Zero-Current-Switching (ZCS) Power Factor Pre-regulator (PFP) with Reduced Conduction Losses Hang-Seok Choi and B. H. Cho School of Electrical Engineering, Seoul National University Phone : +82-2-880-1785 Facsimile : +82-2-878-1452 E-mail:hangseok@hitel.net Abstract - This paper proposes a new boost power factor pre-regulator (PFP) featuring zero-currentswitching (ZCS). By employing an improved ZCS pulsewidth-modulation (PWM) switch cell, ZCS of all the active switches is achieved without additional current stress of the main switch. The additional conduction losses are minimized, since the circulating current for the soft switching flows only through the auxiliary circuit and a minimum number of switching devices are involved in the circulating current path. The diodes commutate softly and reverse recovery problems are alleviated. Design guidelines with a design example are described and verified by experimental results from the 1.2 kW prototype boost PFP. I. INTRODUCTION Recently international regulations governing the amount of harmonic currents (e.g. IEC 1000-3-2) became mandatory and active power factor correction (PFC) preregulator circuit became inevitable for AC/DC converters. Among the various approaches, the boost converter in continuous conduction mode (CCM) with the average current control has been the most popular topology for power factor pre-regulators (PFP). In order to improve the efficiency of the PFC circuit, many efforts have been done on the soft-switching converters. Soft-switching techniques allow operation with much reduced switching losses and stresses enabling high switching frequency operation for improved power density with high efficiency. In general, the soft switching approaches can be classified into two groups; zero-voltage-switching (ZVS) approaches [1], [2] and zero-current-switching (ZCS) approaches [3]-[10]. The choice depends on the semiconductor devices to be used. The ZVS approaches are generally recommended for metal-oxide-semiconductorfield-effect transistors (MOSFET’s). On the other hand, ZCS approaches are effective for insulated-gate-bipolartransistors (IGBT’s), since the turn-off switching loss caused by the tail current is the major part of the total switching losses. While MOFET’s are widely used for low power applications, IGBT’s are desirable for high voltage, high power applications (above 1kW) ; IGBT’s have higher voltage rating, higher power density, and lower cost compared to MOSFET’s. In an effort to reduce the switching losses of IGBT’s, a number of ZCS soft switching techniques have been proposed for the past several years. In the approaches proposed in [3] and [4], ZCS of the active switches is achieved by using a resonant inductor in series with the main switch and a resonant capacitor in series with the auxiliary switch. However, these techniques have limitations when applied to the power factor correction circuit; the resonant energy should be designed to meet the worst case requirement, i.e. the peak value of the sinusoidal input current. The resonant energy keeps constant regardless of variations of the input current. Therefore, the conduction loss caused by the resonant current becomes excessive when these approaches are used in the power factor correction circuit. In the approaches proposed in [5][7], the resonant current for ZCS flows only through the auxiliary circuit, thus eliminating the current stress of the main switch. Nevertheless, these approaches place two power diodes in the power transfer path, which increases conduction losses of the diodes. In the circuit proposed in [8], the peak current through the main switch is substantially reduced by using an additional large inductor. Unfortunately, this