Next Article in Journal
Approximation Solution of the Nonlinear Circular Sitnikov Restricted Four–Body Problem
Next Article in Special Issue
Investigation and Control of Damping in VSC–MTDC System with DC Circuit Breakers
Previous Article in Journal
Exact Closed-Form Solutions of the Motion in Non-Inertial Reference Frames, Using the Properties of Lie Groups SO3 and SE3
Previous Article in Special Issue
A Combined Model Based on EOBL-CSSA-LSSVM for Power Load Forecasting
 
 
Font Type:
Arial Georgia Verdana
Font Size:
Aa Aa Aa
Line Spacing:
Column Width:
Background:
Article

Research on the New Topology and Coordinated Control Strategy of Renewable Power Generation Connected MMC-Based DC Power Grid Integration System

1
China Electric Power Research Institute, Beijing 100192, China
2
School of Electrical Engineering, Shandong University, Jinan 250061, China
*
Author to whom correspondence should be addressed.
Symmetry 2021, 13(10), 1965; https://doi.org/10.3390/sym13101965
Submission received: 28 August 2021 / Revised: 29 September 2021 / Accepted: 11 October 2021 / Published: 18 October 2021
(This article belongs to the Special Issue Advanced Technologies in Electrical and Electronic Engineering)

Abstract

:
The modular multilevel converter (MMC) station connected to the islanded renewable energy generation system needs to adopt the voltage frequency (VF) control to provide AC voltage. The single-pole converter fault will unbalance the input and output power of the DC power grid, which causes the DC voltage or the bridge arm current of the non-fault pole to exceed the protection value in the time scale of tens to hundreds of milliseconds, leading to cascading failures. To realize the fault ride-through (FRT) of single-pole converter fault, this paper analyzes the electrical characteristic of the system. Based on the analysis, the existing topology is optimized and the reasonable operation reserved margin is designed. Furthermore, the corresponding control strategy is proposed, which can not only ensure the single-pole converter block fault ride-through but can also realize economic, stable, and resilient power supply and address asymmetrical problems. Finally, the simulation model is built in PSCAD/EMTDC and the simulation results validate the effectiveness of the proposed control strategy.

1. Introduction

With the development of power electronic technology, voltage source converter high voltage direct current (VSC-HVDC) transmission technology plays an increasingly important role in power systems [1,2]. The application of a modular multilevel converter (MMC) greatly improves the voltage level and transmission capacity of the DC grid [3]. The MMC-HVDC transmission technology can support the passive system, which is widely applied for the islanded renewable power generation integration systems [4,5]. When islanded renewable energy generation power is directly sent out through MMC-HVDC, MMC needs to adopt a constant voltage and frequency (VF) control method to provide grid connection voltage for islanded renewable power generation integration system. However, MMC cannot control the power flowing into the converter station with the VF control mode, which will cause DC overvoltage or bridge arm overcurrent in the case of monopolar converter block, and then cause interlocking failure [6,7]. Due to the low inertia and weak damping characteristics of the MMC-HVDC system, the development speed of DC overvoltage and bridge arm overcurrent is very fast. The overvoltage and overcurrent characteristics of this process can be analyzed by electromagnetic transient simulation [8].
The existing control methods of restraining the rising speed of DC overvoltage and bridge arm overcurrent can be divided into two categories. One is to reduce the output power of renewable energy power generation units and the other is to consume unbalanced power through energy dissipation resistors. The output power of renewable power generation units can be reduced by the frequency rise method or voltage drop method. The frequency raising method is to raise the frequency of islanded system after the failure, and part of the energy store as kinetic energy in the islanded renewable power system [9]. However, the frequency adjustable range is limited because of the slow frequency detection speed. Therefore, it is difficult to realize the quick adjustment of large-scale renewable energy generation power. In addition, raising frequency will increase the mechanical stress of wind power generation units and affect the operation of wind turbines [10,11]. The voltage drop method is to reduce the output AC side voltage of the sending terminal MMC after the failure. Once the renewable energy generation power units detect the low voltage, they will enter the low voltage ride through the process and reduce the output power to solve the problem of DC side power imbalance [12,13]. However, at the moment of voltage reduction, the renewable energy generation power unit will produce a large inrush current. The inrush current flows into the sending terminal converter station, which may damage the bridge arm devices. In addition, the sharp fluctuation of the AC grid voltage may cause the crowbar protection action on the rotor side of the doubly-fed asynchronous motor, and also leads to the potential abnormal mechanical stress [14]. The method of adopting an energy dissipation device is to install an energy dissipation resistor on the AC side or DC side of MMC. To realize the rapid input of energy dissipation device after unbalanced fault, it is necessary to use power electronic devices to start and cut off the energy dissipation device. This method can consume unbalanced power quickly [15,16,17], which is more reliable than other methods, so it is widely used in practical projects. However, this method needs to install a large number of energy dissipation devices, which is difficult to meet the economic requirements of the project [18]. Moreover, the switching strategy of energy dissipation devices is complex, which is not conducive to the stable operation of the system [19]. In conclusion, the above methods cannot solve the overvoltage and overcurrent problems of the MMC-based DC power grid perfectly.
A power system can be regarded as a comprehensive and symmetrical power supply and consumption system, facing many unprecedented threats and challenges from urgent low-carbon demand, uncertain renewable energy integration, serious natural disasters, rising energy costs, and so on. In particular, with the popularity of converters and distributed energy, the asymmetry of the distribution network is exacerbated. In order to realize a safe power supply and solve the problem of asymmetry the multi-point embedded topology is proposed, and the reserved margin of the single-point embedded topology and the multi-point embedded topology is compared. Aiming at the problem that the common control methods cannot control the power and voltage at the same time, which leads to the uncontrollable input power of the converter station at the sending terminal, a control strategy based on multi-point embedded topology is proposed. The droop link is introduced into the control strategy to solve the problem of insufficient control dimension. The PSCAD simulation shows that the proposed control strategy can effectively transfer surplus power and avoid serious overvoltage and overcurrent caused by converter block.

