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Transcript
International Journal of Enhanced Research in Science, Technology & Engineering
ISSN: 2319-7463, Vol. 5 Issue 1, January-2016
A Novel Loaded-Resonant Converter for the
Application of DC-to-DC Energy Conversions
Lakshminarayana Gaddam1, Naga Bhanu Uddanti2, SivaSankar Gonuguntla3
1,2,3
Assistant Professor, EEE, VLITS, AP, INDIA
ABSTRACT
Among the many advantages that resonant power conversion has over conventionally adopted pulse-width
modulation include a low electromagnetic interference, low switching losses, small volume, and light weight of
components due to a high switching frequency, high efficiency, and low reverse recovery losses in diodes owing to a
low di/dt at switching instant. This work presents a novel loaded-resonant converter for direct current (dc)-to-dc energy
conversion applications. The proposed topology comprises a half-bridge inductor-capacitor inductor (L-C-L) resonant
inverter and a bridge rectifier. Output stage of the proposed loaded-resonant converter is filtered by a low-pass filter. A
prototype dc-to-dc energy converter circuit with the novel loaded-resonant converter designed for a load is developed
and tested to verify its analytical predictions. The measured energy conversion efficiency of the proposed novel loadedresonant topology reaches up to 88.3%. Moreover, test results demonstrate a satisfactory performance of the proposed
topology. Furthermore, the proposed topology is highly promising for applications of power electronic productions
such as switching power supplies, battery chargers, uninterruptible power systems, renewable energy generation
systems, and telecom power supplies.
Keywords Electro Magnetic Interference (EMI), Pulse-width modulation (PWM), zero-current-switching (ZCS), zerovoltage-switching (ZVS)
1.
INTRODUCTION
Use of semiconductor power switches in power electronic technology has led to rapid development of this technology
in recent years. The switching power converter plays a significant role in the power energy conversion applications. In
particular, direct current (dc)-to-dc converters are extensively adopted in industrial, commercial, and residential
equipment. These converters are power electronics circuits that convert a dc voltage into a different level, often
providing a regulated output. Power semiconductor switches are the major conversion component of power energy
systems. . Pulse-width modulation (PWM) is the simplest way to control power semiconductor switches. The PWM
approach controls power flow by interrupting current or voltage through means of switch action with control of duty
cycles. In practice, a situation in which the voltage across or current through the semiconductor switch is abruptly
interrupted is referred to as a hard-switched PWM. Because of its simplicity and ease in control, hard switched PWM
schemes have been largely adopted in modern power energy conversion applications.
Modern dc-to-dc power converters must be small sized and light weight, as well as have a high energy conversion
efficiency. A higher switching frequency implies smaller and lighter inductors, capacitors, as well as filter components
of these converters. However, electromagnetic interference (EMI) and switching losses increase with an increasing
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International Journal of Enhanced Research in Science, Technology & Engineering
ISSN: 2319-7463, Vol. 5 Issue 1, January-2016
switching frequency, ultimately decreasing the efficiency and performance of dc-to-dc power converters. To solve this
problem, some soft switching approaches must operate under a high switching frequency. Zero voltage switched and
zero current switched schemes are two commonly used soft switching methods, in which either the voltage or current is
zero during switching transitions, which largely reduce the switching losses, EMI, and increase the reliability of the
power converters.
Fig .1 the
proposed loaded-resonant converter.
A soft switching dc-to-dc converter is constructed by cascading a resonant dc-to-ac inverter and a rectifier .
dc input power is first converted into ac power by the resonant inverter; the ac power is then converted back into dc
power by the rectifier. Among the existing soft switching converters, loaded-resonant converters are the most popular
type owing to its simplicity of circuit configuration, easy realization of control scheme, low switching losses, and high
flexibility for energy conversion applications. Depending on how energy is extracted from a resonant tank, loadedresonant converters can be classified into series resonant, parallel resonant, and series-parallel resonant converters. The
series resonant charger is normally formed by an inductor, capacitor, and bridge rectifier. The ac through the resonant
tank is rectified at the output terminals, making it possible to obtain the output dc.
1.1 Resonant Switch:
Prior to the availability of fully controllable power switches, thyristors were the major power devices used in
power electronic circuits. Each thyristor requires a commutation circuit, which usually consists of a LC resonant
circuit, for forcing the current to zero in the turn-off process. This mechanism is in fact a type of zero-current turn-off
process. With the recent advancement in semiconductor technology, In many high power applications, controllable
switches such as GTOs and IGBTs have replaced thyristors. However, the use of resonant circuit for achieving zerocurrent-switching (ZCS) and/or zero-voltage-switching (ZVS) has also emerged as a new technology for power
converters. A resonant switch is a sub-circuit comprising a semiconductor switch S and resonant elements, Lr and Cr.
