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An Improved ZVS PWM Full-bridge Converter with Clamping Diodes

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2004 35th Annual IEEE Power Electronics Specialists Conference
Aachen, Germany, 2004
An Improved ZVS PWM Full-bridge Converter with Clamping Diodes
Xinbo Ruan, Senior Member, IEEE, and Fuxin Liu
Aero-Power Sci-tech Center
College of Automation Engineering
Nanjing University of Aeronautics and Astronautics
Nanjing, 210016, Jiangsu Province, P.R.China
Phone: 0086-25-84892053, Fax: 0086-25-84893500
E-mail: ruanxb@nuaa.edu.cn
Abstract - Phase-shifted ZVS PWM full-bridge converter
realizes ZVS and eliminates the voltage oscillation caused by
the reverse recovery of the rectifier diodes by introducing a
resonant inductance and two clamping diodes. This paper
improves the converter just by exchanging the position of the
resonant inductance and the transformer such that the
transformer is connected with the lagging leg. The improved
converter has several advantages over the original counterpart,
e.g., the clamping diodes conduct only once in a switching cycle,
and the resonant inductance current is smaller in zero state,
leading to a higher efficiency and reduced duty cycle loss. A
blocking capacitor is usually introduced to the primary side to
prevent the transformer from saturating, this paper analyzes
the effects of the blocking capacitor in different positions, and a
best scheme is determined. A 2850W prototype converter is
built to verify the effectiveness of the improved converter and
the best scheme for the blocking capacitor.
I. INTRODUCTION
Phase-shifted full-bridge converters have been widely used
in medium-to-high power applications because they achieve
zero-voltage-switching (ZVS) with the use of the leakage
inductance of the high-frequency transformer and the
intrinsic capacitors of the switches without no additional
active switch or passive element, and phase-shifted control
is a pulse-width modulation [1-3]. The leading leg is easy to
achieve ZVS using the energy stored in both the output filter
inductance and the leakage inductance. The lagging leg
realizes ZVS using the energy stored in the leakage
inductance, it will lose ZVS at light load because the
leakage inductance is quite small. A saturable inductance is
introduced instead of the leakage inductance to achieve ZVS
for the lagging leg in a wide load range and reduce the duty
cycle loss [4]. However the saturable inductance brings
large loss and limits the switching frequency. In order to
achieve soft-switching for the lagging leg in a wide load
range, [5-8] proposed several topologies to achieve zerocurrent-switching (ZCS) for the lagging leg.
All the converters mentioned above achieve softswitching for the power switches, however the reverse
recovery of the rectifier diodes still results in voltage
oscillation and voltage spike. Richard Redl, et al, introduced
a resonant inductance Lr (instead of the leakage inductance)
and two clamping diodes, D5 and D6, into the primary side as
shown in Fig.1(a), which clamps the output rectified voltage
at the reflected input voltage, thus the voltage oscillation is
eliminated, and the diodes with lower voltage rating can be
0-7803-8399-0/04/$20.00 ©2004 IEEE.
adopted [9, 10]. The transformer is connected with the
leading leg and the resonant inductance is connected with the
lagging leg as well. As shown in Fig.1(b), the converter has
the following demerits: 1) the clamping diodes conduct
twice in a switching cycle, one of which is useless for the
voltage-clamping; 2) in zero state (vAB=0), the resonant
inductance current is freewheeling, resulting in relatively
high conduction loss; and 3) when a blocking capacitor is
inserted in series with the transformer or the resonant
inductance to prevent the transformer from saturating, the dc
component of vAB applied on the blocking capacitor will
result in asymmetry in both directions of the current of the
transformer or the resonant inductance.
This paper improves the converter in Fig.1(a) by simply
exchanging the position of the transformer and the resonant
inductance such that the transformer is connected with the
lagging leg. This improvement not only keeps the advantage
that the voltage oscillation is eliminated, but also the
clamping diodes only conduct once, and the resonant
inductance current in zero state is reduced, leading to
reduced conduction loss in the primary side, and as a result,
the efficiency is expected to be increased.
In this paper, Section II analyzes the operation principle
of the improved converter. Section III compares the
improved converter and the original one. Section IV
analyzes the effect of the blocking capacitor in different
positions, and a best scheme is determined. Section V
presents the experimental results to verify the advantages of
the improved converter and the best scheme for the blocking
capacitor.
