Research on Three Phase Power Phase Locked Loop Technology. Qi-long ZHANG*, Li-xia ZHANG and Hong-xian GAO

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07 International Conference on Energy, Environment and Sstainable Development (EESD 07) ISBN: 978--60595-45-3 Research on Three Phase Power Phase Locked Loop Technology Qi-long ZHANG*, Li-xia ZHANG and Hong-xian GAO China University of Petrolem University, Qingdao, Shandong, China Keywords: PLL, SSRF SPLL, DDSRF SPLL. *Corresponding athor Abstract. When the distribted generation system is connected with the existing power grid, Loop Phase-Locked (PLL) is sally sed to lock the power grid voltage phase and the inverter otpt voltage phase synchronization relationship, so as to control the inverter. Therefore, the performance of the phase locked loop will directly affect the control effect and stability of the grid connected converter, Even if the three-phase voltage in the grid is abrpt or nbalanced. The phase locked circit is still reqired to track the grid voltage phase accrately and qickly. Software phase locked loop (Phase-Locked Loop Software, SPLL) can be sed to achieve the program langage. Introdction With the solar energy, wind power and other power generation increasingly attention and tilization, if the distribted generation system willing to be flly tilized, it needs to connect to the existing power grid. Based on the characteristics of wind energy and solar energy into electric energy, the distribted generation system often needs to se the eqipment which can transform the power to realize the grid connection. The electric power eqipment based on power electronic technology, has a common characteristic, which is the se of inverter based circit strctre with a network interface for the grid. To complete the inverter otpt voltage and grid voltage synchronization, we mst obtain the size and freqency of the phase relationship of the grid bs, thereby to control the inverter, to ensre synchronization between the inverter otpt voltage and grid voltage, Usally the se of Phase-Locked Loop(PLL) to measre the phase angle from network side voltage, it is necessary to fnction can be measred from the phase of positive seqence voltage component in three-phase power system, sometimes additional measrement of grid voltage amplitde and freqency and so on information, The otpt of the PLL is the most basic and important parameter in the power system, The tre reliability of the information directly affects the control performance of the inverter, so the importance of PLL is remarkable. The basic characteristics of the phase-locked loop to some extent also directly affect the performance of the control system. Regardless of the extreme conditions of the system, Sch as three-phase voltage nbalance, harmonic effects, or in normal conditions, It is reqired that the phase locked loop can detect the phase of the grid voltage qickly and accrately, Ths, the steady-state and dynamic performance of the grid connected inverter is garanteed. Therefore, the phase locked loop is a problem which mst be faced by the inverter, this is also the basis of grid connected inverter control, how to achieve the accracy of the phase angle is a new challenge in the case of the grid voltage distortion or nbalance. In order to keep the phase synchronization of the grid connected inverter and the grid phase, it is necessary to stdy the PLL circit with high precision, Even when power grid three-phase voltage nbalance occrs, distortion or voltage drop conditions, PLL circit mst qickly and accrately track and lock the positive seqence voltage phase. Software Phase Locked Loop and Basic Principle Software phase locked loop(spll) implementation does not rely onspecialized hardware, and the programming langage throgh the implementationof its fnctions throgh the operation of the Phase. This kind of softwarephase locked loop can solve some problems that cannot be solved by 86

hardware,sch as zero drift, voltage satration.online pgrade control strategy donot rely on changes in the hardwarestrctre; low cost, small size, easy promotion and prodction.therefore, how to develop high qality andhigh efficiency is the software phase locked loop algorithm,it is a new challenge to combine thedigital signal processor (DSP) and the basic analog circit to complete thephase tracking and the phase locking of the grid connected inverter. The basic strctre of the PLL consists of 3 parts,phase detector (PD),respectively,Loopfilter (LF) and Voltage controlledoscillator (VCO),The connection between them is shown in Figre, which sesthe error voltage signal between the inpt and otpt voltage signals tocontrol the final otpt freqency. When the inpt and otpt stability, nofreqency difference, phase difference is zero, no error voltage signal varieswith time, the PLL entered the "locked" state, so the PLL is inessence a closed-loop feedback controller. Figre. Basic strctre ofphase locked loop. The basic working principle is:the difference between the grid voltage andthe synchronos signal is converted into a voltage signal,and then throgh the low-pass filter is theloop filter, Finally, withot the high freqency component,sent to the voltage controlled oscillatorto control the freqency and phase of the inverter otpt voltage,so as to keep synchronization with gridvoltage.phase locked loop is characterized by its feedback process, When thereis a deviation between the inpt and otpt signals of the phase locked loop, Thephase detector otpt plses corresponding to the degree of deviation,the averagevale of the plse voltage after low pass filtering can change the size andspeed of the VCO otpt freqency, Finally, the phase difference tends to zeroand the same phase freqency is achieved.at the same time, we shold also note that the delaytime cased by the low pass filter of the phase-locked loop will affect thedynamic process. Principle and Simlation of Software Phase Locked Loop Single Synchronos Reference Frame for Software Phase LockedLoop(SSRF SPLL)SSRF SPLLThe fnction of the software phase lockedloop is realized by theclarktransform, theparker transform, the synchronos rotation coordinates and the PI control.when the three-phase system is stable, the mathematicalmodel can effectively detect the freqency, phase and amplitde of the voltage of the power grid. The SSRF SPLL control block diagram is shown in figre.adding the Power freqency anglar freqency at theanglar freqency can improve the speed of phase locking,after PI adjstment, and then obtain thephase angle information.thesame as the theoretical analysis, the system can be a good voltage phaselocking and phase tracking. Figre. SSRF SPLL system control block diagram. The Clark transform: A α B = β 3 3 3 0 C () 87

