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PASSIVE PFC FOR FLYBACK CONVERTORS
Parviz Parto and Keyue M. Smedley
Dept. of Electrical and Computer Engineering
University of California, Irvine
Irvine, California 92697
Abstract—A new passive Power Factor Corrector
(PFC) based on Valley Fill (VF) is proposed for an off-line
Flyback converter. By adding an extra winding which is
magnetically coupled to the Flyback transformer and
electrically coupled to the VF, higher Power Factor (PF)
and lower Total Harmonic Distortion (THD) can be
achieved. The proposed circuit uses a high frequency
inductor, low voltage capacitors that operate at a voltage
slightly higher then the half of the peak line voltage, and a
low stress switch for DC/DC conversion. Since it is
passive an active switch for PFC functions is not
necessary. The paper describes the proposed circuit in
detail followed by experimental results.
I. INTRODUCTION
Conventional diode rectifiers draw input current in
short pulses rather then smooth sine waves, which
causes harmonics distortion and low power factor. This
pulsed input current pollutes the power systems,
interfere neighbouring appliance, and impose high
voltage and current stress to the DC/DC converters.
Many agencies have set international standards to
regulate the input current of electronic products. In
order to fulfil the standards, numerous Power Factor
Correction (PFC) methods have been proposed in
recent years.
Power factor improvement circuits can be achieved
by active and passive means. A typical active two stage
PFC circuit uses a boost converter followed by a
DC/DC converter to regulate the output voltage with a
DC link at higher voltage than the peak of the AC
supply. The active PFC circuit is entirely satisfactory
for harmonics compliance but the design complexity
and cost of the additional circuitry is often
unacceptable in low power applications.
The single-stage active PFC integrates two power
stages into one, but the high switch stress and the use
of high voltage capacitor are some of the drawbacks.
The passive PFC circuits operate at the line
frequency and use capacitors and inductors in a low
pass or band pass configuration. This solution offers a
trade-off between the cost and performance.
Unfortunately, the physical size and weight of this filter
makes it unattractive for compact solutions.
Another way to achieve passive power factor
improvement is by a circuit called “Valley Fill”, which
mostly used in the electronic ballast as PFC.
In this paper, a new single-stage Flyback converter
suitable for low power application with Improved
Valley Fill (IVF) as power factor corrector is
introduced. The new converter uses an extra winding
that is magnetically coupled to the Flyback transformer
and electrically coupled to the Valley Fill capacitors. A
high frequency inductor is employed to suppress the
charging spikes at the peaks of the current wave and
achieve lower total harmonic distortion (THD).
Section II provides a review of various conventional
passive PFC methods. The principle of the proposed
circuit is given in Section III, Section IV illustrates the
experimental results. Further improvement with
experiment results has been shown in Section V,
Section VI discuses the output voltage ripples and
finally conclusions are given in Section VII.
II. REVIEW OF PASSIVE PFC METHODS
A frequently used passive PFC is a LC-network,
which works at the line frequency and has been
thoroughly described in literature. There are many
possible positions for placing the capacitors and
inductors, as discussed in [1], [2]. An extension has
been shown in [3], by adding an extra capacitor and
one diode, which is, called “LCD” rectifier. The
improvement leads to smaller inductance and
consequently smaller magnetic core and causes the
equipment to change the class from D to A according
to the EN61000-3-2 Standards [4].
The other passive PFC solution is the conventional
Valley Fill which is frequently used in electronic
ballast applications. The circuit contains two capacitors
and three diodes. The two electrolytic capacitors are
charged in series around the line peak to a half of the
peak line voltage. As long as the line voltage remains
above single capacitor voltage, the line feeds the load
directly. When the line voltage falls below the single
capacitor voltage, the bridge rectifier diodes are
reversely biased, and Valley Fill’s diodes conduct and
the capacitors are connected in parallel to feed the
load.
Figure 1 shows a conventional Valley Filled circuit
and its waveforms, the spike at the peak of input
2
current is a result of charging the capacitors at the peak
line voltage. This spike and the cross over distortion
are reflected to AC side as alternating current pulses
and associated harmonics.
To improve the basic Valley Fill circuit, an inductor
can be added in front of bridge or charging leg to
smooth out the peak of input current due to the abrupt
charging of the two capacitors [5]. However, the
penalty is again the addition of a line frequency
inductor.
Another solution has been presented in [6] to reduce
the charging current spike by inserting a resistor R1 in
to the bottom electrode of C2 (see figure 1, dashed
components) and adding a voltage doubler to extending
the input current conduction angle. A higher power
factor and lower THD can be achieved, but the
drawback is lower efficiency, due to losses at the
resistor R1. The losses can be slightly reduced if
resistor R1 is inserted in the diode D1 branch instead.