The switch S can be implemented by a unidirectional or bidirectional switch, which determines the operation mode of
the resonant switch. Two types of resonant switches, including zero-current (ZC) resonant switch and zero-voltage
(ZV) resonant switches, are shown in Fig.2(a) 3(b) and Fig.3(a),4(b), respectively.
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International Journal of Enhanced Research in Science, Technology & Engineering
ISSN: 2319-7463, Vol. 5 Issue 1, January-2016
Lr
Lr
Cr
S
S
Cr
(a)
(b)
Fig .2 (a) (b) Zero-current (ZC) resonant switch.
Lr
Lr
Cr
S
S
(a)
Cr
(b)
Fig.3 (a) (b) Zero-voltage (ZV) resonant switch.
1.2 Comparisons between ZCS and ZVS:
ZCS can eliminate the switching losses at turn-off and reduce the switching losses at turn-on. As a relatively
large capacitor is connected across the output diode during resonance, the converter operation becomes insensitive to
the diode’s junction capacitance. The major limitations associated with ZCS when power Mosfets are used capacitive
turn-on losses. Thus, the switching loss is proportional to the switching frequency. During turn-on, considerable rate of
change of voltage can be coupled to the gate drive circuit through the Miller capacitor, thus increasing switching loss
and noise
It is suitable for high-frequency operation. For single-ended configuration, the switches could suffer from
excessive voltage stress, which is proportional to the load. The maximum voltage across switches in half-bridge and
full-bridge configurations is clamped to the input voltage.For both ZCS and ZVS, output regulation of the resonant
converters can be achieved by variable frequency control. ZCS operates with constant on-time control, while ZVS
operates with constant off-time control.
1.3 Switched Converter Topologies Overview
1.3.1 Buck Converter:
The buck converter is used for step down operation. When the transistor Q1 is on and Q2 is off, the input voltage
appears across the inductor and current in inductor increases linearly. In the same cycle the capacitor is charged. When
the transistor Q2 is on and Q1 is off, the voltage across the inductor is reversed. However, current in the inductor
cannot change instantaneously and the current starts decreasing linearly. In this cycle also the capacitor is also charged
with the energy stored in the inductor.
Figure 4: Buck Converter.
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International Journal of Enhanced Research in Science, Technology & Engineering
ISSN: 2319-7463, Vol. 5 Issue 1, January-2016
There is the possibility of two modes of operation namely continuous and discontinuous mode. In continuous mode, the
inductor current never reaches zero and in discontinuous mode the inductor current reaches zero in one switching cycle.
At lighter load currents the converter operates in discontinuous mode.
1.3.2 Boost converter:
The boost converter is capable of producing a dc output voltage greater in magnitude than the dc input voltage. The
circuit topology for a boost converter.
Figure 5: Boost Converter
When the transistor Q1 is on the current in inductor L, rises linearly and at this time capacitor C, supplies the load
current, and it is partially discharged. During the second interval when transistor Q1 is off, the diode D1, is on and the
inductor L, supplies the load and, additionally, recharges the capacitor C. Using the inductor volt balance principle to
get the steady state output voltage equation yields,
Vg*Ton+(Vg-Vo)*Toff=0,
𝑉𝑜
𝑇𝑠𝑤
1
=
= 1−𝐷
𝑉𝑔 𝑇𝑜𝑓𝑓
Since the converter output voltage is greater than the input voltage, the input current which is also the inductor
current is greater than output current. In practice the inductor current flowing through, semiconductors Q1 and D1, the
inductor winding resistance becomes very large and with the result being that component non-idealities may lead to
large power loss. As the duty cycle approaches one, the inductor current becomes very large and this component no
idealities lead to large power losses.
1.3.5 Cuk converter:
Cuk converters are derived from the cascading of buck and boost converters. The buck, boost and buck-boost converter
all transfer energy between input and output using the inductor and analysis is based on voltage balance across the
inductor. The Cuk converter utilizes capacitive energy transfer and analysis is based on current balance of the capacitor.
Figure 6: Cuk Converter
When the diode is on, the capacitor is connected to input through L1 and source energy is stored in capacitor. During
this cycle the current in C1 is IIN. When transistor Q1 is on, the energy stored in the capacitor is transferred to the load
through inductor L2.During this cycle the current in C1 is IOUT. The capacitive charge balance principle is used to
obtain steady state solution.