approach is not effective in reducing conduction loss of IGBT, since the IGBT has an almost constant voltage drop regardless of the variation of its current. This paper proposes a new boost PFP employing an improved ZCS PWM switch cell [10], [11], which permits all switching devices to operate under ZCS condition. Since the circulating current for the soft switching flows only through the auxiliary circuit, the conduction loss and the current stress of the main switch are minimized. Therefore, the proposed cell has reduced conduction loss compared to the previous ZCS approaches. The diodes commutate softly and reverse recovery problems are alleviated. Design guidelines are described and verified by experimental results from the 1.2 kW prototype PFP boost converter operating at 72kHz. II. PROPOSED ZCS BOOST PFP Fig. 1 shows the ZCS boost PFP employing an improved ZCS PWM switch cell [10], [11]. The cell consists of two switches S1 and S2, two diodes D1 and D2, one resonant inductor Lr, and one resonant capacitor Cr. S1 is the main switch through which the input current flows, while S2 is an auxiliary switch that handles only a small portion of the output power and is rated at a lower average current. Fig.2 compares the main switch currents of the previous ZCS approach of [3], [4] and the improved ZCS approach. As 0-7803-7405-3/02/$17.00 (C) 2002 IEEE illustrated in Fig.2, the improved ZCS scheme has no additional current stress on the main switch, which reduces the conduction losses of the main switch. The effect of soft switching on the converter power loss is a trade-off between the reduced switching losses and the additional conduction loss caused by the soft switching. To achieve desirable efficiency improvement, it is required to minimize the additional conduction loss. In the proposed converter, the circulating current for the soft switching flows only through the auxiliary circuit, which minimize the additional conduction loss. Improved ZCS PWM switch cell IS ILr Lf D1 Lr Cr S1 + VCr - + RL Vs Vo Co - Mode1 (T0-T1): Prior to T0, the input current Is flows to the output through the ouput rectifier diode D1. At T0, the main switch S1 turns on and the current through S1 increases linearly until it reaches the input current Is at T1. I S1 (t ) = I Lr (t ) = Vo (t − T0 ) Lr - D2 Mode3 (T2-T3) : At T2, the auxiliary swith turns on and Cr is discharged through the auxiliary switch S2 resonating with the auxiliary resonant inductor Lr. This mode continues until Vcr reaches -Vo at T3. The voltage of Cr and the current through the auxiliary switch are obtained as : Vcr (t ) = Vo cos( wr (t − T2 )) Fig. 1 The ZCS Boost PFP where, wr = Previous ZCS Input current Main switch current Fig. 2 Comparison of the additional conduction losses for ZCS III. OPERATION PRINCIPLE To analyze the steady state operation, the following conditions are assumed. - 1 Lr C r Vo sin( wr (t − T2 )) Zr and Z r = All components and devices are ideal The output voltage is constant The input inductor is large enough to be regarded as a constant current source during one switching period. The switching frequency is much higher than the AC line frequency and the input voltage is constant during one switching period. (2) (3) Lr Cr Mode4 (T3-T4) : At T3, the current through Lr changes its direction and the diode D2 begins to conduct. Cr is charged through D2 and S1 resonating with Lr. Even though there exists another charging path through the antiparallel diode of S2, Cr is charged only through D2 and S1. This is because the voltage drop of S1 counterbalances the voltage drop of D2, which makes low impedance current path through D2 and S1. The current through the main switch decreases