使用ATP作交流穩態分析
ATP大多用來作暫態分析,但事實上ATP提供了非常強大的相量解析功能,這裡先示範一個簡單的例子,作交流穩態(線性)電路分析,先用ATPDraw繪製電路圖如下這個圖是分析完成後的情形,電流探針及電壓探針顯示出電流與電壓的相量,電流探針有兩個作用,一是顯示電流,二是顯示功率潮流。要如何設定才能讓ATP知道你要作暫態還是穩態呢?只要讓仿真的停止時間 Tmax 為負值即表示要作穩態分析。在這個範例中,要特別注意電感使用歐姆值,電容則使用微姆歐 (micro-mho, 微西門子)。電流探針可選擇顯示電流或功率潮流,在本範例中,電流顯示有效值,因此在 Scale欄裡填入1.4142136(根號2),如果我們想顯示峰值,就不用填入任何數值,顯示功率潮流時也不用填入數字,而且潮流會用實數與虛數表示,代表實功與虛功。
最後附上使用 Mathcad 的解答,我們發現ATP非常精確,雙擊電流或電壓探針可顯示ATP的仿真結果至六位有效數字,但畫面上為節省空間,只會顯示四位有效數字。
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9oMfX5lVoSqHChiLRu+/KPPKMrpxQkkjnWtnmbxqau3ZJABSKyF4+IHPf8GypEJLCCiOxFPNjDXSRwCCKyF68H7R2XzBORwAoishfh7Ij3r6+4tklEAhoR2Yt4AnmfVZtEJLDiQhFpvHBvLFjtdg2r/dZrk/dtLt6SQIWLRGSyOnWY5nS99DDNRqE+5FX5fD1uupw8f3fmii0J1LpIRAJAC0QkAEhEJABIRCQASEQkAEhEJABIRCQASEQkAEhEJABIRCQASEQkAEhEJABIRCQASEQkAEhEJABIRCQASP8BY8Vvgu2wph0AAAAASUVORK5CYII=
这个帖子不错,大家快来顶起来! 这个帖子不错,谢谢!
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