中国电力 ›› 2024, Vol. 57 ›› Issue (4): 68-76.DOI: 10.11930/j.issn.1004-9649.202312027
王雪1(
), 刘林1(
), 卓庆东2, 张海鹏2, 杨苓2, 许方园2(
), 曹雨晨1
收稿日期:2023-12-08
录用日期:2024-03-07
发布日期:2024-04-23
出版日期:2024-04-28
作者简介:王雪(1978—),男,硕士,高级工程师,从事能源互联网、新型电力系统等研究,E-mail:wangxue@sgeri.sgcc.com.cn基金资助:
Xue WANG1(
), Lin LIU1(
), Qingdong ZHUO2, Haipeng ZHANG2, Ling YANG2, Fangyuan XU2(
), Yuchen CAO1
Received:2023-12-08
Accepted:2024-03-07
Online:2024-04-23
Published:2024-04-28
Supported by:摘要:
为了解决新型电力系统的低惯量、弱阻尼问题,虚拟同步发电机技术备受关注。但虚拟同步发电机在为系统提供惯量和阻尼的同时,也使得系统在受扰动影响时产生有功振荡问题,并且容易产生稳态误差。为此,提出基于虚拟惯量控制的新型电力系统功率差额前馈振荡抑制方法,优化虚拟同步发电机控制,有效地减小了系统在扰动下产生的有功功率和频率冲击,改善了系统的动态稳定性。同时,分别建立常规控制、普通微分前馈控制和功率差前馈控制等控制策略的有功闭环小信号模型,并给出相关参数设计方法。仿真验证表明,所提策略对解决动态振荡、稳态误差问题的有效性与优越性。
王雪, 刘林, 卓庆东, 张海鹏, 杨苓, 许方园, 曹雨晨. 基于虚拟惯量控制的新型电力系统功率差前馈振荡抑制方法[J]. 中国电力, 2024, 57(4): 68-76.
Xue WANG, Lin LIU, Qingdong ZHUO, Haipeng ZHANG, Ling YANG, Fangyuan XU, Yuchen CAO. Power Difference Feed-forward Oscillation Suppression Method for New Power System Based on Virtual Inertial Control[J]. Electric Power, 2024, 57(4): 68-76.
图 3 不同Jp的VSG在Dp变化时的有功闭环小信号模型零极点分布
Fig.3 Pole-zero distribution of active power closed-loop small-signal model for VSG with different Jp when Dp changes
| 参数 | 取值 | 参数 | 取值 | |||
| Udc/V | 800 | Pload/kW | 50 | |||
| E0/V | 311 | f0/Hz | 50 | |||
| Rf/Ω | 0.05 | Jp/(kg·m2) | 5 | |||
| Lf/mH | 4 | Dp/(N·m) | 0 | |||
| Cf/μF | 10 | Jq | 0.05 | |||
| Rg/Ω | 0.05 | kf/(rad·W–1) | 30 | |||
| Lg/mH | 1.2 | T/s | 0.01 | |||
| Pref/kW | 100 | kt | 0.08 | |||
| Qref/(kV·A) | 10 | kd | 0.08 |
表 1 仿真实验参数
Table 1 Simulation experiment parameters
| 参数 | 取值 | 参数 | 取值 | |||
| Udc/V | 800 | Pload/kW | 50 | |||
| E0/V | 311 | f0/Hz | 50 | |||
| Rf/Ω | 0.05 | Jp/(kg·m2) | 5 | |||
| Lf/mH | 4 | Dp/(N·m) | 0 | |||
| Cf/μF | 10 | Jq | 0.05 | |||
| Rg/Ω | 0.05 | kf/(rad·W–1) | 30 | |||
| Lg/mH | 1.2 | T/s | 0.01 | |||
| Pref/kW | 100 | kt | 0.08 | |||
| Qref/(kV·A) | 10 | kd | 0.08 |
| 控制 策略 | 有功设定值阶跃 | 电网频率跌落 | ||||||||||||
| 有功 超调 量/% | 频率 最大 值/Hz | 调节 时间/ s | 有功 超调 量/% | 稳态 误差 值/kW | 频率 最低 点/Hz | 调节 时间/ s | ||||||||
| C-VSG (Dp=0) | 23.5 | 50.75 | 2.4 | 2.90 | 49.928 | 1.60 | ||||||||
| C-VSG (Dp=30) | 9.0 | 50.54 | 1.3 | 0.94 | 3 | 49.945 | 0.70 | |||||||
| NDFC | 6.5 | 50.52 | 1.2 | 0.97 | 49.945 | 0.55 | ||||||||
| PDFC | 50.19 | 0.4 | 0.97 | 49.947 | 0.35 | |||||||||
表 2 不同控制策略下VSG的主要响应指标
Table 2 Main response indicators of VSG in different control strategies
| 控制 策略 | 有功设定值阶跃 | 电网频率跌落 | ||||||||||||
| 有功 超调 量/% | 频率 最大 值/Hz | 调节 时间/ s | 有功 超调 量/% | 稳态 误差 值/kW | 频率 最低 点/Hz | 调节 时间/ s | ||||||||
| C-VSG (Dp=0) | 23.5 | 50.75 | 2.4 | 2.90 | 49.928 | 1.60 | ||||||||
| C-VSG (Dp=30) | 9.0 | 50.54 | 1.3 | 0.94 | 3 | 49.945 | 0.70 | |||||||
| NDFC | 6.5 | 50.52 | 1.2 | 0.97 | 49.945 | 0.55 | ||||||||
| PDFC | 50.19 | 0.4 | 0.97 | 49.947 | 0.35 | |||||||||
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