A resonant based improvement of Valley Fill circuit
was reported in [7] for light ballast applications where
a resonant current was injected in to the Valley Fill
circuit to improve the input current waveform.
C
1
C2
D
1
D2
D
3
Vg
Vg/2
Vg
C3
C4
R1
ig
Load
VDC-bus
Fig.1 the original Valley Fill and its waveforms
The objective of this paper is to develop an
improved valley fill method for a PWM converter (i.e.
Flyback) to achieve low input distortion and high
power factor at a low cost.
The advantage of the proposed circuit is that it uses
low voltage capacitors that operate at a voltage slightly
over the half of input voltage and high frequency
inductor. No additional switch is needed to perform
PFC function and no additional voltage and current
stresses are added to the DC/DC converter switch.
Therefore it is a cost-effective solution and provides
less stress over the DC/DC converter. The parallel
combination of capacitors also can provide the hold-up
voltage to DC/DC converter during the time when
input voltage is low.
III. THE PROPOSED CIRCUIT
The functional diagram of the proposed circuit is
shown in Figure 2. The converter operates under both
low (line) and high (switching) frequency. The circuit
contains two electrolytic capacitors (C1, C2), three
diodes (D1, D2 and D3), an inductor (L1) and an extra
winding (N2), which is magnetically coupled to the
Flyback transformer and electrically coupled to valley
fill capacitors. L1 and N2 connected in series with the
capacitors in charging path to smooth out the peaking
of input current. The inductor L1 operates at the high
frequency, which means small size and relatively low
cost. In the following analysis, it is assumed that the
switch and diodes are ideal.
C1
D1
D3
C2
D2
D4
Vg
Q
T
N1 N3 Co
RL
ig
Vc
Vc
Vo
N2
+
+
+
+
L1
+ _VL1 VN
VN
+
_
_
_
_ _
VDC--bus
Fig.2 the proposed circuit for Flyback converter
The operation of the Flyback converter is well known
so it is not repeated here. It is assumed that the
converter operates beyond the boundary condition
(CCM and DCM), thus the output voltage is given by:
nD
D
VV busDCo
1
1
∗
−
∗= − (1)
where Vo is output voltage, VDC-bus is primary voltage,
D is duty cycle and n is Flyback transformers turns
ratio N1/N3. The operation consists of two modes in a
half of a line cycle.
Vg
t
Vc
M1 M2
M1
Fig3.Tthe operating modes in half of a line cycle
Operating mode M1: 0 < Vg < Vc
The input voltage starts from zero crossing of the input
voltage. Since gc VV 〉 the rectifier diodes are reverse-
biased, the valley fill capacitors (C1, C2) are connected
via D1 and D2 in parallel to provide energy to the load.
During this mode there is no input current drawn from the
AC source by the converter.
While switch Q conducts, energy from the VFs’
capacitors charges the primary inductance Ll, and we
have:
3
cbusDC VV =− (2)
During that interval there is no current through N2,
because diode D4 is reverse-biased (see figure 4). The
output voltage is given by the following equation:
nD
D
VcVo
1
1
∗
−
∗= (3)
where Vc is Capacitor voltage.
T
N1 N3 Co RL
Vo
VN1
C2
C1
Vc
Fig.4 Mode 1, Vc>Vg and Q1 is on
When switch Q is off, the diode D4 conducts and the
stored energy transfers to the load.
If cgN VVV 22 〈+ (4)
3
2
2 *
N
N
VV oN = (5)
By combining (3) and (5), condition (4) becomes:
1
2
11
2
≈
−
〈
−
∗
c
gc
V
VV
D
D
N
N
(6)
Under this condition, there is no current through N2.
If: cgN VVV 22 〉+ (7)
the current starts to flow through N2 and L1 and charges
C1 and C2. Figure 5 shows the equivalent circuit.
N1
Vc
C1 C2N2
T
N3
D4
Co RL
Vo
L1
Fig.5 Mode 1, switch Q is off and VN2+Vg>2VC
The voltage stress across switch Q during mode 1 is
given by:
nVVcV oQ +=
where VQ is voltage across switch, Vc is capacitor
voltage, Vo is output voltage and n is the turns ratio
N1/N3.
Operating mode M2: Vg>Vc
When the magnitude of the input voltage increases
above Vc, the line directly supplies energy to the
Flyback. When transistor Q is on, the primary winding
inductance of transformer is charged by the input
voltage VDC-bus = Vg.
