Electric power conversion systems – Current conversion – Including d.c.-a.c.-d.c. converter
Reexamination Certificate
2000-08-31
2002-05-21
Han, Jessica (Department: 2838)
Electric power conversion systems
Current conversion
Including d.c.-a.c.-d.c. converter
C363S056020, C363S132000
Reexamination Certificate
active
06392902
ABSTRACT:
BACKGROUND OF THE INVENTION
1. Field of the Invention
This invention relates to an isolated dc/dc converter. More particularly, this invention relates to a constant-frequency, isolated dc/dc full-bridge converter that operates with zero-voltage switching of the primary switches.
2. Discussion of the Related Art
A factor adversely affecting the performance of a conventional “hard-switched” pulse-width-modulated (PWM) converter at a high switching frequency is circuit parasitics, such as semiconductor junction capacitances, transformer leakage inductances, and rectifier reverse recovery. Generally, these parasitics introduce additional switching losses and increase component stresses, thus limiting the converter's maximum operation frequency. To operate a converter at a high switching frequency and to achieve a high power density, elimination or a reduction of circuit parasitics without degrading conversion efficiency is required. One approach which incorporates circuit parasitics into circuit operations uses a resonant technique or a constant-frequency PWM soft-switching technique.
Under a resonant technique, a resonant tank circuit shapes the current or voltage waveforms of semiconductor switches in the converter to create either zero-current turn-off, or zero-voltage turn-on conditions. However, relative to conventional switching techniques, zero-current switching (ZCS) and zero-voltage switching (ZVS) in a resonant-type converter cause higher current or voltage stresses in the semiconductor switches. In addition, to create a ZCS or a ZVS condition, a resonant topology typically circulates a significant amount of energy. Thus, the trade-off between switching loss and conduction loss may result in a lower efficiency or a larger high-frequency resonant-type converter, when compared to a PWM counterpart operating at a lower frequency, especially in an application involving a wide input voltage range. In addition, variable frequency operation is often seen as a disadvantage of resonant converters. As a result, although resonant converters are used in a number of niche applications, such as those with pronounced parasitics, the resonant technique has not gained wide acceptance in the power supply industry in high-frequency, high-power-density applications.
To overcome the degradation of efficieny due to circuit parasitics, a number of techniques that enable a constant-frequency PWM converter to operate with ZVS or ZCS have been proposed. In such a soft-switching PWM converter—one that possess the PWM-like square current and voltage waveforms—lossless turn-off or turn-on of the switches can be achieved without a significant increase of conduction loss. One soft-switched PWM circuit is the soft-switched, full-bridge (FB) PWM converter 100 of FIG. 
1
(
a
), which is discussed in the article “Pseudo-Resonant Full Bridge DC/DC Converter,” by O. D. Petterson, D. M. Divan, published in 
IEEE Power Electronics Specialists' Conf: Rec., 
pp. 424-430, 1987, and in the article “Design Considerations for High-Voltage High-Power Full-Bridge Zero-Voltage-switched PWM Converter,” by J. Sabate, et. al., published in 
IEEE Applied Power Electronics Conf: 
(
APEC
) 
Proc., 
pp. 275-284, 1990. Converter 100 provides ZVS in the primary switches with relatively small circulating energy and at a constant switching frequency. A constant-frequency output voltage is achieved by a phase-shift technique. Under this technique, a switch in the lagging leg (i.e., switches 
103
 and 
104
) of the bridge is closed only after a delay (i.e., phase shifted) relative to the closing of a corresponding switch in the leading leg (i.e., switches 
101
 and 
102
), as shown in FIG. 
1
(
b
). Without the phase-shift, no voltage is applied across the primary winding 
105
a 
of transformer 
105
, resulting in a zero output voltage. However, if the phase-shift is 180°, the maximum volt-second product is applied across the primary winding 
105
a
, which produces a maximum output voltage. In converter 
100
 of FIG. 
