辟尘 发表于 2011-11-13 13:49

电机铜损与铁损大致相同时,电机效率最高?

多个场合下看到这句话,谁可解释一下?或者有理论方面的证明?
谢谢!

giuseppe 发表于 2011-11-15 04:48

这个证明不难, 前提是只考虑铜损铁损没有其他损耗, 且铜损只和电流平方成比例, 铁损只和转速成比例, (当然实际情况不是这样,估算而已),总损耗求最小就能得到满足的条件是铜损铁损相等.

1-1-1 发表于 2011-11-15 08:25

我看到的好像不是这样,应该是不变损耗和可变损耗相等时,电机效率最高

ヤ湫仟eleven 发表于 2013-5-23 16:59

同意三楼的看法

hhzai 发表于 2013-5-24 15:51

1-1-1 发表于 2011-11-15 08:25
我看到的好像不是这样,应该是不变损耗和可变损耗相等时,电机效率最高

我觉得您说的更准确一点, 在汤老师的书上也看到过这句话

StevenZhou 发表于 2015-11-9 21:53

这个问题貌似很有讨论的价值啊,有没有结论?

lvwei1020 发表于 2015-11-10 11:42

1-1-1 发表于 2011-11-15 08:25
我看到的好像不是这样,应该是不变损耗和可变损耗相等时,电机效率最高

个人认为,电机工作的时候损耗都是变化的,铜损随着负载的增大而增大,铁损也是随着转速(频率)及磁密变化而变化,其他风阻、杂散损耗都是随工作状态变化而变化。电机里实际上来说应该是没有不变损耗的。剔除其他损耗因素的影响,个人认为铜铁损相同的时候电机效率最大是可以成立的。而且实际测试中最大效率时铜铁损耗值也是比较接近的。所以这个结论还是有一定的意义。

DJ1510 发表于 2015-11-25 21:12

学习下,感谢分享

相由心生 发表于 2015-12-2 00:34

明显不是嘛 随便跑个rm看他最高点铜铁耗

254339861 发表于 2015-12-3 11:54

可以这推论............................

254339861 发表于 2015-12-3 11:56

.................................

kanlau 发表于 2015-12-6 17:28

学习了,很好的东西

zengxiaodong 发表于 2015-12-6 19:45

254339861 发表于 2015-12-3 11:56
.................................

你引用的内容是我贴出来的,找了好几次都没有找到原始帖子,请给出原帖链接,谢谢!

zengxiaodong 发表于 2015-12-6 19:58

254339861 发表于 2015-12-3 11:56
.................................

找到了,在这里:


https://bbs.simol.cn/thread-54653-11-1.html

《 西莫论坛研讨会第一期——电机参数对性能的影响》

1-1-1 发表于 2017-8-10 10:23

这个在苏联的电机学中有解释.

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**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**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

jjluhonglin 发表于 2017-8-18 17:33

xuexi yi xai ao   刚刚来学习一下{:1_521:}

hoyt777 发表于 2018-2-1 12:42

学习下,慢慢积累吧

Sean2028 发表于 2022-9-10 10:41

做电机很清楚实际做不到理论,理论对电机只是指导方向不要太认真装入死角。
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查看完整版本: 电机铜损与铁损大致相同时,电机效率最高?