until it reaches zero. The voltage of Cr and the current of the main switch are obtained as : Vcr (t ) = −Vo cos( wr (t − T3 )) V I S1 (t ) = I s − o sin( wr (t − T3 )) Zr Improved ZCS - I S 2 (t ) = Main switch current Input current (1) Mode2 (T1-T2) : The input current flows through S1 and Lr. During this mode the ouput diode remains in the OFF state and the voltage of the resonant capacitor Cr is clamped at the output voltage Vo. S2 + The proposed converter has seven operation modes during one switching cycle. The key waveforms and the equivalent circuit of each operation mode are shown in Fig. 3 and 4, respectively. (4) (5) Mode5 (T4-T6) : At T4, the current through S1 reaches zero and the anti-parallel diode of S2 begins to conduct. When the current S2 reaches its negative peak value at T5, the gate-drive signals for S1 and S2 are disabled at the same time and both switches are turned off with zero currents. Mode6 (T6-T7) : The input current flows through D2 charging Cr, and the voltage of Cr linearly increases until it reaches Vo at T7. Mode7 (T7-T8) : When the voltage of Cr reaches Vo, D2 turns off and D1 begins to conduct at T7. During this mode, the entire input current flows to the output through D1 and Lr. Since the voltage of Cr is clamped at Vo, D2 turns off with zero voltage. 0-7803-7405-3/02/$17.00 (C) 2002 IEEE The effective duty ratio Deff is different from the actual duty ratio D. From the input-output power balance equation, the effective duty ratio is obtained as : D S1 D1 S2 VS1 V , IS1 S1 VS2 , IS2 VO IS IS1 Deff = − D01 + D56 + D67 + D VS1 VS2 where VO IS2 D56 IS D67 = Vcr 2VO IS VD1 , ID1 ID1 VD1 ID1 VO VD2 , ID2 IS VD2 T0 T7 − T6 CrVo = [ 1 − sin( wr D56Ts ) ] Ts I sTs (9) T1 T2 ILr T3 T4 T5 T6 T7 T8 D1 D1 Lr Vcr + S2 Is Vcr + S2 S1 - Cr Cr - Vo Vo D2 D2 Mode 1 (T0-T1) Mode 2 (T1-T2) ILr D1 ILr Lr S1 Vcr + Is S1 - Cr - Cr - Vo D2 - + Vo D2 Mode 3 (T2-T3) Mode 4 (T3-T4) ILr D1 ILr Lr S1 Vcr + S2 + D1 Vcr + Is - Cr Vcr + S2 S1 Cr Vo D2 Mode 5 (T4-T6) D1 Tr n −1 (12) [1 − sin(cos ( I s ))] Isn From the effective duty ratio, the dc voltage gain is obtained as V 1 (13) M = o = Vs 1 − Deff n Fig. 5 shows the effective duty ratio of (12) as a function of normalized input current with different normalized resonant periods when D is 0.5. As can be seen, the effective duty ratio is larger than the actual duty ratio, D and increases as the resonant period or input current increases. D eff T r n = 0 .1 - 0.66 T r n = 0 . 08 0.64 Mode 6 (T6-T7) ILr Tr n ⋅ I s n + Tr n cos −1 ( I s n ) 2 0.68 Vo D2 + (11) 0.70 Lr S2 t D1 Lr S2 Zr Is Vo the effective duty ratio is expressed as : Deff = D − ILr Lr S1 By defining the normalized resonant period and the normalized input current, respectively as : T (10) Tr n = r 2π Ts Isn = ID2 Fig. 3 Key waveforms of the ZCS Boost PFP Is (8) Tr=2π/wr , and Ts is a switching period. -VO Is (7) Vo Z I T = r [1 − sin(cos −1 ( r s ))] 2π Ts Z r I s Vo VO Is T1 − T0 LI T Zr I s = r s = r 2Ts 2VoTs 4π Ts Vo T −T T Z I = 6 5 = r cos −1 ( r s ) 2π Ts Ts Vo D01 = VS2 ILr (6) 0.62 T r n = 0 . 06 0.60 Lr Is S1 S2 Cr Vcr + 0.58 - 0.56 T r n = 0 . 04 Vo D2 Mode 7 (T 7-T8) 0.54 0.52 T r n = 0 . 