1.综合能源电力装备及系统安全湖北省重点实验室,湖北省武汉市 430072;2.武汉大学电气与自动化学院,湖北省武汉市 430072;3.国网湖北省电力有限公司电力科学研究院,湖北省武汉市 430070
随着新能源发电机组的大规模并网,电力系统面临严峻的暂态同步失稳风险。基于虚拟同步发电机(VSG)控制的构网型变流器通过模拟同步发电机组的动力学特性以实现与电网的同步,具有较好的频率和电压支撑能力。然而,既有的基于等面积法则和能量函数的暂态稳定判据无法完全考虑虚拟惯量和阻尼对VSG暂态同步稳定性的影响,无法精确量化稳定边界。为此,文中提出一种基于迭代等面积法则的VSG暂态同步稳定性分析方法。基于能量守恒原理,通过设计迭代算法得到临界稳定条件下的变流器频率-功角分布函数,精确量化了VSG惯量和阻尼项做功对暂态过程中加减速面积的影响。通过比较不同控制器参数和电网参数下的暂态稳定域大小,量化了参数对暂态稳定边界的影响。最后,利用MATLAB/Simulink仿真和RT-LAB硬件在环实验验证了所提稳定性分析方法的有效性和优越性。相比于完全忽略或仅保守估计阻尼做功影响的既有等面积法则和Lyapunov法,所提出的迭代等面积法则保守性较低。相比于时域数值法,迭代等面积法则的计算效率也大幅提升,可实现对暂态稳定边界的精确快速计算。
国家电网有限公司科技项目(4000-202399378A-2-2-ZB)。
1.Hubei Key Laboratory of Power Equipment & System Security for Integrated Energy, Wuhan 430072, China;2.School of Electrical Engineering and Automation, Wuhan University, Wuhan 430072, China;3.Electric Power Research Institute of State Grid Hubei Electric Power Co., Ltd., Wuhan 430070, China
With the large-scale integration of renewable energy generators, the power system faces a severe risk of transient synchronous instability. The grid-forming converter controlled by the virtual synchronous generator (VSG) simulates the dynamic characteristics of the synchronous generator to achieve synchronization with the power grid, which has good frequency and voltage support ability. However, the existing transient stability criteria based on the equal area criterion and the energy function cannot fully capture the effects of virtual inertia and damping on the transient synchronous stability of VSG, which are unable to accurately quantify the stability boundary. Therefore, this paper proposes a transient synchronous stability analysis method of VSG based on the iterative equal area criterion. Based on the principle of conservation of energy, an iterative algorithm is designed to obtain the frequency-power angle distribution function of the converter under critical stability conditions. Thus, the effects of VSG inertia and the work done by the damping term on the acceleration and deceleration areas of the transient process are accurately quantified. By comparing the sizes of transient stability regions with different controller and grid parameters, the influence of parameters on the transient stability boundary is quantified. Finally, the MATLAB/Simulink simulation and the RT-LAB hardware-in-the-loop experiments are used to verify the effectiveness and superiority of the proposed stability analysis method. Compared with the conventional equal area criterion and the Lyapunov method which completely ignore or only conservatively consider the influence of damping work, the conservatism of the proposed iterative equal area criterion is extremely low. Compared with the time domain numerical method, the computational efficiency of the proposed iterative equal area criterion is also significantly improved. Therefore, the proposed method can realize the accurate and fast calculation of the transient stability boundary.
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