2. Analysis of VF Control Characteristics

The double closed-loop control of the converter is used in engineering, as shown in Figure 1. uw and iw are the voltage and current of renewable power generation system parallel nodes. umc and ums are MMC output voltage and point of common coupling (PCC) voltage, respectively. Req and Leq are the equivalent resistance and reactance between the converter station and PCC point, respectively. The subscripts “d” and “q” respectively represent the d-axis and q-axis components in the dq rotation coordinate system, and the superscripts “*” represent the reference value.
The renewable energy generation system presents the current source characteristics, and the isd and isq in Figure 1 are determined by the external circuit. Under the VF control mode, the reference setting value of the outer loop voltage is constant, i.e., u*sd = 1, u*sq = 0. When the current flowing into the converter station changes, MMC adjusts the output voltage umc to ensure that the PCC point voltage is constant. In the VF control mode, the reference current of the inner loop current control can track the actual current. MMC presents the voltage source characteristics. Therefore, the PCC point voltage remains constant under different input current levels, so the current (power) flowing into the converter station is uncontrollable. Once the converter station at the receiving terminal fails, it will lead to the problem of DC overvoltage in the DC power grid. If one pole of the sending terminal converter station in the symmetrical bipolar structure blocks, it will lead to the overcurrent problem of the bridge arm.
t = C e q ( U d 2 ( t ) U d 0 2 ( t ) ) 2 Δ P
In Equation (1), ΔP is the unbalanced power, Ud0 is the initial value of DC voltage, Ud is DC voltage after fault, Ceq is the equivalent capacitance of DC system, equals 6 C0/N, C0 is the sub-module capacitance, and N is the number of the sub-module capacitance of a single-phase bridge arm of MMC.
In the existing project, the equivalent capacitance parameter is millifarad, the surplus power is thousands of megawatts, and the rated voltage of the DC grid is hundreds of kilovolts level [20,21]. When the DC voltage rises to the limit value of protection action, the rise time of DC voltage is tens of milliseconds according to Equation (1). However, due to the mechanical inertia, the response time of the renewable energy generator is hundreds of milliseconds. Therefore, there is a mismatch between the power control response time and the DC voltage rise time. It will damage the converter stations and cause serious consequences [22].
According to the above analysis, the sending terminal converter station shows voltage source characteristics, and the renewable energy power plant shows current source characteristics. Consequently, when the single-pole sending terminal converter station blocks, all the input power of the fault pole converter will be transferred to the non-fault pole converter rapidly, which will cause the bridge arm current to rise over the threshold. As shown in Figure 2, the power of a-pole will be transferred to a b-pole after a fault. When the a-pole sending terminal converter block, the AC side current Ib of the b-pole sending terminal converter steps to Ia + Ib due to the constant voltage control of the sending terminal converters, as shown in Figure 3.