IG.TOFF + ( -I0 ).TON = 0
I0/ IG = (1-D)/D
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International Journal of Enhanced Research in Science, Technology & Engineering
ISSN: 2319-7463, Vol. 5 Issue 1, January-2016
2.CIRCUIT DESCRIPTION AND OPERATING PRINCIPLES
A.Circuit Description Fig. 1 shows the proposed loaded-resonant converter for application of the dc-to-dc energy
conversion system. The two capacitors, C1 and C2, on the input are large and split the voltage of the input dc
source. The elements Lr1, Lr2, and Cr form the resonant tank. The load resistance R is connected across a bridge
rectifier via a low-pass filter capacitor Co. For analysis, the power switching devices are assumed here to be
represented by a pair of bidirectional switches operating at a 50% duty ratio over a switching period T. For the
half-bridge topology, each bidirectional power switch has an active power switch and an antiparallel diode. The
active power switches are driven by nonoverlapping rectangular-wave trigger signals vGS1 and vGS2 with dead time.
Thus, we may represent the effect of the power switches by means of an equivalent squarewave voltage source
with an amplitude equal to •±Vs/2. Resonant inductor current iLr2 is rectified to obtain a dc bus. The dc bus
voltage can be varied and closely regulated by controlling the switching frequency
Fig. 7Simplified equivalent circuit of the proposed loaded-resonant converter.
The following analysis assumes that the converter operates in the continuous conduction mode, displays the idealized
steady state voltage and current waveforms in the proposed novel loaded-resonant converter for a switching frequency
fs that exceeds resonant frequency fo. Operating above resonance is preferred because the power switches turn on at
zero current and zero voltage; thus, the freewheeling diodes do not need to have very fast reverse-recovery
characteristics. During the positive half-cycle of the current through the resonant inductor Lr2, the power is supplied to
the load resistor R through diodes DR1 and DR2. During the negative half-cycle of the current through the resonant
inductor Lr2, the power is fed to the load resistor R through diodes DR3 and DR4.
Fig. 8. Equivalent circuit of Mode I.
Fig. 9. Equivalent circuit of Mode II.
Steady-state operations of the novel loaded-resonant converter in a switching period can be divided into four modes.
Mode I—(Between ωot0 and ωot1): Periodic switching of the resonant energy tank voltage between +Vs/2 and
−Vs/2 generates a square-wave voltage across the input terminal. Since the output voltage is assumed to be a constant
voltage Vo, the input voltage to the full-bridge rectifier is Vo when iLr2 (t) is positive and is −Vo when iLr2 (t) is
negative. Hence, Fig. 8 displays the equivalent circuit of the proposed novel loadedresonant converter for the
application of dc-to-dc energy conversion in Fig. 1. This time interval ends when iLr2 (t) reaches zero at ωot1.
Before ωot0, active power switch S2 is excited and conducts a current that equals resonant tank current iLr1 .
The active power switch S1 is turned on at ωot0. However, resonant tank current iLr1 is negative and flows through
freewheeling diode D1. At instant ωot1, resonant tank current iLr1 reverses and naturally commutates from freewheeling
diode D1 to power switch S1. In this mode, the power switches are turned on naturally at zero voltage and at zero
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International Journal of Enhanced Research in Science, Technology & Engineering
ISSN: 2319-7463, Vol. 5 Issue 1, January-2016
current. Therefore, the current through the active power switch is negative after turning on and positive before turning
off.
Although the current in the switches is turned on at zero voltage and zero current to eliminate turn-on losses,
the switches are forced to turn off a finite current, thus allowing turn-off losses exit. Fortunately, small capacitors can
be placed across the switches to function as snubbers in order to eliminate turnoff losses.
Mode II—(Between ωot1 and ωot2): The cycle starts at ωot1 when the current iLr1 resonant tank resonates from
negative values to zero. At ωot2, before the half-cycle of resonant current iLr1 oscillation ends, switch S1 is forced to turn
off, forcing the positive current to flow through bottom freewheeling diode D2. Fig. 8 shows the equivalent circuit.
The positive dc input voltage applied across the resonant tank causes the resonant current that flows through
the power switch to go quickly to zero.
Mode III—(Between ωot3 and ωot4): A turn-off trigger signal is applied to the gate of the active power switch S1. The
inductor current then naturally commutates from active power switch S1 to freewheeling diode D2. Mode III begins at
ωot3, when diode D2 is turned on, subsequently producing a resonant stage between inductors Lr1, Lr2 and capacitor Cr.
