基于吸引域的跟网型与构网型变换器并联供电系统的暂态稳定性分析方法的研究与应用

Research and Application of Transient Stability Analysis Method for Parallel Power Supply Systems with Grid-following and Grid-forming Converters Based on Domain of Attraction

  • 摘要: 跟网型变换器(grid-following converter, GFLC)并联构网型变换器(grid-forming converter, GFMC)并网供电能够实现对新能源出力的最大跟踪,并提供频率和电压支撑,但在大扰动下同样面临暂态失稳的问题。本研究利用Takagi-Sugeno(TS)模糊模型和线性矩阵不等式(linear matrix inequality, LMI)方法定量估计了并联供电系统的参数对暂态稳定性的影响。首先,根据GFLC并联GFMC供电系统的拓扑结构和控制策略,建立其非线性模型,并转换成TS模糊模型。其次,通过求解LMI的方式构建Lyapunov函数(Lyapunov function, LF),估算系统的吸引域。在此基础上,分析系统各参数以及GFMC与GFLC并联对稳定性的影响,为通过调整系统参数增强系统暂态稳定性的方法提供理论支撑。最后,通过MATLAB/Simulink仿真和硬件在环实验分别验证所提方法估算的吸引域的有效性及系统参数对稳定性影响分析的正确性。

     

    Abstract: When grid-following converters (GFLC) are connected in parallel with grid-forming converters (GFMC) for grid-connected power supply, the tracking of maximum new energy output can be achieved, and frequency and voltage support can be provided. However, they also suffer from transient instability under large disturbances. This study employs the Takagi-Sugeno (TS) fuzzy model and linear matrix inequality techniques to quantitatively assess the influence of parameters on transient stability in a power supply system with GFLC paralleled with GFMC. Firstly, based on the topology and control strategy of the power supply system with GFLC paralleled with GFMC, a nonlinear model is established and converted into a TS fuzzy model. Secondly, a Lyapunov function (LF) is constructed to estimate the domain of attraction of the system by solving the LMI. On this basis, the impact of various system parameters and the parallel connection of GFMC and GFLC on system stability is analyzed, providing theoretical support for enhancing system transient stability through system parameter optimization. Finally, the correctness of the stability analysis is verified through MATLAB simulations and a hardware-in-loop experiment.

     

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