3. New Coordinated Control Strategy Multiple MMC Converter Stations Connected Islanded Renewable Power System

Since each pole of the converters can be controlled independently, in order to ensure the safe operation of the system and improve the stability of AC voltage control and surplus power consumption-ability of MMC-based DC power grid connected to an islanded renewable power generation integration system. This section proposes a new sending terminal topology called multi-point embedded topology, which can solve the problem of insufficient control dimension of conventional single-point embedded topology. The new topology is shown in Figure 4b, in which the renewable energy generation plants connect to the same AC bus. The control strategy of the new topology is analyzed to achieve converter block fault ride through.
The operation power of the receiving terminal depends on the generation power of the renewable energy generation integration system, so the margin design of the converter station at the sending terminal is considered first.

3.1. Comparison of Two Topology Margins

According to the different connection forms of renewable power generation integration system, the connection forms of sending terminal are divided into “single-point embedded topology” and “multi-point embedded topology” as shown in Figure 2 and Figure 3, respectively. The single-point embedded topology means that each renewable power generation plant connects one converter station directly. There is no connection between different renewable energy systems. Multi-point embedded topology means that there has an electrical connection between different renewable energy systems, forming a large-scale equivalent renewable power generation plant to send out through the sending terminal of the DC grid. It is worth noting that the DC side structure of the two topologies is the same.
According to the analysis in Section 2, for the single-point embedded topology, in order to avoid the damage of the device caused by the single-pole converter block fault at sending terminal, the minimum margin of each sending terminal converter is
P S M n = 1 2 P S n
where PSMn is the margin of the nth converter and PSn is the rated capacity of the nth converter.
Therefore, the overall margin is half of the total rated capacity of all converters at the sending terminal.
P S M Σ = 1 2 P S Σ
With the single-point embedded topology, each converter cannot be used as a standby for each other to avoid the damage of the device caused by the single-pole converter block fault at sending terminal, which will cause a large waste of converter station capacity. For the multi-point embedded topology, there has an electrical connection between the sending terminal converters, which are spare for each other. Therefore, the multi-point embedded topology can improve the reliability on the premise of reducing the reserved margin of the converter station. In this scenario, the reserved margin design principle is when the largest single-pole converter fails, its power can be transmitted to other converters and will not exceed their rated power. According to this principle, the system reserved margin is
P S M Σ = P S Σ P R E N = P S m a x
where PSMΣ is the reserved operation margin of the sending terminal converter. P is the total rated capacity of the sending terminal converters. PREN is the rated power of a renewable energy generation system. PSmax is the rated power of the maximum converter. It can be seen that the reserved margin of the multi-point embedded topology is significantly smaller than that of the single-point embedded topology. Therefore, with the same total rated capacity of the converters, more renewable energy generation power can be transmitted on the condition of the multi-point embedded topology.
The response time scale of the existing security control device is more than 100 ms [8], which means it is not possible to cut off the surplus transmission power before the fault develops to the protection action limit value. Therefore, the coordination control strategy of the MMC-based DC power grid is considered to solve the problem of overvoltage and overcurrent caused by converter block fault.

3.2. Coordinated Control Strategy of the Multi-Point Embedded Topology

If the conventional control strategy is adopted in the multi-point embedded topology, when the block fault occurs in the sending terminal converter station with constant VF control, the upper control command of the converter station needs to be changed to make the constant PQ station switch to constant VF control. The switching process is complex and the system easily loses stability in the switching process.
Therefore, combined with the system reserved operation margin, a control strategy based on droop control is proposed. All the receiving terminal converter stations are connected to the AC power grid. This paper mainly studies the coordinated control strategy for sending terminal converters. In view of the overcurrent and overvoltage characteristics caused by the block fault of the sending terminal single-pole converter, the control objectives of the coordinated control strategy are as follows:
  • The unbalanced power after fault can be quickly transmitted to the non-fault converter.
  • The transmission power of any converter shall not exceed its rated power.
  • Ensure the stability of AC side voltage.
Combined with the advantages of constant PQ control and VF control, this paper proposes a control method suitable for the sending terminal converters of MMC-based DC power grid connected to an islanded renewable power generation integration system.
The probability of two V/F controlling converter stations occur fault at the same time can be ignored. Therefore, it is proposed to select two converters to adopt V/F voltage control, which can ensure the voltage support of the sending terminal. Meanwhile, in order to make the change of active power reflected in the frequency, the real-time active power is introduced into the frequency given link, which is named the P-F link. The new control method is named P-F/V control. The control diagram is shown in the red outline of Figure 5.
With the introduction of frequency tracking results, the change of frequency caused by fault can change the active transmission power of the P/Q controlling converter, which is named as F-P link. When the system frequency rises, the active transmission power will increase. On the contrary, the active transmission power will decrease when the frequency falls. The above new control method is a typical droop control, which is named F-P/Q control. The control diagram is shown in the black outline of Figure 5.
Based on the above control strategy, the voltage support for islanded renewable power generation integration system can be guaranteed firstly. Secondly, each converter station can independently control the power flowing into the converter station, thus the communication problem between the converter stations can be solved. According to the power system operation guidelines, the normal operating frequency range of the AC side is 48–50.2 HZ [23]. Connected with islanded renewable power generation integration system, the sending terminal converter station operates in the rectifying state. Combining the above characteristics, the coefficient of droop control can be obtained according to the slope of the curves shown in Figure 6.

