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AN2654 Datasheet(PDF) 23 Page - STMicroelectronics

Part # AN2654
Description  CCFL backlight half-bridge topology based on L6574 and STD7NS20
PDF  26 Pages
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Manufacturer  STMICROELECTRONICS [STMicroelectronics]
Direct Link  http://www.st.com
Logo STMICROELECTRONICS - STMicroelectronics

AN2654 Datasheet(HTML) 23 Page - STMicroelectronics

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AN2654
Resonant tank design
23/26
The input voltage Vbus at primary side is transferred with the below equation:
Equation 8
Please note that Vs is not the real secondary voltage, but the voltage present at the
magnetizing inductance Lm transferred to the secondary side of the ideal transformer, which
is frequency independent. The factor k, known as the couple factor, is a normally around
0.5 - 0.7 in this kind of application.
The inductance L, which is the series connection of Ls2 and the parallel value of the primary
inductance transferred to the secondary side, can be described as:
Equation 9
The resonant frequency shifts before and after lamp ignition. Before ignition, the infinite
impedance of the lamp makes Cb not influence the resonant frequency. Thus the resonant
frequency is determined only by Cp.
Equation 10
This circuit displays the characteristic of a parallel-load resonant converter. While in parallel-
load resonant operation, the inverter behaves like a voltage source to generate the
necessary striking voltage. Theoretically, the output voltage of the resonant circuit increases
until the lamp ionizes or overvoltage protection is triggered when the frequency keeps
approaching the resonant frequency. The minimum working frequency is set by the L6574
pin 4 which normally is around 50 kHz, and the frequency shift starting frequency is set by
pin 2 of L6574. So fig must be fixed in the shifting range of L6574.
Once the lamp has been ignited, the Cb and lamp resistance Rlamp can't be ignored any
more. By analyzing the circuit, the following transfer function can be derived:
Equation 11
Please note that
ω in Equation 4 should be calculated using MOSFET switching frequency
f-running, not the resonant frequency.
From Equation 4 the resonant frequency fop can be deduced as follows:
Equation 12
Properly setting the fop is very important to the total performance of the solution. As a rule of
thumb, the switching frequency should stay close to the resonant frequency fop to get a nice
sine-wave lamp current. At the same time, the designer must guarantee that the half-bridge
Vs
L
m
L
s1
L
m
+
----------------------NV
Pri
kNV
BUS
=
=
LL
s2
L
s1Lm
L
s1
L
m
+
---------------------- N
2
L
sec
1k
–
()
L
2
prim kk
2
–
()
L
prim
------------------------------------
L
sec
L
prim
-------------
L
sec
1k
2
–
()
=
⋅
+
=
⋅
+
=
f
ig
1
2
π LC
p
----------------------
=
V
lamp
V
s
---------------
1
1
ω
2
LC
p
–
j
ωL
C
p
C
bRlamp
-----------------------
ωL
1
R
lamp
---------------
1
ωC
bRlamp
---------------------------
–
+
⎝⎠
⎜⎟
⎛⎞
+
-----------------------------------------------------------------------------------------------------------------------------------------
=
f
op
1
2
π LC
p
C
b
+
()
----------------------------------------
=



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