首页|期刊导航|电力系统自动化|跟网与下垂构网变流器混联带负荷系统稳定域与稳定形态

跟网与下垂构网变流器混联带负荷系统稳定域与稳定形态OA

Stability Region and Stability State of Load-carrying Hybrid System with Grid-following Converter and Grid-forming Converter with Droop Controller

中文摘要英文摘要

在新型电力系统加速建设的背景下,跟网型与构网型变流器深度耦合、混联运行成为常态.现有研究多针对其并网场景,对离网带负荷运行场景研究较少.文中建立单个跟网型(GFL)变流器与单个采用下垂控制的构网型(GFM)变流器混联的带负荷模型,从理论上研究混联系统的大扰动同步稳定域以及对应的稳定形态.首先,解析推导了系统的静态稳定极限,给出混联系统周期性稳定平衡点(SEP)的存在条件和表达式.然后,基于不变流形理论与逆轨迹方法分析了系统的稳定域特性与稳定形态,呈现3种情况:1)当GFL变流器出力大于GFM变流器时,各周期性SEP的稳定域分离,稳定形态包括收敛到原SEP、失稳;2)当GFL变流器和GFM变流器出力接近时,各周期性SEP的稳定域相邻,但无法覆盖全空间,稳定形态包括收敛到原SEP、收敛到其他SEP、失稳;3)当GFL变流器出力小于GFM变流器时,各周期性SEP的稳定域相邻,覆盖全空间,稳定形态包括收敛到原SEP、收敛到其他SEP.此外,文中分析了关键参数对稳定域和稳定形态的影响,随着下垂系数增加、锁相环比例系数增加或积分系数减小,系统稳定域增加.最后,采用全电磁暂态仿真和半实物实验验证了相关结论.

Against the background of the accelerated development of new power systems,the deep coupling and hybrid operation of grid-following(GFL)and grid-forming(GFM)converters have become the norm.Most existing research focuses on the grid-connected scenarios,with limited investigation into their off-grid load operation.This paper establishes a load-carrying hybrid system with a single GFL converter and a single GFM converter with droop controller,and theoretically investigates the large-disturbance synchronization stability region of the hybrid system and corresponding stability state.First,the static stability limit of the system is analytically deduced,the existence condition and expression of the periodic stable equilibrium point(SEP)of the hybrid system are obtained.Then,based on the invariant manifold theory and the inverse trajectory method,the stability region and the corresponding stability state are analyzed,presenting three cases:1)When the output of the GFL converter exceeds that of the GFM converter,the stability regions of each periodic SEP are separated,and the stability states include convergence to the original SEP/instability;2)When the outputs of the GFL and GFM converters are comparable,the stability regions of each periodic SEP are adjacent but cannot cover the entire space,and the stability states include convergence to the original SEP/convergence to other SEPs/instability;3)When the output of the GFL converter is less than that of the GFM converter,the stability regions of each periodic SEP are adjacent and can cover the entire space,and the stability states include convergence to the original SEP/convergence to other SEPs.In addition,this paper analyzes the influence of key parameters on the stability region and stability states.As the droop coefficient increases,the proportional coefficient of the phase-locked loop increases,or the integral coefficient decreases,the system stability region expands.Finally,the electromagnetic transient simulations and hardware-in-the-loop experiments are conducted to validate the conclusions.

赵博元;陈磊;闵勇;骆舒婕;李春鹏;钱昊

清华大学电机工程与应用电子技术系,北京市 100084清华大学电机工程与应用电子技术系,北京市 100084||新型电力系统运行与控制全国重点实验室(清华大学),北京市 100084清华大学电机工程与应用电子技术系,北京市 100084||新型电力系统运行与控制全国重点实验室(清华大学),北京市 100084清华大学电机工程与应用电子技术系,北京市 100084北京海博思创科技股份有限公司,北京市 100094北京海博思创科技股份有限公司,北京市 100094

跟网型变流器构网型变流器下垂控制稳定平衡点不变流形理论逆轨迹法稳定域稳定形态

grid-following(GFL)convertergrid-forming(GFM)converterdroop controlstable equilibrium point(SEP)invariant manifold theoryinverse trajectory methodstability regionstability state

《电力系统自动化》 2026 (6)

16-34,19

国家重点研发计划资助项目(2024YFB2408900). This work is supported by National Key R&D Program of China(No.2024YFB2408900).

10.7500/AEPS20250523002

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