T
N1 N3
Co
RL
Vo
Ll
Vg
+
_
VN1
Fig.6 Mode 2, Vg>Vc and Q1 is on
The stored energy transfers to the output when
transistor Q is off and diode D4 conducts. There is no
current through N2 if:
cgN VVV 22 〈+ (4)
The capacitors are being charged through N2 (see
figure 7) when:
cgN VVV 22 〉+ (8)
1
2
11
2
≈
−
〉
−
∗
g
gc
V
VV
D
D
N
N
(9)
D4
C1
D3
C2
T
N1 Co RL
Vc
Vc
Vo
N2 N3L1
Fig.7 Mode2, 2Vc<Vg<Vc and Q is off and C1, C2 charge
through N2 and L1
Equation (9) shows that the extra winding pulls current
from input to charge the capacitors. In contrast, the
original Valley Fill charges the capacitors only at the
peak of input voltage. Figure 8 shows the theoretically
current waveforms through the capacitors (Ic) and
charging leg (ID3) of original Vally Fill circuit. The
correspondent currents for the Improved Valley Fill
with extra winding (proposed circuit) are shown in
figure 9.
Ic
ID3
M1 M2
t
t
Fig.8 Ic and ID3 for en original Valley Fill
4
Ic
ID3
M1 M2
t
t
Fig.9 Ic and ID3 for the proposed circuit
By adjusting the turns ratio between the two
windings N1 and N2, the voltage across the capacitors
can be controlled. In this case, the capacitors voltage is
slightly higher than half of the peak line voltage; as a
result, the current peak is reduced. If the winding N2 is
too high such that the capacitor voltage is much higher
than a half of the peak input voltage. The non-
conduction angle will be larger which results in higher
THD. The non-conduction angle is directly related to
the capacitor voltage and input voltage and can be
expressed as follows:
αSinVV gc ∗= (10)
Eq. (11) shows α as a function of N2/N1 and duty cycle
D.
2
1
1
1
2
D
D
N
N
Sin
−
∗+
=αα (11)
where α is the non-conduction angle of input current.
An important note is that it is necessary to have both
N2 and L1 in the charging path. N2 provides an early
charging of capacitors, and acts as an extra voltage
source, while L1 smooth out the current. The using of
L1 also results in a lower output ripple.
The maximum voltage stress across switch Q occurs
during this mode is given by:
nVVgV oQ += (12)
where VQ is voltage across switch, Vg input voltage, Vo
output voltage and n is N1/N3. Equation (12) shows
that the new circuit doesn’t cause additional
stress to the switch, thus the switch stress will
be the same as that of a regular Flyback.
IV. EXPERIMENTAL RESULTS
The proposed circuit of figure 2 has been prototyped
and tested in the laboratory. The prototype is designed
for a 50kHz Flyback with following component data:
C1, C2= 150µF, Co=200µF, N2/N1=[0, 0.25 and 1],
L1=200 µ H, Pout=50W. The line voltage is 110Vac, 60
Hz. Efficiency measured on a 50 W power supply is
only slightly (1%) less then the Flyback converter with
conventional diode rectifiers. Figure 10 shows the
measured currents through the Valley Fill capacitor Ic1
and charging leg ID3 with N2/N1=1.
M 1 M 2
G N D (1)
G N D (2)
1
Fig.10 The measured Ic1 and ID3 for the proposed circuit
1):Ic1 (1A/div), 2):ID3 (1A/div)
Horizontal scale (5 ms/div)
As figure 10 shows the capacitors are charged up
smoothly when Mode 2 starts and there is no spike at
the peak. Figures 11-13 show the experimental
waveforms of DC-bus voltage, input voltage and input
current, measured at closed loop with a different turns
ratio N2/N1.
(G N D )
1
2
3
Fig.11 1)Vdc-bus (50V/div), , 2)input voltage (100V/div), and
3)input current (1A/div), with N2/N1=0 and Closed loop,
THD=42%
Horizontal scale (5 ms/div)
(G N D )
1`
2
3
Fig.12 1)Vdc-bus (50V/div), 2)input voltage (100V/div), and
3)input current (1A/div), with N2/N1=0.25 and Closed loop,
THD=38%
Horizontal scale (5 ms/div)
5
(G N D )
1
2
3
Fig.13 1)Vdc-bus (50V/div), 2)input voltage (100V/div), and
3)input current (1A/div), with N2/N1=1 and Closed loop,
THD=33%
Horizontal scale (5 ms/div)
The results show how varying the N2/N1 ratio can
control the DC-bus voltage and AC line current and
consequently improves the input current shape form to
satisfy the harmonics standard. Figure 14 shows the
measured harmonics of input current compared with
EN 6100-3-2 class D.
0
20
40
60
80
100
1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21
nth Harmonics
%ofInputCurrent
EN 61000-3-2 Class D The measured harmonics of the propsed Circuit
Fig.14. Input current and its harmonics compering to the EN
61000-3-2 Class D at N2/N1=1
V. FURTHER IMPROVMENT
To further improve the proposed circuit, a voltage
doubler according to [6] can be applied. (See figure 1,
dashed capacitors C3 and C4). The extra current path,
created by two small capacitors, causes the current to
start at zero crossing, and extend the conduction angle,
which results in lower THD. Figure 15 shows the input
current with a voltage doubbler. The measured THD
have been reduced to 23%.