II. OPERATION PRINCIPLE
Fig.2 shows the main circuit and key waveforms of the
improved converter. We define the converter in Fig.1(a) as
Tr-lead type because the transformer is connected with the
leading leg, and the improved converter in Fig.2(a) as Tr-lag
type because the transformer is connected with the lagging
leg. The Tr-lead type converter is analyzed in details in [9]
and [10]. Here we analyze the operation principle of the
Tr-lag type converter.
In a switching cycle, the improved converter has 16
switching modes. Fig.3 gives the equivalent circuits of the
switching modes in a half cycle. Before the analysis, some
assumptions are made: 1) all the switches and diodes are
ideal, except for the rectifier diode, which is equivalent to an
ideal diode and a capacitor to simulate the reverse recovery;
1476
2004 35th Annual IEEE Power Electronics Specialists Conference
D1
Q1
D5
*
C
Tr
Q3
D3
C3
C2
*D
R1
B
iLr
Q4
D6
D4
D1
Lf
Tr
Q2
Lr
ip
A
Vin
D2
C1
*
+
_
vrect
Aachen, Germany, 2004
RLd
Cf
+
Vo
_
Q1
DR2
Q4
(a) Main circuit
Q1
Q3
Q4
Q1
Q2
vAB
Q4
I5
Vin
0
Q1
t
vrect
Cf
+
Vo
_
C4
Q4
t
Q1
Q2
I1
iLr
ip
I2
Q4
t
I3
vAB
Vin
t
t
0
t
Vin
iD5
-I4
iD5
t
iD6
t
t
iD6
t
vrect
Vin /K
t
0
t0 t1 t2 t3 t4 t5 t6 t7
D4
_
RLd
DR2
Q3
Vin
vrect
*
+
(a) Main circuit
I1
iLr
ip
*D
R1
Tr
D6
Lf
Tr
B
C
C3
D3
C2
Q2
ip
*
iLr
Q3
C4
D5
Lr
A
Vin
D2
C1
t
0
t8 t9 t10 t11 t12 t13 t14 t15 t16 t17 t18
t0 t1 t2 t3 t4 t5 t6 t7
(b) Key waveforms
Fig.1 ZVS PWM full-bridge converter proposed by Redl, et al.
t8 t9 t10t11 t12t13t14 t15 t16 t17 t18
(b) Key waveforms
Fig.2 Improved ZVS PWM full-bridge converter.
2) all the capacitors and inductance are ideal; 3)
C1=C3=Clead, C2=C4=Clag; 4) Lf>>Lr/K2, where K is the
primary to secondary windings ratio; and 5) the leakage
inductance of the transformer is very small to be ignored.
1) Mode 1 [t0, t1] [Fig.3(a)]: Prior to t0, Q1, Q4 and DR1
conduct. At t0, Q1 is turned off, the resonant inductance
current iLr charges C1 and discharges C3, the potential
voltage of point A decays. Q1 is zero-voltage turn-off thanks
to C1 and C3. As the potential voltage of point C is greater
than zero, D6 is reverse biased. Will D5 conduct? If D5
conduct, the primary voltage of the transformer is clamped
at Vin, and the secondary voltage keeps unchanged
accordingly, so ip will keep unchanged. A negative voltage is
applied on Lr, forcing iLr to decay, so ip is greater than iLr.
The difference current of ip and iLr will flow through D6,
which is conflicted with the conduction of D5. Therefore D5
does not conduct.
This mode can be further simplified as Fig.4(a), where
C D′ is the reflected CDR2 to the primary side, and I1 is the
reflected filter inductance current at t0.
C'D
I 1 sin ω1 (t − t 0 )
v C1 (t ) =
2C lead (2C lead + C ' D )ω1
(1)
1
+
I 1 (t − t 0 )
2C lead + C ' D
v C 3 (t ) = Vin − v C1 (t )
Vin /K
(2)
i p (t ) = i Lr (t ) =
C' D
I 1 cos ω1 (t − t 0 )
2C lead + C ' D
2C lead
I1
+
2C lead + C ' D
v C 'D (t ) =
1
( I 2 − I 1 ) sin ω 2 (t − t1 )
C ' D ⋅ω 2
(3)
(4)
+ Vin cos ω 2 (t − t1 )
2C lead + C ' D
.