3.3. Effectiveness of the Coordinated Control Strategy

Supposing that there are n poles in the sending terminal, 1-pole converter and 2-pole converter adopt F-P/Q control and the remaining n −2 poles adopt P-F/V control. The unknown quantity in the system is x = [usd, usq, usd1, usq1, usd2, usq2, …, usdn, usqn, iLd, iLq, isd1, isq1, isd2, isq2, …, isdn, isqn, f1, f2, pL, p1, p2, …, pn, qL, q1, q2, …, qn]. There are 6n + 6 unknown quantities in total. usd and usq are the d-axis and q-axis voltage of AC bus voltage, respectively. usdi and usqi are the d-axis and q-axis AC side voltage of the i-pole converter, respectively. isdi and isqi are the d-axis and q-axis AC side current of the i-pole converter, respectively. f1 and f2 are the AC-side system frequency of 1-pole and 2-pole converter, respectively. pi and qi are the active power and reactive power of the i-pole converter respectively. In order to keep the AC side frequency stable, the P-F/V control must be adopted for the converters which have the same capacity.
{ i L d = i s d 1 + i s d 2 + i s d n i L q = i s q 1 + i s q 2 + i s q n L 1 d i s d 1 d t = u s d u s d 1 L 1 d i s q 1 d t = u s q u s q 1 L n d i s d n d t = u s d u s d n L n d i s q n d t = u s q u s q n
The Li is the line inductance between the renewable power system and the i-pole converter. There are 2n + 2 equations in Equation (5).
The transmission active power and reactive power of renewable power systems are pL and qL, it can be seen as known quantities.
{ p L = 1.5 u s d i L d q L = 1.5 u s d i L q
For two poles with P-F/V control, the control equations are shown as Equation (7).
{ u s d 1 = u s r e f u s q 1 = 0 f 1 = p 1 K s + f 0 u s d 2 = u s r e f u s q 2 = 0 f 2 = p 2 K s + f 0 p 1 = 1.5 u s d 1 i s d 1 q 1 = 1.5 u s d 1 i s q 1 p 2 = 1.5 u s d 2 i s d 2 q 2 = 1.5 u s d 2 i s q 2
For n−2 poles with F-P/Q control, the control equations are shown as Equation (8). There are 10 equations in Equation (7).
{ p 3 = K n f + K f q 3 = q r e f p 3 = 1.5 u s d 3 i s d 3 q 3 = 1.5 u s d 3 i s q 3 p n = K n f + K f q n = q r e f p n = 1.5 u s d n i s d n q n = 1.5 u s d n i s q n
The f is the tracking result of PLL and can be considered as a known quantity. Equation (8) has 4(n − 2) equations.
According to Equations (5)–(8), the total number of equations is 6n + 6. Since the number of unknown quantities is equal to the number of equations, the system of equations has a unique solution, so the proposed control method can be stable.

3.4. The Post-Fault Characteristic Analysis of the Coordinated Control Strategy

The single-pole block fault at the sending terminal can be divided into two types: P-F/V controlling converter block and F-P/Q controlling converter block. On the premise of a reasonable reserved margin of converters, if one of the P-F/V controlling converters blocks, the remaining converters can realize the stable control of PCC voltage. Additionally, the fault will change the frequency of the P-F/V controlling converter, and then increase the reference active power of F-P/Q controlling converters to transfer the surplus power at the sending terminal. If the F-P/Q controlling converter block, the frequency change caused by the fault will lead to the change of power, which will lead to a fault and will cause the frequency change of the P-F/V controlling converter. It can ensure that the power of the P-F/V controlling converter adapts to the frequency change.
In addition, when a single-pole converter block fault occurs in the receiving terminal, the surplus power of the fault pole can be transferred into the non-fault pole by switching the droop coefficient of the F-P link to slow down the rising speed of DC voltage, as shown in Figure 7.
When the DC voltage exceeds the threshold value after block fault occurs at the receiving terminal, the reference active power value of the sending terminal converter is changed by changing the F-P droop control coefficient of the fault pole and the non-fault pole. Therefore, the non-fault pole layer can accept more active power to reduce the surplus power of the fault pole layer.