1
2
3
(G N D )
Fig.15 1)Vdc-bus (50V/div), 2)input voltage (100V/div), and
3)input current (1A/div), with N2/N1=1 and Closed loop,
THD=23%
Horizontal scale (5 ms/div)
VI. OUTPUT VOLTAGE RIPPLE
Current programmed control scheme has been used
for the experiments. Figure 16 shows the inductor
current waveform IL, of a current-mode converter being
controlled by an error voltage Ve. The inductor current
rises with a slope m1 and falls with a slope m2.
iL(t)
DTs Ts
t
iL(0)
Ve
m1 m2
Fig.16 Inductor current of a CMC
The slopes m1 and m2 for a Flyback converter are
given by:
p
g
L
V
m =1 and
P
o
L
nV
m
*
2 =
where Vg is input voltage, Lp is the transformers
primary inductance, Vo is the output voltage, n is turns
ratio of transformers, D is duty cycle and Ts is
switching period.
This controller is unstable when converter steady-
state duty cycle D is grater than 0.5. It can be
stabilised by adding an artificial ramp to the sensed
switch current waveform. The artificial ramp can also
be adjusted to reduce the output voltage ripple. The
ripple at the input voltage will be found in the sensed
switch current.
The artificial ramp should fulfil the following
relationship:
2
2
2
mm
m
c 〈〈
where m2 is the falling slope of the inductor and mc is
the artificial slope.
cm
m
〈
2
2
guarantees current loop stability at duty cycle
greater than 50%, and 2
2
2
mm
m
c 〈〈 is for the best
possible input ripple rejection.
6
Figure 17 shows the inductor current waveform and
the artificial slope. It shows that any transient ∆I
caused by input voltage perturbation decreases with
time by adding a proper artificial slope.
.
iL(t)
DTs Ts
t
iL(0)
Ve
m1 m2
mc
∆i0
∆i1
Fig. 17 inductor current and the artificial slope
Figure 18 shows graphically, how a transient
perturbation is damped out in exactly one cycle when
2mmc = .
iL(t)
DTs Ts
t
iL(0)
Ve
m1 m2
mc=m2
∆i0
Fig. 18 inductor current and the artificial slope when
mc=m2
When adjust the artificial ramp to the value in
between m2/2 and m2, the effect of the input ripple may
be minimized. Figure 19 shows the proposed circuit
measured output voltage and its ripple without artificial
slope.
.
G N D (2)
1
2
G N D (1)
Fig.19 output voltage and its ripple waveform without
artificial slope
1)Vout (10V/div), 2)Vout (500mV/div) ac coupled
Horizontal scale (5 ms/div)
Figure 20 shows the measured output voltage, its
ripple and input current with a tuned artificial slope
mc=0.82 m2. As shown the output ripple is reduced to
very low value without affecting the input current
shape.
G N D (3)
G N D (1)
G N D (2)
1
2
3
Fig.20 output voltage and its ripple waveform with tuned
artificial slope and input current
1)Vout (10V/div), 2)Vout (500mV/div) ac coupled,
3)Iin (1A/div).Horizontal scale (5 ms/div) time
VII. CONCLUSION
A low-cost passive power factor corrector method is
introduced that combines Valley Fill with a Flyback
converter by adding an extra winding. This yields a
cost-effective solution and compliance with the
harmonics standard can be achieved. It is suitable for
low power and low cost. Experimental results have
shown an improvement in power factor and THD of
input current. The output voltage ripple can be reduced
to an acceptable level by adjusting the artificial slope
of the current control loop.
VIII. ACKNOWLEDGMENT
The authors would like to thank the members of the
Power Electronic Lab of University of California,
Irvine for many valuable discussions.
REFERENCES
[1] A. Prasad, P Ziogas, S Manias “A Novel Passive
Waveshaping Method for Single-Phase Diod Rectifiers”
IEEE Transaction on Industrial Electronics, VOL 37, NO 6,
December 1990, P521-30.
[2] R. Redl, L. Balogh “Power-Factor Correction in Bridge
and Voltage-Doubler Rectifier Circuits with Inductor and
Capacitors” APEC’95, P446-72.
[3] R. Redl “An Economical Single-Phase Passive Power-
Factor-Corrected Rectifier: Topology, Operation, Extensions,
and Design for compliance” APEC’98, P454-60
[4] Limits for Harmonic Current EN 61000-3-2 1995,
English version
[5] Jim Spangler, Anup K. Behara “Electronic Fluorescent
Ballast using a Power Factor Correction Techniques for
Loads Greater then 300 Watts” APEC’91, P393-9.
