1. 国家电网有限公司华东分部
2. 强电磁技术全国重点实验室(华中科技大学电气与电子工程学院)
纸质出版:2026
移动端阅览
刘仲, 何逸楷, 张希鹏, 等. 高比例新能源受端电网调频能力及频率安全域演化规律分析方法[J]. 中国电力, 2026, 59(9): 262−275.
LIU Zhong, HE Yikai, ZHANG Xipeng, et al. Analysis on frequency regulation capability and frequency security region evolution for high-proportion renewable energy receiving-end grid[J]. 2026, 59(9): 262-275.
刘仲, 何逸楷, 张希鹏, 等. 高比例新能源受端电网调频能力及频率安全域演化规律分析方法[J]. 中国电力, 2026, 59(9): 262−275. DOI: 10.11930/j.issn.1004-9649.202608012
LIU Zhong, HE Yikai, ZHANG Xipeng, et al. Analysis on frequency regulation capability and frequency security region evolution for high-proportion renewable energy receiving-end grid[J]. 2026, 59(9): 262-275. DOI: 10.11930/j.issn.1004-9649.202608012.
高比例新能源受端电网中同步机组占比持续下降,系统固有调频能力不断弱化,频率安全风险日趋严峻。为掌握受端电网调频能力及频率安全域的演化规律,提出一种基于小样本时序数据的高比例新能源受端电网调频能力及频率安全域演化规律联合分析方法。首先,建立受端电网多机聚合频率响应模型,提取系统等效惯量和一次调频系数作为量化受端电网调频能力的关键参数,推导预想扰动下频率稳定指标的解析表达式,进而基于频率安全约束确定临界参数组,划定预想扰动下受端电网频率安全域边界;其次,采用分数阶多变量灰色模型(fractional-order multivariate grey model,F-MGM)对系统未来年份的等效惯量与一次调频系数进行联合预测,并评估其预测精度;同时,将多层感知机(multilayer perceptron,MLP)与Koopman算子相结合,从历史边界数据中学习安全域边界的演化规律,实现频率安全域边界的年际时序预测,通过比对预测的调频能力参数与安全域边界,可量化未来频率安全裕度;最后,利用华东电网2021—2026年历史实际数据、2027—2028年规划数据,对所提方法进行验证并推演未来电网的调频能力及频率安全域。结果表明:在调频能力参数组预测中,F-MGM优于传统模型;在频率安全域边界预测中,MLP-Koopman相比MLP能更准确地捕捉频率安全域边界演化的长期特征,且从动力学角度揭示频率安全域演化的物理内涵,即在相同条件下,华东电网所需的调频与惯量支撑能力随时间推移而不断提高,系统的频率安全运行裕度呈现逐年衰减特性。
With the continuous decline in the share of synchronous units in receiving-end power grids with high-proportion renewable-energy
the inherent frequency-regulation capability of power systems is continuously weakened
leading to increasingly severe frequency-security risks. To investigate the evolution laws of frequency-regulation capability and frequency security region (FSR) for receiving-end power grids
this paper proposes a joint analysis method based on small-sample time-series data for the frequency-regulation capability and FSR evolution of high-proportion renewable-energy receiving-end power grids. Firstly
a multi-machine aggregated frequency response model for the receiving-end power grid is established. The system equivalent inertia and primary frequency-regulation coefficient are extracted as key parameters to quantify the system’s frequency-regulation capability. Analytical expressions of frequency stability indices under anticipated disturbances are derived. On this basis
critical parameter sets are determined subject to frequency security constraints
and the FSR boundary of the receiving-end power grid under anticipated disturbances is delineated. Secondly
a fractional-order multivariate grey model (F-MGM) is adopted to jointly predict the equivalent inertia and primary frequency-regulation coefficient of the power grid for future years
and its prediction accuracy is evaluated. Meanwhile
the multilayer perceptron (MLP) is combined with the Koopman operator to learn the evolution law of security-region boundaries from historical boundary data
so as to realize the interannual time-series prediction of the FSR boundary. Furthermore
the future frequency security margin can be quantified by comparing the predicted frequency-regulation-capability parameters with the security-region boundary. Finally
the proposed method is verified using the actual historical data of the East China Power Grid from 2021 to 2026 and its planning data for 2027—2028
and the future frequency-regulation capability and FSR of the power grid are deduced. The results demonstrate that F-MGM outperforms conventional models in the prediction of frequency-regulation-capability parameter sets. For FSR boundary prediction
the MLP-Koopman method can capture the long-term evolution characteristics of FSR boundaries more accurately than the pure MLP approach. In addition
this method reveals the physical connotation underlying FSR evolution from the perspective of system dynamics: under identical conditions
the required frequency-regulation and inertia-support capabilities of the East China Power Grid rise continuously over time
and the system’s frequency-security operation margin exhibits year-by-year attenuation characteristics.
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