4. Simulation Analysis

In order to verify the effectiveness of the proposed coordinated control strategy when the single-pole converter occurs block fault. A 4-terminal MMC-HVDC grid model is established as shown in Figure 8. S1 and S4 are sending terminal converter stations. S2 and S3 are receiving terminal converter stations. The rated parameters of the system are shown in Table 1, Ps is single-pole converter rated power, C0 is the capacitance of the sub-module, Larm is the bridge arm inductance, Us is the rated voltage of AC bus and the number of sub-modules is 100. S1 and S4 both adopt constant VF control. S2 adopts constant DC voltage control and S3 adopts constant active power control.
Figure 9 is the overvoltage waveform caused by single-pole receiving terminal converter block fault when conventional control strategy is adopted. Figure 10 is the overcurrent waveform. It can be seen that the overvoltage and overcurrent are serious in case of fault when the conventional control strategy is adopted.
The AC side of S4 and S1 is connected to the same AC bus. P-F/V frequency droop control is adopted for the positive and negative pole of station S4, and F-P/Q droop power control is adopted for S1. According to the rated capacity of S4 and S1 stations, the operation margin should be 1500 MW, and the generation power of renewable energy power system is 3000 MW.
Three simulation examples are set up to verify the effectiveness of the proposed strategy.
Case1:
Renewable energy generation power fluctuation.
Case1 is set up to verify the control performance of the proposed coordinated strategy when the renewable energy generation power fluctuates in normal operation.
The initial power of sending terminal is 3000 MW, and the transmission power of the S1 converter station is 1000 MW, and that of S4 is 2000 MW. When t = 2 s, the generation power rises from 3000 MW to 3400 MW in 0.5 s. The electrical quantity changing process of converter stations is shown in Figure 11.
As shown in Figure 11a,c, the fluctuation power flows into S4, resulting in the increase in frequency with the P-F control. It leads to an increase in the active power of the S1 converter station under the F-P control. As the constant reactive power control is adopted in the S1, reactive power does not change in the whole process shown in Figure 11b. In order to maintain the stability of AC voltage, S4 absorbs part of reactive power from the renewable power generators shown in Figure 11a. As shown in Figure 11d, the AC voltage remains constant throughout the process.
Case2:
Single pole converter block at the sending terminal.
(1) Voltage controlling converter block fault.
At 0.3 s, the system loses a voltage controlling pole converter because of the positive pole converter of the S4 block due to the fault. The simulation curve is shown in Figure 12. It can be seen from Figure 12a that after the positive pole of the S4 block, the power is rapidly transferred to the negative pole of S4. Because of the P-F control logic, the increase in incoming power of the converter station increases system frequency, as shown in Figure 12b. Due to the influence of F-P droop control, the transmission power of S1 increases, to ensure that the negative pole converter of S4 will not overload. In Figure 12c, the system voltage can keep stable because the VF control system of S4 works. In Figure 12d, the degree of overcurrent is far less than that of a conventional control strategy.
(2) PQ controlling converter block fault.
At 0.3 s, the positive pole of S1 occurs block fault. The active power curves of S4 and S1 are shown in Figure 13a. It can be seen that the active power of the S1 negative pole is rapidly transferred to S4 and evenly distributed by the positive and negative poles, which causes the system frequency to increase. The changing process of frequency is shown in Figure 13b. As the frequency increases, the transmission power of the S1 negative pole increases rapidly to ensure that the S4 transmission power does not overload. The system voltage is stable after block fault, as shown in Figure 13c. The degree of overcurrent is less than that of conventional control strategy, as shown in Figure 13d. The effectiveness of the control strategy is verified.
The simulation results show that the proposed coordinated control strategy can keep the AC voltage of the renewable energy side stable. Meanwhile, the transient power that generated by the receiving-end or sending-end fault station, will not lead to the overvoltage of the DC side.
Case3:
Single-pole converter block at the receiving terminal.
According to the reserved margin design principle of the above analysis, the transmission power of converter stations is shown in Table 2. It can be seen from the power of S1 and S4, the multi-point embedded topology system can send 750 MW active power more than the single-point embedded topology system with the parameters in Table 2. The initial power of the single-point and multi-point embedded topology system is shown in Table 2.
When t = 2 s, the receiving terminal converter station block. As seen in Figure 14a–c, the active power of the converter station cannot be controlled with the single-point embedded topology. With the multi-point embedded topology, part of the fault pole power can be transferred to the non-fault pole, ensuring DC voltage will not reach the protection setting value within 160 ms after the fault.

