductor Combinations
L [µH](1)
COUT [µF]
(1)
10
22
47
100
150
0.47
1
+
+(2)(3)
+
+
2.2
+
+
+
+
4.7
9.2.2.2 Inductor Selection
The main parameter for the inductor selection is the inductor value and then the saturation current of the
inductor. To calculate the maximum inductor current under static load conditions, Equation 2 is given.
Where
•
IOUT,MAX = Maximum output current
•
ΔIL = Inductor current ripple
•
fSW = Switching frequency
•
L = Inductor value
(2)
space
TI recommends choosing the saturation current for the inductor 20% to approximately 30% higher than the IL,MAX,
out of Equation 2. A higher inductor value is also useful to lower ripple current, but increases the transient
response time as well. The following inductors are recommended to be used in designs (see Table 7).



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