02 0.5 Fig. 4 Operation modes 0.6 0.7 0.8 D=0.5 0.9 1.0 Isn Fig. 5 Effective duty ratio (Deff) as a function of Isn (D=0.5) 0-7803-7405-3/02/$17.00 (C) 2002 IEEE IV. DESIGN PROCEDURE AND EXAMPLE In order to achieve zero current switching for the two active switches, the following conditions should be satisfied I Lf . peak max < I r peak = D1 = Vo Zr (14) 3 Tr > Dmin 4 Ts does not influence the circuit operation, IBGT with antiparallel diode is selected to protect IGBT from reverse breakdown. To prevent ringing of the voltages of the main switches, a simple clamp circuit is used. The clamp circuit consists of a low voltage zener diode in series with the clamp diode. The voltages of the switches are clamped to a voltage slightly higher than the output voltage. (16) where Lf ηeVs rms rms V rms Vo − 2 Vs + s ⋅ Ts ) Lf Vo (15) , Irpeak is the peak value of the resonant current, D1 is the duty ratio of the auxiliary switch, Dmin is the minimum duty ratio,ηe is the expected efficiency, Po is the rated output power. In order to effectively reduce the turn-off switching loss of IGBT, the voltage across IGBT need to remain at zero for a certain period of delay time, after the switch current is reduced to zero. During the delay time, the majority of the excess carriers are recombined inside the device, thus eliminating the turn off current tail of the IGBT [9]. As a rule of thumb, the resonant period Tr is selected as Tr ≅ (4 − 6) ⋅ T f (17) where Tf is the fall time of the switching device. Design example The specifications of the boost PFP are as follows; Vs (Input voltage) : 187-253 Vrms (220V±15%) Vo (Output voltage) : 400V Po (Rated output power) : 1.2 kW, fs (Switching frequency) : 72kHz ηe (Expected efficency) : 0.95 Lf (Inductor) : 600 µH 1. The peak value of the inductor current is obtained from (15) as ; I Lf . peak = 11.8 A 2. By choosing the peak value of the resonant current as 13.5A, Zr is determined as 29.6 Ω. The resonant period, Tr is chosen to be 3µsec. Then, Lr and Cr are designed as 15 µH and 17 nF , respectively. 3. The duty ratio of the auxiliary switch is determined to be 0.227 from (16). V. EXPERIMENTAL RESULTS In order to show the improved performance of the proposed converter, the 1.2 kW prototype boost PFP operating at 72kHz has been built. The specifications of the converter are same with those of the design example. The schematic of the converter is shown in Fig. 6. For the main switch, 600V IGBT with a anti-parallel diode, IRGPC40UD is used. Even though the anti-parallel diode Lr D1 + S2 S1 Cr Co Vo AC I Lf . peak ≅ 2 ( Po D2 - Rsense S1 S2 PWM controller (UC3854) S1 : IRGPC40UD D1: DSEI 30-10A Lr1 : 15 µH (PQ2620) Lf : 600 µH (PQ5050) Fig. 6 S2 : IRG4BC30UD D2 : MUR860 Cr : 16nF Co : 470 µF /450V Schematic of the new ZCS Boost PFP Fig. 7 shows current and voltage waveforms of the main switch and the auxiliary switch. The waveforms of Fig. 7 are obtained with the minimum input voltage, i.e. 187 Vrms, which is the worst case for ZCS. Fig. 7 (a) and (b) are obtained when the input voltage is near its peak value, while Fig. 7 (c) and (d) are obtained when the input voltage is near zero. As can be seen, the main switch turns off under zero current condition without additional current stress. The auxiliary switch also turns off with zero current. Fig. 8 shows the waveforms of the line voltage and the input current measured when the input voltage is 220 Vrms. As can be seen in Fig. 8, the input current is in phase with the line voltage. The PF (Power Factor) of the proposed circuit is almost unity (0.993) and THD (Total Harmonic Distortion) is 4.7%. Fig. 9 shows the line harmonic currents of the proposed converter. It shows that the proposed circuit meets the EN60 555-2 requirement as well as IEC 1000-3-2. Fig.10 shows the efficiency curves versus output power with different approaches. The efficiencies were measured using Voltech power analyzer (PM3300). For a proper comparison, the previous ZCS approach of [3], [4] have the same resonant components with those of the proposed approach. The proposed approach shows better efficiency than the previous ZCS approach and the maximum efficiency is 96.7%. As the load level decreases, the efficiencies of the ZCS schemes drop since the resonant energy is constant, which is the common characteristic of the ZCS approaches. However, the proposed scheme has higher efficiency than the hard switching approach down to the 25% load, since the additional conduction loss is minimized. 