三流 发表于 2021-4-19 11:28:50

请问马达和泵如何能连接一起,并保证转速方向一致

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

美丽的风景 发表于 2021-4-19 23:45:44

加工两个座子把泵与马达通过联轴器联结起来,可选择有正反转的泵

三流 发表于 2021-6-30 11:10:55

美丽的风景 发表于 2021-4-19 23:45
加工两个座子把泵与马达通过联轴器联结起来,可选择有正反转的泵

抱歉是我表述不清,我问的是在AMEsim里,不过现在已经知道了,谢谢您

沐阳 发表于 2024-11-22 20:46:58

三流 发表于 2021-6-30 11:10
抱歉是我表述不清,我问的是在AMEsim里,不过现在已经知道了,谢谢您

所以是加哪个元件呢
页: [1]
查看完整版本: 请问马达和泵如何能连接一起,并保证转速方向一致