[6] K. Kit Sum “Improved Valley-Fill Passive Current
Shaper” PCIM’97, P42-50
7
[7] Yong-Sik Youn, Gyun Chae and Gyu-Hyeong Cho”A
Unity Power Factor Electronic Ballast for Fluorescent Lamp
having Improved Valley Fill and Valley Boost Converter”
PEPSC’97, P53-9.
.

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Parviz-PCIM99

  • 1. 1 PASSIVE PFC FOR FLYBACK CONVERTORS Parviz Parto and Keyue M. Smedley Dept. of Electrical and Computer Engineering University of California, Irvine Irvine, California 92697 Abstract—A new passive Power Factor Corrector (PFC) based on Valley Fill (VF) is proposed for an off-line Flyback converter. By adding an extra winding which is magnetically coupled to the Flyback transformer and electrically coupled to the VF, higher Power Factor (PF) and lower Total Harmonic Distortion (THD) can be achieved. The proposed circuit uses a high frequency inductor, low voltage capacitors that operate at a voltage slightly higher then the half of the peak line voltage, and a low stress switch for DC/DC conversion. Since it is passive an active switch for PFC functions is not necessary. The paper describes the proposed circuit in detail followed by experimental results. I. INTRODUCTION Conventional diode rectifiers draw input current in short pulses rather then smooth sine waves, which causes harmonics distortion and low power factor. This pulsed input current pollutes the power systems, interfere neighbouring appliance, and impose high voltage and current stress to the DC/DC converters. Many agencies have set international standards to regulate the input current of electronic products. In order to fulfil the standards, numerous Power Factor Correction (PFC) methods have been proposed in recent years. Power factor improvement circuits can be achieved by active and passive means. A typical active two stage PFC circuit uses a boost converter followed by a DC/DC converter to regulate the output voltage with a DC link at higher voltage than the peak of the AC supply. The active PFC circuit is entirely satisfactory for harmonics compliance but the design complexity and cost of the additional circuitry is often unacceptable in low power applications. The single-stage active PFC integrates two power stages into one, but the high switch stress and the use of high voltage capacitor are some of the drawbacks. The passive PFC circuits operate at the line frequency and use capacitors and inductors in a low pass or band pass configuration. This solution offers a trade-off between the cost and performance. Unfortunately, the physical size and weight of this filter makes it unattractive for compact solutions. Another way to achieve passive power factor improvement is by a circuit called “Valley Fill”, which mostly used in the electronic ballast as PFC. In this paper, a new single-stage Flyback converter suitable for low power application with Improved Valley Fill (IVF) as power factor corrector is introduced. The new converter uses an extra winding that is magnetically coupled to the Flyback transformer and electrically coupled to the Valley Fill capacitors. A high frequency inductor is employed to suppress the charging spikes at the peaks of the current wave and achieve lower total harmonic distortion (THD). Section II provides a review of various conventional passive PFC methods. The principle of the proposed circuit is given in Section III, Section IV illustrates the experimental results. Further improvement with experiment results has been shown in Section V, Section VI discuses the output voltage ripples and finally conclusions are given in Section VII. II. REVIEW OF PASSIVE PFC METHODS A frequently used passive PFC is a LC-network, which works at the line frequency and has been thoroughly described in literature. There are many possible positions for placing the capacitors and inductors, as discussed in [1], [2]. An extension has been shown in [3], by adding an extra capacitor and one diode, which is, called “LCD” rectifier. The improvement leads to smaller inductance and consequently smaller magnetic core and causes the equipment to change the class from D to A according to the EN61000-3-2 Standards [4]. The other passive PFC solution is the conventional Valley Fill which is frequently used in electronic ballast applications. The circuit contains two capacitors and three diodes. The two electrolytic capacitors are charged in series around the line peak to a half of the peak line voltage. As long as the line voltage remains above single capacitor voltage, the line feeds the load directly. When the line voltage falls below the single capacitor voltage, the bridge rectifier diodes are reversely biased, and Valley Fill’s diodes conduct and the capacitors are connected in parallel to feed the load. Figure 1 shows a conventional Valley Filled circuit and its waveforms, the spike at the peak of input