0-7803-7405-3/02/$17.00 (C) 2002 IEEE (a) (b) (c) (d) (a), (b) are voltage and current waveforms of the main switch and the auxiliary switch, respectively, when the input voltage is near its peak value (c), (d) are voltage and current waveforms of the main switch and the auxiliary switch, respectively, when the input voltage is near zero Fig. 7 Voltage and Current waveforms of the main switch and the auxiliary switch (scale : 2us/div) Current (A) 2.5 IEC 1000-3-2 2 EN60 555-2 1.5 Measured value 1 0.5 0 3 5 7 9 n-th Harmonics Fig. 8 Input voltage and input current 0-7803-7405-3/02/$17.00 (C) 2002 IEEE Fig. 9 Harmonic currents 11 13 98 [9] K. Wang, G. Hua and F. C. Lee, “Analysis, design and ZCS-PWM Boost converters,” IEEJ International Power Electronics Conference, pp.1202 –1207, 1995 [10] H. S. Choi and B. H. Cho “Zero Current Switching (ZCS) PWM Switch Cell Minimizing Additional Conduction Loss,” KIPE Power Electronics Autumn Conference, pp.159–162, 2000. [11] H. S. Choi and B. H. Cho, “Novel Zero-Current-Switching (ZCS) PWM Switch Cell Minimizing Additional Conduction Loss”, IEEE Power Electronics Specialist Conference Rec., pp. 872-877, 2001 Efficiency (%) 97 96 95 Proposed ZCS 94 Previous ZCS 93 Hard Switching 92 200 400 600 800 1000 1200 Output Power (W) Fig. 10 Measured efficiency VI. CONCLUSION This paper has proposed a boost power factor preregulator (PFP) with an improved zero-current-switching (ZCS) PWM switch cell. The improved ZCS PWM switch cell provides zero-current-switching conditions for the main switch and the auxiliary switch without additional conduction loss of the main switch. The additional conduction losses for the soft switching are minimized, since the circulating current for the soft switching flows only through the auxiliary circuit and minimum number of switching devices are involved in the circulating current path. The diodes commutate softly and reverse recovery problems are alleviated. Design guidelines with a design example are described and verified by experimental results from the 1.2 kW prototype boost PFP operating at 72 kHz. REFERENCES [1] K.H. Liu, F.C. Lee, “Zero-voltage switching technique in DC/DC converters,” IEEE Transactions on Power Electronics, Vol.53, pp.293 –304, Jul 1990. [2] G. Hua, F.C. Lee, “A new class of ZVS-PWM converter,” High Frequency Power Conversion Conf. Rec. pp. 244-251, 1991. [3] I. Barbi, J. C. Bolacell, D. C. Martins, and F. B. Libano, “Buck quasiresonant converter operating at constant frequency: Analysis, design and experimentation,” IEEE Transactions on Power Electronics, Vol. 5, pp. 276 –283, July 1990 [4] G. Ivensky, D. Sidi and S. Ben-Yaakov, “A soft switcher optimized for IGBT’s in PWM topologies,” IEEE Applied ower Electronics Conference Rec., pp.900-906, 1995. [5] F. T. Wakabayashi, M. J. Bonato and C. A. Canesin, “Novel highpower-factor ZCS-PWM preregulators,” IEEE transactions on Industrial Electronics, vol. 48, pp.322-333, April 2001 [6] C. A. Canesin and I. Barbi, “A novel single-phase ZCS-PWM highpower-factor boost rectifier,” IEEE Transactions on Power Electronics, Vol. 14, pp. 629 –635, July 1999 [7] C. A. Canesin and I. Barbi, “Novel Zero-current-switching PWM converters,” IEEE transactions on Industrial Electronics, vol.44, pp.372-381, Jun. 1997. [8] R. C. Fuentes and H. L. Hey, “An improved ZCS-PWM commutation cell for IGBT’s applications,” IEEE transactions on Power Electronics, vol.14, pp.939-948, Sep. 1999. 0-7803-7405-3/02/$17.00 (C) 2002 IEEE