2C lead ⋅ C ' D ⋅Lr
At t1, the voltage of C3 decays to zero, and D3 conducts.
2) Mode 2 [t1, t2] [Fig.3(b)]: After D3 conducts, Q3 can be
zero-voltage turned on. CDR2 continues being discharged,
and iLr and ip continue decaying. The equivalent circuit is
further simplified as Fig.4(b).
i p (t ) = i Lr (t ) = ( I 2 − I 1 ) cos ω 2 (t − t1 )
where ω1 =
−
v C ' D (t ) =
VC ' D (t1 )
Lr ω 2
sin ω 2 (t − t1 ) + I 1
1
( I 2 − I 1 ) sin ω 2 (t − t1 )
C ' D ⋅ω 2
+ VC ' D (t1 ) cos ω 2 (t − t1 )
where ω 2 = 1
1477
Lr ⋅ C ' D , I2 is the primary current at t1.
(5)
(6)
2004 35th Annual IEEE Power Electronics Specialists Conference
D1
Q1
Vin
D2
C1
D5
Lr
A
iLr
Q3
D3
*
C
C3
ip
CDR1
C2
Tr
B
*
Tr
Q4
D6
D4
C4
D1
Lf
*D
R1
Q2
Aachen, Germany, 2004
RLd
Cf
+
Vo
_
Q1
Vin
DR2
D5
Lr
A
Q3
CDR2
vCDR2+
_
D2
C1
iLr
D3
*
C
C3
Q1
Vin
D2
C1
D5
Lr
A
iLr
Q3
D3
*
ip
*
Tr
Q4
D6
D4
D1
Lf
*D
R1
B
C
C3
Tr
Q2
RLd
Q1
Vin
D2
C1
Cf
+
Vo
_
Q1
Vin
DR2
C4
D5
Lr
A
iLr
Q3
D3
*
C
C3
ip
iLr
D3
B
*
Q4
D6
D4
D1
Lf
*D
R1
Tr
*
C
C3
Q1
Vin
D2
C1
D5
RLd
+
Vo
_
Cf
Q1
Vin
DR2
C4
Lr
A
iLr
Q3
D3
*
ip
iLr
C3
*
Tr
Q4
D6
D4
Vin
Lr
C
RLd
Cf
+
Vo
_
C4
*
DR2
CDR1
Tr
Q4
Lf
*D
R1
Q2
*
D4
C4
RLd
Cf
+
Vo
_
DR2
CDR2
ip
C2
Tr
*D
R1
Q2
B
*
Tr
Q4
v
_ CDR1
+
CDR1 Lf
D4
RLd
Cf
+
Vo
_
DR2
C4
CDR2
I1
C
D5
iLr
D3
*
C
C3
ip
C2
CDR1
Tr
*D
R1
Q2
B
*
Tr
D6
Q4
D4
C4
C'D
I1
At t2, CDR2 is fully discharged, and DR2 conducts, the
potential voltage of point C decays to zero.
3) Mode 3 [t2, t3] [Fig.3(c)]: DR1 and DR2 conduct
simultaneously, clamping the secondary voltage at zero. The
potential voltages of point A, B and C are zero. iLr is equal to
ip, and they are freewheeling.
4) Mode 4 [t3, t4] [Fig.3(d)]: At t3, turn off Q4, ip charges
C4 and discharges C2. Q4 is zero-voltage turn-off thanks to
C2 and C4. As both the rectifier diodes are conducting, both
the primary and secondary voltages of the transformer are
zero, vAB is fully applied on Lr. During this interval, Lr
resonates with C2 and C4.
