zhouyun0914 发表于 2021-9-5 23:05:18

PSCAD小电流接地系统模型相电压问题

PSCAD小电流接地系统模型相电压问题
data:image/png;base64,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
相电压有效值为什么会波动???
页: [1]
查看完整版本: PSCAD小电流接地系统模型相电压问题

招聘斑竹