The Parker transform: ( wt ) sin ( wt ) ( wt ) cos ( wt ) d cos α = q sin β () The main drawback of SSRF SPLL is easy to receive the interference of negative seqence components, ths affecting the performance of PLL, if want to get a higher steady-state precision, the ctoff freqency of the lowpass filter mst be low enogh, bt also will case larger inertia and filtering time, which leads the dynamic performance down. In order to overcome the problem of the accracy and dynamic performance of the phase locked loop nder nbalanced voltage in three-phase power system, a new method is proposed Decopled Doble Synchronos Reference Frame SPLL(DDSRF SPLL) ()Decopled Doble Synchronos Reference Frame SPLL(DDSRF SPLL) The se of nonlinear, large capacity single-phase load, transient power grid and other falts will lead to three-phase grid voltage in an nbalanced state, the common contact voltage waveform distortion. In order to meet the reqirements of the power grid voltage qality, when the grid voltage is nbalanced, it is necessary to extract each seqence component of the three-phase asymmetrical voltage by a specific phase locking techniqe, which is sed as the inpt of the control system. In order to improve the accracy of detection and to better lock phase fnction we choose Decopled Doble Synchronos Reference Frame SPLL. The DDSRF SPLL control block diagram is shown in figre 3. Figre 3. DDSRF SPLL system control block diagram. In the power grid voltage nbalance condition carries on the theoretical analysis, based on the symmetrical component method can be grid voltage (only considering fndamental) do sch as formla (3) decomposition. A cos ( wt + φ ) cos ( wt + φ ) cos ( wt + φ0 ) B = U cos ( wt + φ 0 ) + U cos ( wt + φ 0 ) + U 0 cos ( wt + φ0 ) C cos ( wt + φ + 0 ) cos( wt + φ + 0 ) cos ( wt + φ0 ) (3) α cos( wt + φ ) cos( wt + φ ) U U = + β sin ( wt + φ ) sin ( wt + φ ) (4) + + cos( ) cos d cosθ sinθ wt ( wt α + ϕ θ + ϕ θ ) = U U + sin cos θ θ = + + q β sin ( wt ϕ θ ) sin ( wt ϕ θ ) + + + cos sin cos( wt ) d θ θ ϕ θ α + + cos ( wt + ϕ + θ ) = U = sin cos θ θ + U + q β sin ( wt + ϕ + θ ) sin ( wt + ϕ + θ ) (5) Therefore, in the positive seqence dq coordinate system, The positive seqence component of the otpt voltage becomes a DC component, The negative seqence component becomes the AC component of ω freqency; In the negative seqence dq coordinate system, The negative seqence component of the otpt voltage is changed becomes a DC component, The negative seqence 88