i L r (t ) = i p (t ) = I 3 cos ω 3 (t − t 2 )
(7)
(8)
Lf
RLd
Cf
+
Vo
_
DR2
CDR2
(h) [t8, t9]
where Z r1 = Lr 2C lag , ω 3 = 1
(a) Mode 1
(b) Mode 2
Fig.4 Further simplified equivalent circuits of mode 1 and mode 2
vC 4 (t ) = Z r1 I 3 sin ω 3 (t − t 2 )
D2
C1
vC 2 (t ) = Vin − Z r1 I 3 sin ω 3 (t − t 2 )
Lr
ip=iLr
C'D
C2
B
D6
Fig.3 Equivalent circuits of the switching modes
A
C3
+
Vo
_
CDR2
vCDR2+
_
Tr
C
Lr
A
Q3
CDR2
A
ip=iLr
Q1
Vin
DR2
(g) [t7, t8]
C1
ip
D5
C3
D3
D1
Lf
*D
R1
B
C
C4
Cf
(f) [t6, t7]
Tr
Q2
D4
D2
C1
Lr
A
Q3
CDR2
CDR1
C2
Q4
D6
(e) [t4, t6]
D1
*
RLd
(d) [t3, t4]
Tr
Q2
B
Tr
D5
Lr
A
Q3
CDR2
CDR1
C2
*D
R1
D2
C1
(c) [t2, t3]
D1
ip
Lf
(b) [t1, t2]
CDR1
C2
Tr
Q2
D6
(a) [t0, t1]
D1
CDR1
C2
(9)
2 Lr C lag , I3 is the
primary current at t2.
At t4, the voltage of C4 rises to Vin, and the voltage of C2
decays to zero, D2 conducts.
5) Mode 5 [t4, t6] [Fig.3(e)]: Q2 can be zero-voltage turned
on with D2 conducting. During this mode, ip is not enough to
provide the load current, both the rectifier diodes continue
conducting. Vin is fully applied on Lr, iLr and ip decay
linearly. Before t5, ip flows though D2 and D3. After t5, iLr
and ip across zero and continue increasing in the negative
direction and flow through Q2 and Q3. At t6, ip reaches the
reflected filter inductance current, DR1 turns off, and DR2
carries all the load current.
6) Mode 6 [t6, t7] [Fig.3(f)]: At t6, Lr resonates with CDR1,
CDR1 is charged, ip and iLr continue increasing.
I Lf (t 6 ) Vin
i p (t ) = i Lr (t ) =
+
sin ω 4 (t − t 6 )
(10)
K
Z r2
v CDR 1 ( t ) =
2V in
[1 − cos ω 4 ( t − t 6 )]
K
where Z r 2 = Lr C D′ , ω 4 = 1
1478
Lr C D′ .
(11)
2004 35th Annual IEEE Power Electronics Specialists Conference
At t7, the voltage of CDR1 rises to 2Vin /K, and the primary
voltage of the transformer, vBC, is Vin, the potential voltage
of point C reduces to zero. So D6 conducts, clamping vBC at
Vin, and the voltage of CDR1 is clamped at 2Vin /K accordingly.
 I Lf (t 6 ) Vin 
+
I Lr (t 7 ) = I p (t 7 ) = − 
 ≡ −I 4 .
Zr2 
 K
7) Mode 7 [t7, t8] [Fig.3(g)]: When D6 conducts, ip decays
downwards to the reflected filter inductance current, and
increases in the negative direction. iLr keeps unchanged. The
difference of iLr and ip flows through D6. At t8, ip equals to iLr,
and D6 is turned off.


V − KVo
⋅ (t − t 7 )
i p (t ) = −  I 4 + in 2
(12)
K Lf


8) Mode 8 [t8, t9] [Fig.3(h)]: During this mode, the
primary side powers the load, ip is equal to iLr, as expressed
in (12).
Aachen, Germany, 2004
C. Conduction Loss in Zero State
In zero state, the resonant inductance current is smaller in
Tr-lag type converter than Tr-lead type converter, so the
conduction loss of the resonant inductance and the primary
side is reduced, leading to a higher efficiency.
D. Duty Cycle Loss
The duty cycle loss is proportional to the time for the
resonant inductance current to transit from the positive (or
negative) value to the negative (or positive) reflected output
filter inductance current. As the initial transition current of
resonant inductance is smaller in Tr-lag type converter than
the Tr-lead type converter, the duty cycle loss is reduced, so
the primary to secondary windings ratio of the transformer
can be increased, thus the time of the zero state will be
shortened and the primary current is reduced, as a result, the
conduction loss in zero state will be further reduced, a higher
efficiency can be expected, especially for a wide line range.