  • 2. 2 current is a result of charging the capacitors at the peak line voltage. This spike and the cross over distortion are reflected to AC side as alternating current pulses and associated harmonics. To improve the basic Valley Fill circuit, an inductor can be added in front of bridge or charging leg to smooth out the peak of input current due to the abrupt charging of the two capacitors [5]. However, the penalty is again the addition of a line frequency inductor. Another solution has been presented in [6] to reduce the charging current spike by inserting a resistor R1 in to the bottom electrode of C2 (see figure 1, dashed components) and adding a voltage doubler to extending the input current conduction angle. A higher power factor and lower THD can be achieved, but the drawback is lower efficiency, due to losses at the resistor R1. The losses can be slightly reduced if resistor R1 is inserted in the diode D1 branch instead. A resonant based improvement of Valley Fill circuit was reported in [7] for light ballast applications where a resonant current was injected in to the Valley Fill circuit to improve the input current waveform. C 1 C2 D 1 D2 D 3 Vg Vg/2 Vg C3 C4 R1 ig Load VDC-bus Fig.1 the original Valley Fill and its waveforms The objective of this paper is to develop an improved valley fill method for a PWM converter (i.e. Flyback) to achieve low input distortion and high power factor at a low cost. The advantage of the proposed circuit is that it uses low voltage capacitors that operate at a voltage slightly over the half of input voltage and high frequency inductor. No additional switch is needed to perform PFC function and no additional voltage and current stresses are added to the DC/DC converter switch. Therefore it is a cost-effective solution and provides less stress over the DC/DC converter. The parallel combination of capacitors also can provide the hold-up voltage to DC/DC converter during the time when input voltage is low. III. THE PROPOSED CIRCUIT The functional diagram of the proposed circuit is shown in Figure 2. The converter operates under both low (line) and high (switching) frequency. The circuit contains two electrolytic capacitors (C1, C2), three diodes (D1, D2 and D3), an inductor (L1) and an extra winding (N2), which is magnetically coupled to the Flyback transformer and electrically coupled to valley fill capacitors. L1 and N2 connected in series with the capacitors in charging path to smooth out the peaking of input current. The inductor L1 operates at the high frequency, which means small size and relatively low cost. In the following analysis, it is assumed that the switch and diodes are ideal. C1 D1 D3 C2 D2 D4 Vg Q T N1 N3 Co RL ig Vc Vc Vo N2 + + + + L1 + _VL1 VN VN + _ _ _ _ _ VDC--bus Fig.2 the proposed circuit for Flyback converter The operation of the Flyback converter is well known so it is not repeated here. It is assumed that the converter operates beyond the boundary condition (CCM and DCM), thus the output voltage is given by: nD D VV busDCo 1 1 ∗ − ∗= − (1) where Vo is output voltage, VDC-bus is primary voltage, D is duty cycle and n is Flyback transformers turns ratio N1/N3. The operation consists of two modes in a half of a line cycle. Vg t Vc M1 M2 M1 Fig3.Tthe operating modes in half of a line cycle Operating mode M1: 0 < Vg < Vc The input voltage starts from zero crossing of the input voltage. Since gc VV 〉 the rectifier diodes are reverse- biased, the valley fill capacitors (C1, C2) are connected via D1 and D2 in parallel to provide energy to the load. During this mode there is no input current drawn from the AC source by the converter. While switch Q conducts, energy from the VFs’ capacitors charges the primary inductance Ll, and we have:
  • 3. 3 cbusDC VV =− (2) During that interval there is no current through N2, because diode D4 is reverse-biased (see figure 4). The output voltage is given by the following equation: nD D VcVo 1 1 ∗ − ∗= (3) where Vc is Capacitor voltage. T N1 N3 Co RL Vo VN1 C2 C1 Vc Fig.4 Mode 1, Vc>Vg and Q1 is on When switch Q is off, the diode D4 conducts and the stored energy transfers to the load. If cgN VVV 22 〈+ (4) 3 2 2 * N N VV oN = (5) By combining (3) and (5), condition (4) becomes: 1 2 11 2 ≈ − 〈 − ∗ c gc V VV D D N N (6) Under this condition, there is no current through N2. If: cgN VVV 22 〉+ (7) the current starts to flow through N2 and L1 and charges C1 and C2. Figure 5 shows the equivalent circuit. N1 Vc C1 C2N2 T N3 D4 Co RL Vo L1 Fig.5 Mode 1, switch Q is off and VN2+Vg>2VC The voltage stress across switch Q during mode 1 is given by: nVVcV oQ += where VQ is voltage