苏开元, 魏澈, 邱银锋, 李国香, 谢小荣, 车久玮. 构网型储能接入海上油田群电网的频率稳定分析[J]. 中国电机工程学报, 2025, 45(10): 3764-3774. DOI: 10.13334/j.0258-8013.pcsee.232506
引用本文: 苏开元, 魏澈, 邱银锋, 李国香, 谢小荣, 车久玮. 构网型储能接入海上油田群电网的频率稳定分析[J]. 中国电机工程学报, 2025, 45(10): 3764-3774. DOI: 10.13334/j.0258-8013.pcsee.232506
SU Kaiyuan, WEI Che, QIU Yinfeng, LI Guoxiang, XIE Xiaorong, CHE Jiuwei. Frequency Stability Analysis of Grid-forming Energy Storage Integration in Offshore Oilfield Power Systems[J]. Proceedings of the CSEE, 2025, 45(10): 3764-3774. DOI: 10.13334/j.0258-8013.pcsee.232506
Citation: SU Kaiyuan, WEI Che, QIU Yinfeng, LI Guoxiang, XIE Xiaorong, CHE Jiuwei. Frequency Stability Analysis of Grid-forming Energy Storage Integration in Offshore Oilfield Power Systems[J]. Proceedings of the CSEE, 2025, 45(10): 3764-3774. DOI: 10.13334/j.0258-8013.pcsee.232506

构网型储能接入海上油田群电网的频率稳定分析

Frequency Stability Analysis of Grid-forming Energy Storage Integration in Offshore Oilfield Power Systems

  • 摘要: 随着高比例新能源接入、燃气轮发电机逐步退出,海上油田群电网频率稳定问题凸显,该问题有望使用构网型储能改善。为研究构网型储能接入电网的频率稳定性,首先明确其控制策略,考虑变流器控制参数、原动机-调速器响应速度等,根据构网型储能与海上油田群电网的功率-频率-功角关系建立等值频率响应模型;然后,对等值模型进行简化并确定其闭式解,从频率变化率、频率最低点、系统惯量、频率波动4方面分析系统频率稳定性,明确惯性参数、调频系数和虚拟阻抗的影响;最后,以某实际海上油田群电网为例,利用仿真验证所提方法的有效性。进一步分析跟网/构网型储能在频率支撑能力上的区别,以期为提升高比例新能源海上油田群电网的频率稳定特性提供一定技术支撑。

     

    Abstract: As a result of an increased share of renewable energy and the retirement of gas turbine generators, the challenge of maintaining frequency stability in offshore oilfield power systems (OOPSs) has become increasingly notable. To mitigate these challenges, grid-forming (GFM) energy storage offers a promising solution. To study the frequency stability of OOPSs with GFM energy storage, this paper first clarifies its control strategy, considering both converter control parameters and the response speed of gas turbine governors. Then, based on the power-frequency-rotor angle relationship of the GFM energy storage and OOPSs, an equivalent frequency response model is constructed. This equivalent model is subsequently simplified, and its closed form solution is determined. The frequency stability is then examined in terms of rate of change of frequency, frequency nadir, system inertia, and frequency fluctuation. The effects of the inertia parameter, frequency modulation coefficient and virtual impedance are determined. Finally, using an actual OOPS as the example, the effectiveness of the proposed method is validated through simulation. The study further analyzes the distinctions in frequency support capabilities between grid-following (GFL) and GFM energy storage, which aims to provide a reference for the renewable-dominant OOPSs.

     

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