F
2
.
2
C2
C1
P
=
=
F
1
.
0
C3
P
=
I
RMS
IN-
kHz
404
A
5
.
1
x
x
=
mA
446
=
ns
242
s
32
.
2
x
P
t
t
OFF
ON
x
f
I
I
SW
LED
RMS
IN
x
x
=
-
1.75
C
MIN
IN
=
x
=
-
F
07
.
4
P
C
IN
C
MIN
IN
=
-
=
=
F
32
.
2
P
V
44
.
1
A
5
.
1
x
s
23
.
2
P
v
PP
IN
'
-
t
I
ON
LED
x
1
t
ON
=
1
t
OFF
=
-
-
ns
242
=
s
23
.
2
P
kHz
404
f
SW
=
R9
:
15
.
0
I
LED
=
2
308
-
A
5
.
1
=
15
.
0
5
:
x
V
24
.
1
I
LED
=
R9
5 x
-
2
i
PP
L
'
-
V
ADJ
mA
=
R9
V
ADJ
x
-
I
5
MAX
L
=
=
:
15
.
0
V
24
.
1
x
5
A
65
.
1
I
I
LED
MAX
L
+
=
-
2
A
1.5 +
=
A
65
.
1
=
2
i
PP
L
'
-
308 mA
H
33
L1
P
=
=
=
H
33
P
308
=
242 ns
V
42 x
L1
t
V
OFF
O
x
i
PP
L
'
-
mA
=
H
9
.
33
P
=
L1
=
i
PP
L
'
-
t
V
OFF
O
x
ns
242
V
42 x
mA
300
Design Procedure
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6.3
Inductor Ripple Current
Solve for L1:
(5)
The closest standard inductor value is 33 µH therefore the actual
Δ
i
L-PP
is:
(6)
The chosen component from step 2 is:
(7)
6.4
Average LED Current
Determine I
L-MAX
:
(8)
Assume V
ADJ
= 1.24V and solve for R9:
(9)
The closest 1% tolerance resistor is 0.15
Ω
therefore the I
LED
is:
(10)
The chosen component from step 3 is:
(11)
6.5
Output Capacitance
No output capacitance is necessary.
6.6
Input Capacitance
Determine t
ON
:
(12)
Solve for C
IN-MIN
:
(13)
Choose C
IN
:
(14)
Determine I
IN-RMS
:
(15)
The chosen components from step 5 are:
(16)
(17)
6
AN-1953 LM3409HV Evaluation Board
SNVA390D – May 2009 – Revised May 2013
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