
浏览全部资源
扫码关注微信
1.清华大学电机工程与应用电子技术系,北京市100084
2.电力系统及发电设备控制和仿真国家重点实验室,清华大学,北京市 100084
3.云南电力调度控制中心,云南省昆明市 650011
占颖(1995—),女,博士研究生,主要研究方向:电力系统次同步振荡的分析。E-mail:zhan-y17@mails.tsinghua.edu.cn
吴琛(1974—),女,硕士,教授级高级工程师,主要研究方向:电力系统及其自动化。E-mail:elfwu@21cn.com
谢小荣(1975—),男,通信作者,教授,博士生导师,主要研究方向:电力系统次同步振荡的分析与抑制。E-mail:xiexr@tsinghua.edu.cn
收稿日期:2019-11-12,
修回日期:2020-05-29,
网络出版日期:2020-07-22,
纸质出版日期:2020-09-25
移动端阅览
占颖,吴琛,谢小荣等.风电并网系统次同步振荡的频域模式分析[J].电力系统自动化,2020,44(18):90-97.
ZHAN Ying,WU Chen,XIE Xiaorong,et al.Frequency Domain Modal Analysis of Subsynchronous Oscillation in Grid-connected Wind Power System[J].Automation of Electric Power Systems,2020,44(18):90-97.
占颖,吴琛,谢小荣等.风电并网系统次同步振荡的频域模式分析[J].电力系统自动化,2020,44(18):90-97. DOI: 10.7500/AEPS20191112004.
ZHAN Ying,WU Chen,XIE Xiaorong,et al.Frequency Domain Modal Analysis of Subsynchronous Oscillation in Grid-connected Wind Power System[J].Automation of Electric Power Systems,2020,44(18):90-97. DOI: 10.7500/AEPS20191112004.
随着风电等新能源渗透率的提高,大量电力电子设备接入电力系统,电力电子变流器与大电网间的相互作用引发了多起新型次同步振荡事故。为了深入研究风电并网系统的振荡特性,文中提出了频域模式分析法。首先,建立目标系统的阻抗网络模型,并形成网络的节点导纳矩阵和回路阻抗矩阵。然后,通过求解矩阵行列式零点获得系统的振荡模式。接着,定义了节点(支路)的参与因子、可观度和可控度,并基于阻抗网络模型推导出了这些指标的计算公式,进而得到振荡路径和扰动源的信息。最后,将所提方法应用到实际风电并网系统中,通过仿真验证了方法的有效性。
With the increasing penetration of renewable energy sources such as wind power
a large number of power electronic devices are connected to the power system. The interaction between the power electronic converter and the bulk power grid has caused many new subsynchronous oscillation accidents. In order to deeply study the oscillation characteristics of grid-connected wind power system
this paper proposes a frequency domain modal analysis method. Firstly
the impedance network model (INM) of the target system is built
and the nodal admittance matrix and loop impedance matrix of the network are obtained. Secondly
the oscillation modes of the system are obtained by finding the zeros of the determinant of matrices. Thirdly
the nodal (branch) participation factors, observability and controllability for each oscillation mode are defined and the INM-based formulae are derived so as to identify the oscillation path and disturbance source. Finally
the proposed method is applied to the actual grid-connected wind power system
and the effectiveness of the method is verified by simulation.
李明节 , 于钊 , 许涛 , 等 . 新能源并网系统引发的复杂振荡问题及其对策研究 [J]. 电网技术 , 2017 , 41 ( 4 ): 1035 - 1042 .
LI Mingjie , YU Zhao , XU Tao , et al . Study of complex oscillation caused by renewable energy integration and its solution [J]. Power System Technology , 2017 , 41 ( 4 ): 1035 - 1042 .
康重庆 , 姚良忠 . 高比例可再生能源电力系统的关键科学问题与理论研究框架 [J]. 电力系统自动化 , 2017 , 41 ( 9 ): 1 - 11 .
KANG Chongqing , YAO Liangzhong . Key scientific issues and theoretical research framework for power systems with high proportion of renewable energy [J]. Automation of Electric Power Systems , 2017 , 41 ( 9 ): 1 - 11 .
LYU J , CAI X , AMIN M , et al . Sub-synchronous oscillation mechanism and its suppression in MMC-based HVDC connected wind farms [J]. IET Generation , Transmission & Distribution , 2018 , 12 ( 4 ): 1021 - 1029 .
谢小荣 , 刘华坤 , 贺静波 , 等 . 电力系统新型振荡问题浅析 [J]. 中国电机工程学报 , 2018 , 38 ( 10 ): 2821 - 2828 .
XIE Xiaorong , LIU Huakun , HE Jingbo , et al . On new oscillation issues of power systems [J]. Proceedings of the CSEE , 2018 , 38 ( 10 ): 2821 - 2828 .
邵冰冰 , 赵书强 , 裴继坤 , 等 . 直驱风电场经VSC-HVDC并网的次同步振荡特性分析 [J]. 电网技术 , 2019 , 43 ( 9 ): 3344 - 3352 .
SHAO Bingbing , ZHAO Shuqiang , PEI Jikun , et al . Subsynchronous oscillation characteristic analysis of grid-connected DDWFs via VSC-HVDC system [J]. Power System Technology , 2019 , 43 ( 9 ): 3344 - 3352 .
HAMDAN A A , JARADAT A M . Modal controllability and observability of linear models of power systems revisited [J]. Arabian Journal for Science and Engineering , 2014 , 39 ( 2 ): 1061 - 1066 .