component becomes the AC component of ω freqency; The nd harmonic component which is cased by the decomposition of positive and negative seqence components in the opposite direction of the rotating coordinate system, it can be seen simply as PLL by distrbance in the detection of positive and negative seqence component amplitde in the process. The voltage oscillation of the phase locked loop in the synchronos coordinate system ( d + q + d - q - ) with a rotating speed of ω can be eliminated by decopling. d+ d+ cos ( θ ) sin ( θ ) + + + U cos (ϕ + ϕ ) + U sin (ϕ + ϕ ) sin θ ( ) cos ( θ ) q q d d sin ( θ ) + U q q cos ( θ ) (6) d + d+ cos ( θ ) sin ( θ ) + - d - q sin ( θ ) cos ( θ ) q+ q d d cos ( θ ) sin ( θ ) - d + - q+ sin θ q q ( ) cos ( θ ) (7) From the formla (7), we know that, after decopling, the harmonic component of the second harmonic generation, which is generated by the negative seqence component, has been eliminated, so that the negative seqence component of the voltage of the network will not affect the phase locked loop. Simlation and Analysis Figre 4. SSRF SPLL balance. Figre 6. SSRF SPLL nbalance. Figre 8. SSRF SPLL harmonics. Figre 5. DDSRF SPLL balance. Figre 7. DDSRF SPLL nbalance. Figre 9. DDSRF SPLL harmonics. To verify the performance of the software phase locked loop, the simlation experiments are carried ot by sing MATLAB. According to different environments, three phase voltage balance, three phase voltage nbalance, three phase power grid contains harmonics, these three cases are chosen for the control experiment. Case : Three Phase Voltage Balance In the three-phase balance of the powersystem, the A phase grid voltage and the corresponding SSRF PLL phase lockedotpt are shown in figre 4 and DDSRF PLL in figre 5. 89

Case : Three Phase Voltage Unbalance When the grid voltage is nbalanced, namelythe existence of negative seqence voltage distrbance, A phase voltage and thecorresponding SSRF PLL phase otpt as shown in Figre 6andDDSRF PLLin Figre7;simlation conditions set: in the0.05-0.s time period, other conditions remain nchanged, the amplitde of U(U represents the voltage amplitde. No longer follow-p) and the initial phaseangle for negative seqence voltage interference 0; the rest of the time whenthe same voltage and three-phase balanced voltage. Case 3: Three Phase Power Grid Contains Harmonics When the grid voltage distortion, namely harmonic voltage distrbance, A phase voltage and the corresponding SSRF PLL phase otpt as shown in Figre 8 and DDSRF PLL in Figre 9;simlation conditions set: in the 0.05-0.s time period, other conditions remain nchanged, the introdction of 0.5U amplitde and the initial phase angle of 0 for the 5 harmonic interference voltage the rest of the time; voltage and three-phase balanced voltage same. Conclsion Under the condition of three phase voltage balance, the SSRF SPLL andddsrf SPLL can accrately track the phase, and the dynamic response speed ofthe former is better than the latter when the PI control parameters arenchanged. The sitation of nbalanced voltage in three-phase system, freqencyerror signal software PLL ω harmonic signal always exists in the singlesynchronos coordinate system generated, in fact can not be achieved withotstatic error, becase no way can redce the bandwidth of the system smallenogh, so the effect of SPLL in SSRF will be greatly affected.the decopledphase locked loop can eliminate the inflence of the ndharmonic onthe error signal, so as to realize the steady state, The reference component ofpositive seqence and positive seqence components to maintain synchronization,the negative seqence component of the inflence for positive seqence dqcoordinate were inhibited. The sccessfl separation of positive seqencevoltage and amplitde of three-phase positive voltage effective vale, Highotpt performance of the PLL is garanteed.compared to the dynamic response speed, SSRF SPLL hasthe advantage, bt DDSRF SPLL is a better soltion in the three-phasenbalanced voltage condition of phase tracking and locking problem, and hasgood dynamic performance and precise voltage amplitde and freqency ofinformation. Becase the software phase locked loop of single synchronos coordinatesystem is not very ideal,whenthe three-phase voltage contains a low harmonic,the inflence of harmonic can only be redced bysacrificing the dynamic speed,atthe same time, the bandwidth of PLL is redced.ddsrf SPLL itself has a low-pass filter link, cansppress the role of a certain range of harmonics. These above two methods are compared and smmarized. It is obvios that the DDSRF SPLL has better lock-in effect and applicationvale. Acknowledgement Fondation item: China University of Petrolem (Ha Dong) independent innovation project (4CX07A) References [] Rodrigez P, Po J, Bergas J, et al. Doble Synchronos Reference Frame PLL for Power Converters Control [J].IEEE Transactions on Power Electronics, 005, ()45-4. [] Yang Ha. Applications of Software Phase Locked Loop to PWM Rectifier System Based on DSP8335 [J]. Naval University of Engineering, 03, 33(): 9-3. 90

[3] S.J. Lee, J.K. Kang, S.K. Sl. A new phase detecting method for power conversion systems considering distorted conditions in power system. 9