across switch, Vc is capacitor voltage, Vo is output voltage and n is the turns ratio N1/N3. Operating mode M2: Vg>Vc When the magnitude of the input voltage increases above Vc, the line directly supplies energy to the Flyback. When transistor Q is on, the primary winding inductance of transformer is charged by the input voltage VDC-bus = Vg. T N1 N3 Co RL Vo Ll Vg + _ VN1 Fig.6 Mode 2, Vg>Vc and Q1 is on The stored energy transfers to the output when transistor Q is off and diode D4 conducts. There is no current through N2 if: cgN VVV 22 〈+ (4) The capacitors are being charged through N2 (see figure 7) when: cgN VVV 22 〉+ (8) 1 2 11 2 ≈ − 〉 − ∗ g gc V VV D D N N (9) D4 C1 D3 C2 T N1 Co RL Vc Vc Vo N2 N3L1 Fig.7 Mode2, 2Vc<Vg<Vc and Q is off and C1, C2 charge through N2 and L1 Equation (9) shows that the extra winding pulls current from input to charge the capacitors. In contrast, the original Valley Fill charges the capacitors only at the peak of input voltage. Figure 8 shows the theoretically current waveforms through the capacitors (Ic) and charging leg (ID3) of original Vally Fill circuit. The correspondent currents for the Improved Valley Fill with extra winding (proposed circuit) are shown in figure 9. Ic ID3 M1 M2 t t Fig.8 Ic and ID3 for en original Valley Fill
  • 4. 4 Ic ID3 M1 M2 t t Fig.9 Ic and ID3 for the proposed circuit By adjusting the turns ratio between the two windings N1 and N2, the voltage across the capacitors can be controlled. In this case, the capacitors voltage is slightly higher than half of the peak line voltage; as a result, the current peak is reduced. If the winding N2 is too high such that the capacitor voltage is much higher than a half of the peak input voltage. The non- conduction angle will be larger which results in higher THD. The non-conduction angle is directly related to the capacitor voltage and input voltage and can be expressed as follows: αSinVV gc ∗= (10) Eq. (11) shows α as a function of N2/N1 and duty cycle D. 2 1 1 1 2 D D N N Sin − ∗+ =αα (11) where α is the non-conduction angle of input current. An important note is that it is necessary to have both N2 and L1 in the charging path. N2 provides an early charging of capacitors, and acts as an extra voltage source, while L1 smooth out the current. The using of L1 also results in a lower output ripple. The maximum voltage stress across switch Q occurs during this mode is given by: nVVgV oQ += (12) where VQ is voltage across switch, Vg input voltage, Vo output voltage and n is N1/N3. Equation (12) shows that the new circuit doesn’t cause additional stress to the switch, thus the switch stress will be the same as that of a regular Flyback. IV. EXPERIMENTAL RESULTS The proposed circuit of figure 2 has been prototyped and tested in the laboratory. The prototype is designed for a 50kHz Flyback with following component data: C1, C2= 150µF, Co=200µF, N2/N1=[0, 0.25 and 1], L1=200 µ H, Pout=50W. The line voltage is 110Vac, 60 Hz. Efficiency measured on a 50 W power supply is only slightly (1%) less then the Flyback converter with conventional diode rectifiers. Figure 10 shows the measured currents through the Valley Fill capacitor Ic1 and charging leg ID3 with N2/N1=1. M 1 M 2 G N D (1) G N D (2) 1 Fig.10 The measured Ic1 and ID3 for the proposed circuit 1):Ic1 (1A/div), 2):ID3 (1A/div) Horizontal scale (5 ms/div) As figure 10 shows the capacitors are charged up smoothly when Mode 2 starts and there is no spike at the peak. Figures 11-13 show the experimental waveforms of DC-bus voltage, input voltage and input current, measured at closed loop with a different turns ratio N2/N1. (G N D ) 1 2 3 Fig.11 1)Vdc-bus (50V/div), , 2)input voltage (100V/div), and 3)input current (1A/div), with N2/N1=0 and Closed loop, THD=42% Horizontal scale (5 ms/div) (G N D ) 1` 2 3 Fig.12 1)Vdc-bus (50V/div), 2)input voltage (100V/div), and 3)input current (1A/div), with N2/N1=0.25 and Closed loop, THD=38% Horizontal scale (5 ms/div)
  • 5. 5 (G N D ) 1 2 3 Fig.13 1)Vdc-bus (50V/div), 2)input voltage (100V/div), and 3)input current (1A/div), with N2/N1=1 and Closed loop, THD=33% Horizontal scale (5 ms/div) The results show how varying the N2/N1 ratio can control the DC-bus voltage and AC line current and consequently improves the input current shape form to satisfy the harmonics standard. Figure 14 shows the measured harmonics of input current compared with EN 6100-3-2 class D. 0 20 40 60 80 100 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 nth Harmonics %ofInputCurrent EN 61000-3-2 Class D The measured harmonics of the propsed Circuit Fig.14. Input current and its harmonics compering to the EN 61000-3-2 Class D at N2/N1=1 V. FURTHER IMPROVMENT To further improve the proposed circuit, a voltage doubler according to [6] can be applied. (See figure 1, dashed capacitors C3 and C4). The extra current path, created by two small capacitors, causes the current to start at zero crossing, and extend the conduction angle, which results in lower THD. Figure 15 shows the input current with a voltage doubbler. The measured THD have been reduced to 23%. 