IV. THE EFFECT OF THE BLOCKING CAPACITOR
III. COMPARISON OF TR-LAG TYPE AND TR-LEAD TYPE
CONVERTERS
According to the above analysis, we can know that Tr-lag
type converter can eliminate the voltage oscillation resulted
by the reverse recovery of the rectifier diodes, the same as
Tr-lead type converter. The difference between the two
converters is the turn-off of the leading switches. For the
Tr-lead type converter, when the leading switch is turned off,
the clamping diode conducts, and the resonant inductance is
shorted, its current keeps at I1 until the turn-off of the
lagging switch [9, 10]. For the Tr-lag type converter, when
the leading switch is turned off, the clamping diode does not
conduct, the resonant inductance current equals to the
primary current, and they are decaying.
A. Achievement of ZVS
In Tr-lead type converter, in order to achieve ZVS for the
leading switches, it needs enough energy to charge/discharge
of the output capacitors of the leading switches and to
discharge the junction capacitor of one rectifier diode, and
the energy is provided only by the filter inductance. In
Tr-lag type converter, in order to achieve ZVS for the leading
switches, it needs enough energy to charge/discharge of the
output capacitors of the leading switches and discharge part
of the junction capacitor of one rectifier diode, and the
energy is provided by the filter inductance and the resonant
inductance. So it is slightly easier to achieve ZVS for the
Tr-lag type converter than the Tr-leading type converter.
The resonant inductance provides energy to achieve ZVS
for the lagging switches in both converters. When the
lagging switch turns off, the resonant inductance current is
smaller in the Tr-lag type converter than in the Tr-lead type
converter, so the lagging switches are slightly difficult to
achieve ZVS in Tr-lag type converter than in the Tr-lead
type converter.
B. Current of the Clamping Diodes
The clamping diodes only conduct once in a switching
cycle in Tr-lag type converter, so the current rating of the
clamping diodes can be reduced.
In practical circuit, the switches in the same leg and their
drive circuits can not be well matched, so their conduction
time and conduction voltage drop will not be identical,
resulting in a dc component in vAB, which probably makes
the transformer saturated if the dc component does not
effectively blocked. A simply way to prevent the transformer
from saturating is to insert a blocking capacitor to the
primary side in series with the transformer or the resonant
inductance. Introducing the blocking capacitor Cb to the
Tr-lead type and the Tr-lag type converters, four converters
are obtained, as shown in Fig.5.
In Tr-lead type converter, the clamping diodes conduct
twice in a switching cycle. One occurs in zero state, both the
transformer and the resonant inductance are shorted. The
other occurs after the output rectified voltage is clamped, the
resonant inductance is shorted. If Cb is in series with the
resonant inductance, the dc component across it will result
in asymmetry of the resonant inductance current in positive
and negative direction when the resonant inductance
(including Cb) is shorted (see Fig.6(a)); If Cb is in series
with the transformer, the dc component across it will result
in asymmetry of the primary current in positive and negative
direction when the transformer is shorted (including Cb) (see
Fig.6(b)). The asymmetry of ip or iLr will result in
asymmetry between the currents of two clamping diodes.
In Tr-lag type converter, the clamping diodes only
conduct after the output rectified voltage is clamped. At that
time, only the resonant inductance is shorted. If Cb is in
series with the resonant inductance, the dc component across
it will result in asymmetry of the resonant inductance
current when the resonant inductance (including Cb) is
shorted; If Cb is in series with the transformer, the dc
component across it will not result in asymmetry of the
primary current because the transformer is not shorted by
the clamping diodes.
So the best scheme of the four converters is to insert the
blocking capacitor into the Tr-lag type converter and it is in
series with the transformer, as shown in Fig.5(d).