Inductors Lr1, Lr2, and capacitor Cr resonate. Before ωot4, trigger signal vgs2 excites active power switch S2. This time
interval ends when iLr1 (t) reaches zero at ωot4. Fig. 9 shows the equivalent circuit.
Mode IV—(Between ωot4 and ωot5): When capacitor voltage iLr2 is positive, rectifier diodes DR1 and DR2 are
turned on with zero-voltage condition at instant ωot4. Fig. 10 shows the equivalent circuit. When inductor current iLr2
changes direction, rectifier diodes DR1 and DR2 are turned off at instant ωot5, and Mode IV ends.
When driving signal Vgs1 again excites active power switch S1, this mode ends and the operation returns to
mode I in the subsequent cycle.
During the positive half-cycle of the inductor current iLr2 , the power is supplied to the load through bridge
rectifier diodes DR1 and DR2. During the negative half-cycle of the inductor current, the power is supplied to the load
through bridge rectifier diodes DR3 and DR4.
Fig. 10. Equivalent circuit of Mode III.
Fig. 11. Equivalent circuit of Mode IV
CIRCUIT PARAMETERS
S.NO
1
2
3
4
5
6
7
8
9
PARAMETER NAME
INPUT VOLTAGE VS
RESONANT INDUCTOR LR1
RESONANT INDUCTOR LR2
RESONANT CAPACITOR CR
RESONANT FREQUENCY F0
SWITCHING FREQUENCY FS
OUTPUT VOLTAGE V0
FILTER CAPACITOR C0
OUTPUT RESISTOR R
RATING
24 V
8 µH
3.5µH
0.5µF
80k Hz
81k Hz
12 V
100µF
6Ω
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International Journal of Enhanced Research in Science, Technology & Engineering
ISSN: 2319-7463, Vol. 5 Issue 1, January-2016
1.Simulation Model and Results
Vdr1
Vgs1
NOT
+
v
-
Is1
Il r1
g
S
m
Dis cre te ,
T s = 1e -008 s .
i +
-
i
-
D
+
Vgs2
Idr1
Io
Vs1
i
-
+
Il r2
+
i
-
+
v
-
i
+
-
+
i
-
<MOSFET v oltage>
Vo
Icr
g
D
m
S
i
+
-
+
v
-
Va
+
v
Vcr
+
v
-
Vs2
<MOSFET v oltage>
Vb
Is2
Vgs1
Vs1
Va
Va
Vb
Vo
Vcr
Vgs2
Is1
Il r1
Vb
Il r2
Io
Icr
Vdr1
Idr1
Fi g.12. Simulation model for proposed circuit
Fig.13.Triggering pulses for MOSFET
Fig.14.Voltage Across MOSFET(Vs1), Current flowing through MOSFET (Is1)
Fig.15. Input Voltage (Va) and Current (Ilr1)
Fig.17. Output voltage (Vb) and output current of resonant tank (ILr2)
Fig.19 Resonant capacitor voltage (Vcr) and current (Icr)
Fig.16.Input (Va) and output voltage (Vb) of resonant tank
Fig .18.
Load voltage (V0) and load current (I0)
Fig.20. Voltage (Vdr1) and current (Idr1) of rectifier diode.
Page | 7
International Journal of Enhanced Research in Science, Technology & Engineering
ISSN: 2319-7463, Vol. 5 Issue 1, January-2016
1.CONCLUSION
This work developed a novel loaded-resonant converter with a bridge rectifier for the application of dc-to-dc
energy conversion. The circuit structure is simpler and less expensive than other control mechanisms, which require
many components. The developed topology is characterized by zerovoltage switching, reduced switching losses, and
increased energy conversion efficiency. The output voltage/current can be determined from the characteristic
impedance of the resonant tank by the adjustable switching frequency of the converter, whereas the proposed loadedresonant converter is applied to a load in order to yield the required output conditions. Experimental results
demonstrate the effectiveness of the proposed converter. The energy conversion efficiency is 88.3%, which is quite
satisfactory when the proposed loaded-resonant circuit operating above resonance is applied to a dc-to-dc converter. In
contrast with the conventional parallel-loaded-resonant converter, energy conversion efficiency can be improved using
the novel loaded-resonant converter with a full-bridge rectifier topology. An excellent performance is achieved at a
lower cost and with fewer circuit components than with the conventional converter
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