1 2 3 (G N D ) Fig.15 1)Vdc-bus (50V/div), 2)input voltage (100V/div), and 3)input current (1A/div), with N2/N1=1 and Closed loop, THD=23% Horizontal scale (5 ms/div) VI. OUTPUT VOLTAGE RIPPLE Current programmed control scheme has been used for the experiments. Figure 16 shows the inductor current waveform IL, of a current-mode converter being controlled by an error voltage Ve. The inductor current rises with a slope m1 and falls with a slope m2. iL(t) DTs Ts t iL(0) Ve m1 m2 Fig.16 Inductor current of a CMC The slopes m1 and m2 for a Flyback converter are given by: p g L V m =1 and P o L nV m * 2 = where Vg is input voltage, Lp is the transformers primary inductance, Vo is the output voltage, n is turns ratio of transformers, D is duty cycle and Ts is switching period. This controller is unstable when converter steady- state duty cycle D is grater than 0.5. It can be stabilised by adding an artificial ramp to the sensed switch current waveform. The artificial ramp can also be adjusted to reduce the output voltage ripple. The ripple at the input voltage will be found in the sensed switch current. The artificial ramp should fulfil the following relationship: 2 2 2 mm m c 〈〈 where m2 is the falling slope of the inductor and mc is the artificial slope. cm m 〈 2 2 guarantees current loop stability at duty cycle greater than 50%, and 2 2 2 mm m c 〈〈 is for the best possible input ripple rejection.
  • 6. 6 Figure 17 shows the inductor current waveform and the artificial slope. It shows that any transient ∆I caused by input voltage perturbation decreases with time by adding a proper artificial slope. . iL(t) DTs Ts t iL(0) Ve m1 m2 mc ∆i0 ∆i1 Fig. 17 inductor current and the artificial slope Figure 18 shows graphically, how a transient perturbation is damped out in exactly one cycle when 2mmc = . iL(t) DTs Ts t iL(0) Ve m1 m2 mc=m2 ∆i0 Fig. 18 inductor current and the artificial slope when mc=m2 When adjust the artificial ramp to the value in between m2/2 and m2, the effect of the input ripple may be minimized. Figure 19 shows the proposed circuit measured output voltage and its ripple without artificial slope. . G N D (2) 1 2 G N D (1) Fig.19 output voltage and its ripple waveform without artificial slope 1)Vout (10V/div), 2)Vout (500mV/div) ac coupled Horizontal scale (5 ms/div) Figure 20 shows the measured output voltage, its ripple and input current with a tuned artificial slope mc=0.82 m2. As shown the output ripple is reduced to very low value without affecting the input current shape. G N D (3) G N D (1) G N D (2) 1 2 3 Fig.20 output voltage and its ripple waveform with tuned artificial slope and input current 1)Vout (10V/div), 2)Vout (500mV/div) ac coupled, 3)Iin (1A/div).Horizontal scale (5 ms/div) time VII. CONCLUSION A low-cost passive power factor corrector method is introduced that combines Valley Fill with a Flyback converter by adding an extra winding. This yields a cost-effective solution and compliance with the harmonics standard can be achieved. It is suitable for low power and low cost. Experimental results have shown an improvement in power factor and THD of input current. The output voltage ripple can be reduced to an acceptable level by adjusting the artificial slope of the current control loop. VIII. ACKNOWLEDGMENT The authors would like to thank the members of the Power Electronic Lab of University of California, Irvine for many valuable discussions. REFERENCES [1] A. Prasad, P Ziogas, S Manias “A Novel Passive Waveshaping Method for Single-Phase Diod Rectifiers” IEEE Transaction on Industrial Electronics, VOL 37, NO 6, December 1990, P521-30. [2] R. Redl, L. Balogh “Power-Factor Correction in Bridge and Voltage-Doubler Rectifier Circuits with Inductor and Capacitors” APEC’95, P446-72. [3] R. Redl “An Economical Single-Phase Passive Power- Factor-Corrected Rectifier: Topology, Operation, Extensions, and Design for compliance” APEC’98, P454-60 [4] Limits for Harmonic Current EN 61000-3-2 1995, English version [5] Jim Spangler, Anup K. Behara “Electronic Fluorescent Ballast using a Power Factor Correction Techniques for Loads Greater then 300 Watts” APEC’91, P393-9. [6] K. Kit Sum “Improved Valley-Fill Passive Current Shaper” PCIM’97, P42-50
  • 7. 7 [7] Yong-Sik Youn, Gyun Chae and Gyu-Hyeong Cho”A Unity Power Factor Electronic Ballast for Fluorescent Lamp having Improved Valley Fill and Valley Boost Converter” PEPSC’97, P53-9. .