1479
2004 35th Annual IEEE Power Electronics Specialists Conference
D1
D2
C1
D5
Q1
Vin
A
Lr
C
*
Q3
D3
C3
Q4
D6
CDR1
Tr
Lf
*D
R1
Q2
Cb
Tr
C2
B
D4
*
RLd
Cf
Aachen, Germany, 2004
ip: [10A/div]
+
Vo
_
iLr: [10A/div]
DR2
iD5: [10A/div]
C4
CDR2
iD6: [10A/div]
(a) Tr-lead type (Cb series with Lr)
D1
D2
C1
D5
Q1
Vin
A *
D3
C3
CDR1
*D
R1
B
Q4
D6
D4
*
C4
vAB: [500V/div]
Lf
Tr
Q2
Cb
Tr
Q3
Lr
C
C2
RLd
Cf
+
Vo
_
vrect: [50V/div]
Time: [2us/div]
DR2
(a) Tr-lead type (Cb series with Lr)
CDR2
ip: [10A/div]
(b) Tr-lead type (Cb series with Tr)
D1
D2
C1
D5
Q1
Vin
Q3
Lr
D3
Cb
C3
CDR1
*D
R1
B
*
*
Tr
Q4
D6
Lf
Tr
Q2
C
A
C2
D4
C4
RLd
Cf
iLr: [10A/div]
+
Vo
_
iD5: [10A/div]
DR2
iD6: [10A/div]
vAB: [500V/div]
CDR2
(c) Tr-lag type (Cb series with Lr)
D1
C1
Q1
Vin
D5
Lr
D3
C3
C2
*
Tr
Cb
Q4
D6
vrect: [50V/div]
CDR1
Lf
Tr
*D
R1
Q2
C
A
Q3
D2
B
D4
*
C4
RLd
Cf
Time: [2us/div]
+
Vo
_
(b) Tr-lead type (Cb series with Tr)
ip: [10A/div]
DR2
CDR2
iLr: [10A/div]
(d) Tr-lag type (Cb series with Tr)
Fig.5 Four converters with the blocking capacitor
Lr
Cb
Cb
iD5: [10A/div]
iD6: [10A/div]
Tr
vAB: [500V/div]
(a) Cb series with Lr
(b) Cb series with Tr
Fig.6 Equivalent circuit when the clamping diodes conduct
vrect: [50V/div]
V. EXPERIMENTAL RESULTS AND DISCUSSION
Time: [2us/div]
In order to verify the operation principle of the Tr-lag type
converter and the effect of the blocking capacitor, a prototype
with 28.5V/100A output is built in our lab with the
following parameters:
− Input voltage: Vin=270V±10%;
− Output voltage: Vo=28.5V;
− Output current: Io=100A;
− Q1(D1&C1) ~ Q4(D4&C4):APT4012BVR (37A/400V);
− Rectifier diodes DR1 and DR2: DSEI2x121-02A;
− Clamping diodes D5 and D6: DSEI12-06A;
− Resonant inductance: Lr=4uH;
− Blocking capacitor: Cb=5uF;
− The primary to secondary windings ratio: K=6.5;
− Output filter inductance: Lf=3uH;
− Output filter capacitor: Cf=2200uF×6;
− Switching frequency: fs=100kHz.
1480
(c) Tr-lag type (Cb series with Lr)
ip: [10A/div]
iLr: [10A/div]
iD5: [10A/div]
iD6: [10A/div]
vAB: [500V/div]
vrect: [50V/div]
Time: [2us/div]
(d) Tr-lag type (Cb series with Tr)
Fig.7 Experimental waveforms of ZVS PWM full-bridge
2004 35th Annual IEEE Power Electronics Specialists Conference
Tr lag
increased because the conduction loss is reduced due to the
reduced resonant inductance current. If the line range is
wider, the benefits of the reduced duty cycle loss will be
presented, and the efficiency will be expected to be further
higher in the improved converter.
Tr lead
Efficiency(%)
94.5
93.5
VI. CONCLUSIONS
92.5
The ZVS PWM full-bridge converter with clamping
diodes is improved just by exchanging the position of the
transformer and the resonant inductance such that the
transformer is connected with the lagging leg. The improved
converter keep the advantage of eliminating the voltage
oscillation resulted by the reverse recovery of the rectifier
diodes, furthermore, it brings the following advantages over
the original one:
The clamping diodes conduct only once, which reduces
their current stress;
The resonant inductance current is reduced in zero
state, so the conduction loss in zero state is reduced,
and as a result, the efficiency is increased. The duty
cycle loss is reduced by the reduced resonant
inductance current, which is potentially benefit for the
efficiency increase.