5. Conclusions

In order to realize the converter station block fault ride through the reliability of a renewable power generation connected MMC-based DC power grid integration system, the multi-point embedded topology, the corresponding system reserved margin design, and system-level control strategy is proposed. Without the use of an energy dissipation resistor, it can realize fast and automatic redistribution of transient energy after a converter fault. The balance between input and output power of the DC power grid is realized, and the transient characteristics under DC side fault are improved. The specific conclusions are as follows:
  • The sending terminal converter stations of multi-point embedded topology can be used as a standby for each other. It can solve the unbalanced power of the system and realize fault ride-through.
  • The control strategy proposed in this paper can realize the monopole blocking fault of the converter station at the sending and receiving terminals, and realize the surplus power transfer without adding energy dissipation devices.
  • The advantage of the multi-point embedded topology and the control strategy proposed in this paper is that it can ensure the safe and stable operation after the fault on the premise of reducing the reserved converter station margin and project cost.

Author Contributions

Conceptualization, S.W. and S.Q.; methodology, P.Y. and Y.S.; software, R.Y. and S.S.; validation, Y.S., C.T. and S.S.; formal analysis, Y.Z.; investigation, Y.S., B.Z., Y.Z., P.Y. and S.W.; resources, Y.S., S.W., Y.Z. and B.Z.; data curation, R.Y. and S.S.; writing—original draft preparation, Y.S., S.W. and S.Q.; writing—review and editing, Y.S., S.W. and S.Q.; visualization, Y.S.; supervision, Y.S.; project administration, Y.S.; funding acquisition, S.W. All authors have read and agreed to the published version of the manuscript.

Funding

This work was supported by the State Grid Corporation of China under Technology Project: Transmission scale study on the constraints and evaluation methods of the VSC-HVDC connected renewable power generation sending system (No. XT71-21-022).

Institutional Review Board Statement

Not applicable.

Informed Consent Statement

Not applicable.

Data Availability Statement

Not applicable.

Conflicts of Interest

The authors declare no conflict of interest.

