Grid-forming converters has attracted increasing attention, whose stable transmission of maximum active power under complex grid conditions is important to the enhancement of power generation capacity. This paper proposes a quantitative analysis method of the active power transfer limit under the resistive-inductive grid condition, considering both power flow constraints and grid-forming control constraints. First, the limiting factors of the maximum active power is discussed, including power flow constraints (e.g., voltage/current amplitude limits) and grid-forming control constraints (e.g., virtual active/reactive power control limits), from which a set of systematic operating region conditions are constructed. Second, a geometric method for the maximum active power is proposed, providing an optimal active power reference under active-reactive power coupling, with consideration of both power flow and grid-forming control constraints. Finally, the correctness of the proposed method is validated on a real-time simulation platform, considering different short circuit ratios (SCR), resistance/inductance (R/X) ratios and main control parameters.

错误:搜索内容不能为空,请输入英文关键词
错误:关键词超出字数限制,请精简
高级检索

Analysis of Active Power Transfer Limit of Grid-Forming Converters Considering Resistive-Inductive Grid

  • Wei Wang,
  • Haoxiang Zong,
  • Chen Zhang,
  • Xu Cai,
  • Marta Molinas,
  • Fuwen Wang

摘要

Grid-forming converters has attracted increasing attention, whose stable transmission of maximum active power under complex grid conditions is important to the enhancement of power generation capacity. This paper proposes a quantitative analysis method of the active power transfer limit under the resistive-inductive grid condition, considering both power flow constraints and grid-forming control constraints. First, the limiting factors of the maximum active power is discussed, including power flow constraints (e.g., voltage/current amplitude limits) and grid-forming control constraints (e.g., virtual active/reactive power control limits), from which a set of systematic operating region conditions are constructed. Second, a geometric method for the maximum active power is proposed, providing an optimal active power reference under active-reactive power coupling, with consideration of both power flow and grid-forming control constraints. Finally, the correctness of the proposed method is validated on a real-time simulation platform, considering different short circuit ratios (SCR), resistance/inductance (R/X) ratios and main control parameters.