The blocking capacitor can be inserted in series with
transformer to prevent the transformer from saturating,
without the risk of asymmetry of the primary current or
resonant inductance current.
The operation principle and the advantages of the
improved converter are analyzed in details, and verified by a
prototype converter.
91.5
90.5
0
50
100
Output Current(A)
(a) At different output current under nominal input voltage
Tr lag
Tr lead
94.0
Efficiency(%)
Aachen, Germany, 2004
93.7
93.4
93.1
92.8
92.5
240
260
280
300
Input Voltage(V)
REFERENCES
(b) Under different input voltage at full load
Fig.8 Measured overall conversion efficiency of ZVS PWM full-bridge
converters
[1]
Fig.7 shows the experimental waveforms of ip, iLr, iD5, iD6,
vAB and vrect (from the top to the bottom) of the four
converters (in Fig.5) at full load under the nominal input
voltage, which illustrates that no voltage oscillation occurs
in vrect thanks to the two clamping diodes. The clamping
diodes conduct twice in Tr-lead type converter and only
once in Tr-lag type converter. iLr in zero state is smaller in
Tr-lag type converter than Tr-lead type converter.
As shown in Fig.7(a) and (c), when the blocking capacitor
is in series with the resonant inductance, the dc component
across it results in asymmetry of the resonant inductance
current, and as a result, the currents of the two clamping
diodes are asymmetrical. Fig.7(b) illustrates that when the
blocking capacitor is in series with the transformer in Tr-lead
type converter, the primary current is asymmetry, and the
currents of the two clamping diodes are asymmetrical
accordingly. Fig.7(d) indicates that when the blocking
capacitor is in series with the transformer in Tr-lag type
converter, the transformer current is symmetrical, and the
currents of the two clamping diodes are symmetrical
accordingly. So Fig.7 clearly illustrated that the converter in
Fig.5(d) is the best scheme.
Fig.8 shows that the Tr-lag type converter has a higher
efficiency than the Tr-lead type converter. The efficiency is
D. M. Sable, and F. C. Lee, “The operation of a full-Bridge, zerovoltage-switched PWM converter,” in Proc. VPEC’1989, pp. 92-97.
[2] J. A. Sabate, V. Vlatkovic, R. B. Ridley, F. C. Lee and B. H. Cho,
“Design considerations for high-voltage, high power full-bridge zerovoltage-switched PWM converter,” in Proc. IEEE APEC’1990,
pp.275-284
[3] X. Ruan and Y. Yan, “A novel phase-shifted, zero-voltage-switched,
PWM converter employing an auxiliary resonant net, ” in Proc.
IEE-PEVD'1996, pp.534-539;
[4] G. C. Hua, F. C. Lee, and M. M. Jovanovic, “An improved zerovoltage-switched PWM converter using a saturable inductor,” in Proc.
IEEE PESC’1991, pp.189-194
[5] J. G. Cho, J. A. Sabate, G. C. Hua and F. C. Lee, “Zero-voltage and
zero-current-switching full-bridge PWM converter for high power
applications,” in Proc. IEEE PESC’1994, pp.102-108
[6] J. G. Cho, G. H. Rim and F. C. Lee, “Zero-voltage and zero-currentswitching full bridge pwm converter with secondary active clamp, ”
in Proc. IEEE PESC’1996, pp.657-663
[7] X. Ruan and Y. Yan, “Soft-switching techniques for pwm full bridge
converters,” in Proc. IEEE PESC’2000, pp.634-639
[8] X. Ruan and Y. Yan, “A novel zero-voltage and zero-currentswitching pwm full bridge converters using two diodes in series with
the lagging leg”, IEEE Trans. Ind. Electron. vol.48, No.4, 2001, pp.
777 –785
[9] R.Redl, N.O.Sokal and L.Balogh, “A novel soft-switching full-bridge
dc/dc converter: Analysis, design considerations, at 1.5kW, 100kHz,”
IEEE Trans. Power Electron., vol.6, no.3, July 1991, pp.408-418
[10] R. Redl, L. Balogh and D. W.Edwards, “Optimal zvs full-bridge
dc/dc converter with PWM phase-shift control: Analysis, design
considerations, and experimental results,” in Proc. IEEE APEC’1994,
pp.159-165
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