References

  1. Tang, G. The development of DC transmission technology. In Voltage Source Converter Based HVDC Transmission Technology; China Electric Power Press: Beijing, China, 2010; pp. 5–20. [Google Scholar]
  2. Xu, Z. Topology of VSC-HVDC system. In VSC Based HVDC System, 1st ed.; China Machine Press: Beijing, China, 2012; pp. 10–30. [Google Scholar]
  3. Li, Y.; Guangquan, B.; Shanshan, W.; Lei, Y.; Bing, Z.; Tiezhu, W. Analysis of DC overvoltage caused by DC short-circuit fault in Zhangbei VSC-Based DC grid. Proc. CSEE 2017, 37, 3391–3399. [Google Scholar]
  4. Chen, H.; Xu, Z. Control design of VSC-HVDC supplying passive network. Proc. CSEE 2006, 26, 42–47. [Google Scholar]
  5. Li, Y.; Guo, J.; Wu, H.; Wang, X.; Zhao, B.; Wang, S.; Wu, G. Voltage stability and transient symmetrical fault current control of voltage-controlled MMCs. IEEE Trans. Power Deliv. 2020, 35, 2506–2516. [Google Scholar] [CrossRef]
  6. Guo, X.; Zhou, Y.; Mei, N.; Zhao, B. Construction and characteristic analysis of Zhangbei flexible DC grid. Power Syst. Technol. 2018, 42, 3698–3707. [Google Scholar]
  7. Mei, N.; Bin, Y.; Tan, L. Study on Control Strategy of Bipolar VSC Station Connected to Islanded Renewable Power Plant. Power Syst. Technol. 2018, 42, 3575–3582. [Google Scholar]
  8. Guo, X.; Mei, N.; Tan, L.; Li, G.; Wei, Z. Study on solution for power surplus in Zhangbei VSC-Based DC grid mechanism analysis and control method. Power Syst. Technol. 2019, 43, 157–164. [Google Scholar]
  9. Li, X.; Song, Q.; Liu, W. Impact of fault ride-through methods on wind power generators in a VSC-HVDC system. Autom. Electr. Power Syst. 2015, 39, 31–37. [Google Scholar]
  10. Li, Q.; Song, Q.; Liu, W.; Rao, H.; Xu, S.K.; Li, X.L. A Coordinated Control Strategy for Fault Ride-Through of Wind Farm Integration Based on VSC-HVDC. Power Syst. Technol. 2014, 38, 1739–1745. [Google Scholar]
  11. Xu, L.; Yao, L.; Sasse, C. Grid integration of large DFIG-Based wind farms using VSC transmission. IEEE Trans. Power Syst. 2007, 22, 976–984. [Google Scholar] [CrossRef]
  12. Cai, X.; Zhang, J.; Feng, W. AC and DC fault ride-through technology for wind power Integration via VSC-HVDC overhead lines. Autom. Electr. Power Syst. 2016, 40, 48–55. [Google Scholar]
  13. Sharma, C. Modeling of an island grid. IEEE Trans. Power Syst. 1998, 13, 971–978. [Google Scholar] [CrossRef]
  14. Adeuyi, O.D.; Cheah-Mane, M.; Liang, J.; Livermore, L.; Mu, Q. Preventing DC over-voltage in multi-terminal HVDC transmission. CSEE J. Power Energy Syst. 2015, 1, 86–94. [Google Scholar] [CrossRef]
  15. Van Der Meer, A.A.; Hendriks, R.L.; Kling, W.L. Combined stability and electro-magnetic transient simulation of offshore wind power connected through multi-terminal VSC-HVDC. In Proceedings of the IEEE PES General Meeting, Minneapolis, MN, USA, 25–29 July 2010; pp. 1–7. [Google Scholar]
  16. Wang, Y.; Fu, Y.; Su, X.Q.; Liu, J.P.; Luo, Y.L. Fault ride-through control strategy of wind farm integrated with VSC-HVDC. Trans. China Electrotech. Soc. 2013, 28, 150–159. [Google Scholar]
  17. Li, W.; Tang, G. Improving low voltage ride through capability of wind farm grid-connected via dynamic chopper controlled breaking resistor based MMC-HVDC transmission system. Power Syst. Technol. 2015, 38, 1127–1135. [Google Scholar]
  18. Chaudhary, S.K.; Teodorescu, R.; Rodriguez, P.; Kjar, P.C. Chopper controlled resistors in VSC-HVDC transmission for WPP with full-scale converters. In Proceedings of the 2009 IEEE PES/IAS Conference on SAE, Valencia, Spain, 28–30 September 2009; pp. 1–8. [Google Scholar]
  19. Du, X.; Cai, W.; Zhang, J. Simulation study on switching on energy dissipation device during unipolar blocking under isolated island operation in VSC-HVDC power grid. J. Glob. Energy Interconnect. 2019, 2, 179–184. [Google Scholar]
  20. Han, X.; Sima, W.; Yang, M.; Li, L. Transient characteristics underground and short-circuit faults in a ±500kV MMC-based HVDC system with hybrid DC circuit breakers. IEEE Trans. Power Deliv. 2018, 33, 1378–1387. [Google Scholar] [CrossRef]
  21. Li, Y.; Jiang, W.; Yu, S. System design of Zhoushan multi-terminal VSC-HVDC transmission project. High Volt. Eng. 2014, 40, 2490–2496. [Google Scholar]
  22. Yang, Y.; Guo, J.; Wang, S. Analysis and control strategy of DC overvoltage in MMC-HVDC grid. Power Syst. Technol. 2019, 43, 1586–1592. [Google Scholar]
  23. China Electricity Council; Technical Specification for Wind Farm Access to Power System; Chinese Standard GB/T 19963-2011: Beijing, China, 2011.
Figure 1. Indirect voltage control strategy of sending terminal converter station.
Figure 1. Indirect voltage control strategy of sending terminal converter station.
Symmetry 13 01965 g001
Figure 2. Single-pole block fault of sending terminal converter.
Figure 2. Single-pole block fault of sending terminal converter.
Symmetry 13 01965 g002
Figure 3. b-pole current.
Figure 3. b-pole current.
Symmetry 13 01965 g003
Figure 4. Single-point and multi-point embedded topology: (a) Single-point embedded topology; (b) Multi-point embedded topology.
Figure 4. Single-point and multi-point embedded topology: (a) Single-point embedded topology; (b) Multi-point embedded topology.
Symmetry 13 01965 g004
Figure 5. P-F/V and F-P/Q control diagram.
Figure 5. P-F/V and F-P/Q control diagram.
Symmetry 13 01965 g005
Figure 6. Determination method of droop coefficient: (a) Droop curve of P-F/V control; (b) Droop curve of F-P/Q control.
Figure 6. Determination method of droop coefficient: (a) Droop curve of P-F/V control; (b) Droop curve of F-P/Q control.
Symmetry 13 01965 g006
Figure 7. Switching strategy of F-P/V converter station.
Figure 7. Switching strategy of F-P/V converter station.
Symmetry 13 01965 g007
Figure 8. Simulation model topology.
Figure 8. Simulation model topology.
Symmetry 13 01965 g008
Figure 9. Simulation value of post-fault DC overvoltage.
Figure 9. Simulation value of post-fault DC overvoltage.
Symmetry 13 01965 g009
Figure 10. Simulation value of post-fault bridge arm overcurrent.
Figure 10. Simulation value of post-fault bridge arm overcurrent.
Symmetry 13 01965 g010
Figure 11. Renewable energy power fluctuation electric quantity wave form: (a) The single-pole power of S4; (b) The single-pole power of S1; (c) Frequency; (d) AC voltage.
Figure 11. Renewable energy power fluctuation electric quantity wave form: (a) The single-pole power of S4; (b) The single-pole power of S1; (c) Frequency; (d) AC voltage.
Symmetry 13 01965 g011
Figure 12. Simulation of block fault in converter station adopted VF control: (a) Power curve; (b) Frequency curve; (c) Voltage curve; (d) Bridge current.
Figure 12. Simulation of block fault in converter station adopted VF control: (a) Power curve; (b) Frequency curve; (c) Voltage curve; (d) Bridge current.
Symmetry 13 01965 g012
Figure 13. Simulation of blocking fault in converter station adopting PQ control: (a) Power curve; (b) Frequency curve; (c) Voltage curve; (d) Bridge current.
Figure 13. Simulation of blocking fault in converter station adopting PQ control: (a) Power curve; (b) Frequency curve; (c) Voltage curve; (d) Bridge current.
Symmetry 13 01965 g013
Figure 14. Comparison of the monopole converter station block at receiving terminal: (a) S1 active power; (b) S4 Reactive power; (c) Positive DC voltage; (d) Frequency.
Figure 14. Comparison of the monopole converter station block at receiving terminal: (a) S1 active power; (b) S4 Reactive power; (c) Positive DC voltage; (d) Frequency.
Symmetry 13 01965 g014
Table 1. Rated parameters of the system.
Table 1. Rated parameters of the system.
Converter StationPs/MWC0/mFLarm/HUS/kV
S17503.80.1230
S27503.80.1525
S3150070.05525
S4150070.05230
Table 2. Initial operating active power of converter station.
Table 2. Initial operating active power of converter station.
Topology StructurePoleS1S2S3S4
Single-pointpositive375375−1500750
negative375375−1500750
Multi-pointpositive5000−15001000
negative5000−15001000
Publisher’s Note: MDPI stays neutral with regard to jurisdictional claims in published maps and institutional affiliations.