1
(
a
), a ZVS condition in the lagging-leg (i.e., switches 
103
 and 
104
) is achieved by the energy stored in output filter inductor 
106
. Since filter inductor 
106
 is relatively large, the energy stored in filter inductor 
106
 is sufficient to discharge output parasitic capacitances 
107
 and 
108
 of switches 
103
 and 
104
 to achieve the ZVS condition, even at a small load current. However, parasitic capacitances 
112
 and 
113
 of leading-leg switches 
101
 and 
102
 are discharged by energy stored in leakage inductance 
109
 of transformer 
105
. (During the switching of switches 
101
 and 
102
, primary winding 
105
a 
is shorted by rectifiers 
110
 and 
111
 carrying the output current of filter inductor 
106
.) Since leakage inductance 
109
 is small, switches 
101
 and 
102
 cannot achieve ZVS condition even at relatively high output currents. In the prior art, the ZVS range of leading-leg switches 
101
 and 
102
 is extended either by increasing leakage inductance 
109
, or by adding an external inductor in series with primary winding 
105
a
. A properly sized external inductor can store enough energy to achieve ZVS condition in the leading-leg switches 
101
 and 
102
 even at low currents. However, a large external inductor would also store a large amount of energy at the full load, thus producing a large circulating energy adversely stressing the semiconductor components and reducing conversion efficiency. Further, in converter 
100
, severe parasitic ringing may occur in the secondary winding 
105
b 
of transformer 
105
 when one of rectifiers 
110
 and 
111
 turns off. Such ringing results from a resonance among the junction capacitance of the rectifier, leakage inductance 
109
 and the external inductor (when present). To control such ringing, a snubber circuit is required on the secondary side of transformer 
105
, thus significantly lowering the conversion efficiency of the circuit.
Alternatively, in the prior art, the ZVS range of switches 
101
 and 
102
 is extended to lower load currents without a significant increase of the circulating energy by using a saturable external inductor, as illustrated by full-bridge ZVS PWM converter 
200
 of FIG. 
2
. (In this discussion and in the detailed description below, to facilitate correspondence between figures, like elements are assigned like reference numerals). Converter 
200
 is described in the article, “An Improved Full-Bridge Zero-Voltage-Switched PWM Converter Using a Saturable Inductor,” by G. Hua, F. C. Lee, M. M. Jovanovic, published 
IEEE Power Electronics Specialists' Conf: Rec., 
pp. 189-194, 1991. When saturable inductor 
209
 is sufficiently large to saturate at a high load current, a controlled amount of energy is stored in saturable inductor 
209
. At the same time, at a low load current (i.e., when saturable inductor 
209
 is not saturated), saturable inductor 
209
 has a sufficiently high inductance to store enough energy to provide ZVS in switches 
101
 and 
102
 even at small loads. However, when placed in the primary side of transformer 
201
, saturable inductor 
209
 requires a relatively large magnetic core, thus increasing the cost of converter 
200
. (Generally, a large magnetic core is required to eliminate excessive heat resulting from core loss as the flux in a saturable inductor swings between the positive and negative saturation levels).
In the prior art, the ZVS range of a FB ZVS PWM converter is also extended to a lower load current by placing saturable inductors on the secondary side, as illustrated by FB ZVS PWM converter 
300
 of FIG. 
3
. As shown in 
FIG. 3
, saturable inductors 
309
a 
and 
309
b 
are connected in series with rectifiers 
110
 and 
111
, so that the flux swing in each of saturable inductors 
309
a 
and 
309
b 
is confined between zero and a positive saturation level (i.e., the flux swing in each of saturable inductors 
309
a 
and 
309
b 
is approximately half the flux swing of saturable core 
209
 of 
FIG. 2.
) As a result, core loss in converter 
300
 in 
FIG. 3
 is reduced, as 
Jang Yungtaek
Jovanovic Milan M.
Delta Electronics , Inc.
Han Jessica
Kwok Edward C.
Skjerven Morrill & MacPherson LLP
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