CHAN S M . Modal controllability and observability of power-system models [J]. International Journal of Electrical Power & Energy Systems , 1984 , 6 ( 2 ): 83 - 88 .
HAMDAN A A , ELABDALLA A M . Geometric measures of modal controllability and observability of power system models [J]. Electric Power Systems Research , 1988 , 15 ( 2 ): 147 - 155 .
SUN Jian . Impedance-based stability criterion for grid-connected inverters [J]. IEEE Transactions on Power Electronics , 2011 , 26 ( 11 ): 3075 - 3078 .
吕敬 , 蔡旭 . 基于谐波线性化的模块化多电平换流器阻抗建模 [J]. 电力系统自动化 , 2017 , 41 ( 4 ): 136 - 142 .
LYU Jing , CAI Xu . Harmonic linearization based impedance modeling of modular multilevel converters [J]. Automation of Electric Power Systems , 2017 , 41 ( 4 ): 136 - 142 .
WANG Xiongfei , HARNEFORS L , BLAABJERG F . Unified impedance model of grid-connected voltage-source converters [J]. IEEE Transactions on Power Electronics , 2018 , 33 ( 2 ): 1775 - 1787 .
汪海蛟 , 何国庆 , 刘纯 , 等 . 计及频率耦合和汇集网络的风电场序阻抗模型等值方法 [J]. 电力系统自动化 , 2019 , 43 ( 15 ): 87 - 92 .
WANG Haijiao , HE Guoqing , LIU Chun , et al . Equivalent method for sequence impedance model of wind farms considering frequency coupling and collecting network [J]. Automation of Electric Power Systems , 2019 , 43 ( 15 ): 87 - 92 .
ZHAN Ying , XIE Xiaorong , LIU Huakun , et al . Frequency-domain modal analysis of the oscillatory stability of power systems with high-penetration renewables [J]. IEEE Transactions on Sustainable Energy , 2019 , 10 ( 3 ): 1534 - 1543 .
LIU Huakun , XIE Xiaorong , GAO Xiaodan , et al . Stability analysis of SSR in multiple wind farms connected to series-compensated systems using impedance network model [J]. IEEE Transactions on Power Systems , 2018 , 33 ( 3 ): 3118 - 3128 .
谢小荣 , 刘华坤 , 贺静波 , 等 . 新能源发电并网系统的小信号阻抗/导纳网络建模方法 [J]. 电力系统自动化 , 2017 , 41 ( 12 ): 26 - 32 .
XIE Xiaorong , LIU Huakun , HE Jingbo , et al . Small-signal impedance/admittance network modeling for grid-connected renewable energy generation systems [J]. Automation of Electric Power Systems , 2017 , 41 ( 12 ): 26 - 32 .
NIAN Heng , CHEN Liang , XU Yunyang , et al . Sequences domain impedance modeling of three-phase grid-connected converter using harmonic transfer matrices [J]. IEEE Transactions on Energy Conversion , 2018 , 33 ( 2 ): 627 - 638 .
WEN B , BOROYEVICH D , BURGOS R , et al . Small-signal stability analysis of three-phase AC systems in the presence of constant power loads based on measured d-q frame impedances [J]. IEEE Transactions on Power Electronics , 2015 , 30 ( 10 ): 5952 - 5963 .
张伯明 , 陈寿孙 . 高等电力网络分析 [M]. 北京 : 清华大学出版社 , 1996 .
ZHANG Boming , CHEN Shousun . Analysis of advanced power network [M]. Beijing : Tsinghua University Press , 1996 .
徐政 , 王世佳 , 邢法财 , 等 . 电力网络的谐振稳定性分析方法研究 [J]. 电力建设 , 2017 , 38 ( 11 ): 1 - 8 .
XU Zheng , WANG Shijia , XING Facai , et al . Qualitative analysis method of electric network resonance stability [J]. Electric Power Construction , 2017 , 38 ( 11 ): 1 - 8 .
SEMLYEN A I . S-domain methodology for assessing the small signal stability of complex systems in nonsinusoidal steady state [J]. IEEE Transactions on Power Systems , 1999 , 14 ( 1 ): 132 - 137 .
ZHANG Jiankang , KAVCIC A , KON M W . Equal-diagonal QR decomposition and its application to precoder design for successive-cancellation detection [J]. IEEE Transactions on Information Theory , 2005 , 51 ( 1 ): 154 - 172 .
徐文远 , 张大海 . 基于模态分析的谐波谐振评估方法 [J]. 中国电机工程学报 , 2005 , 25 ( 22 ): 89 - 93 .
XU Wenyuan , ZHANG Dahai . A modal analysis method for harmonic resonance assessment [J]. Proceedings of the CSEE , 2005 , 25 ( 22 ): 89 - 93 .
仰彩霞 , 刘开培 , 王东旭 . 基于回路模态分析法的串联谐波谐振评估 [J]. 高电压技术 , 2008 , 34 ( 11 ): 2459 - 2462 .
YANG Caixia , LIU Kaipei , WANG Dongxu . A loop modal analysis method for series harmonic resonance assessment [J]. High Voltage Engineering , 2008 , 34 ( 11 ): 2459 - 2462 .
FERNÁNDEZ L M , JURADO F , SAENZ J R . Aggregated dynamic model for wind farms with doubly fed induction generator wind turbines [J]. Renewable Energy , 2008 , 33 ( 1 ): 129 - 140 .
0
浏览量
0
下载量
20
CSCD
关联资源
相关文章
相关作者
相关机构
京公网安备11010802024621