Share and Cite

MDPI and ACS Style

Wang, S.; Qin, S.; Yang, P.; Sun, Y.; Zhao, B.; Yin, R.; Sun, S.; Tian, C.; Zhao, Y. Research on the New Topology and Coordinated Control Strategy of Renewable Power Generation Connected MMC-Based DC Power Grid Integration System. Symmetry 2021, 13, 1965. https://doi.org/10.3390/sym13101965

AMA Style

Wang S, Qin S, Yang P, Sun Y, Zhao B, Yin R, Sun S, Tian C, Zhao Y. Research on the New Topology and Coordinated Control Strategy of Renewable Power Generation Connected MMC-Based DC Power Grid Integration System. Symmetry. 2021; 13(10):1965. https://doi.org/10.3390/sym13101965

Chicago/Turabian Style

Wang, Shanshan, Shanmeng Qin, Panbo Yang, Yuanyuan Sun, Bing Zhao, Rui Yin, Shengya Sun, Chunyi Tian, and Yuetong Zhao. 2021. "Research on the New Topology and Coordinated Control Strategy of Renewable Power Generation Connected MMC-Based DC Power Grid Integration System" Symmetry 13, no. 10: 1965. https://doi.org/10.3390/sym13101965

APA Style

Wang, S., Qin, S., Yang, P., Sun, Y., Zhao, B., Yin, R., Sun, S., Tian, C., & Zhao, Y. (2021). Research on the New Topology and Coordinated Control Strategy of Renewable Power Generation Connected MMC-Based DC Power Grid Integration System. Symmetry, 13(10), 1965. https://doi.org/10.3390/sym13101965

Note that from the first issue of 2016, this journal uses article numbers instead of page numbers. See further details here.

Article Metrics

Back to TopTop