请问comsol能实现超导体永磁体相互作用的动态悬浮力仿真吗?
为了计算永磁体相对于超导体运动而产生的悬浮力,请问comsol能实现超导体永磁体相互作用的动态悬浮力仿真吗? 不能,超导里面还存在量子束缚,不仅仅是磁之间的相互力,所以仿真的结果偏小 不能,超导里面还存在量子束缚,不仅仅是磁之间的相互力,所以仿真的结果偏小 不能,超导里面还存在量子束缚,不仅仅是磁之间的相互力,所以仿真的结果偏小 602334067 发表于 2016-6-14 16:25不能,超导里面还存在量子束缚,不仅仅是磁之间的相互力,所以仿真的结果偏小
那该怎么计算超导永磁间的悬浮力呢? ericwong 发表于 2016-6-14 18:24
那该怎么计算超导永磁间的悬浮力呢?
我也不知道、、、、、 怎么上次连发了3遍、、、、、 原理是什么呢?永磁体在超导体附近移动,在超导体中产生感应电流,感应电流产生磁场,从而让永磁体悬浮?如果是这个原理的话可以做。 luomu 发表于 2016-7-5 09:29
原理是什么呢?永磁体在超导体附近移动,在超导体中产生感应电流,感应电流产生磁场,从而让永磁体悬浮?如 ...
谢谢您的回复,就是永磁体产生磁场,超导体内感应电流在磁场中受力的相互作用。请问什么原理comsol不能做仿真呢? ericwong 发表于 2016-7-5 22:30
谢谢您的回复,就是永磁体产生磁场,超导体内感应电流在磁场中受力的相互作用。请问什么原理comsol不能做 ...
最新版的COMSOL的APP中有个手摇手电筒的例子,有些相似,可以借鉴下。 luomu 发表于 2016-7-6 09:21
最新版的COMSOL的APP中有个手摇手电筒的例子,有些相似,可以借鉴下。
5.1有没有您说的手摇手电筒?能否说一下这个app具体在哪里?谢谢 ericwong 发表于 2016-7-6 15:41
5.1有没有您说的手摇手电筒?能否说一下这个app具体在哪里?谢谢
在COMSOL官网上也有,可以下载。 luomu 发表于 2016-7-7 15:15
在COMSOL官网上也有,可以下载。
手摇手电筒的英文怎么说?怎么找不到?能否给个链接什么的?多谢多谢 ericwong 发表于 2016-7-7 15:32
手摇手电筒的英文怎么说?怎么找不到?能否给个链接什么的?多谢多谢
cn.comsol.com/models/electrical
luomu 发表于 2016-7-11 17:33
cn.comsol.com/models/electrical
十分感谢您的回复,我刚开始接触comsol以及超导磁悬浮相关的内容。多谢您的帮助! luomu 发表于 2016-7-11 17:33
cn.comsol.com/models/electrical
请问采用一般的磁场接口或者磁场公式接口可以实现超导-永磁体的悬浮力仿真吗?我的模型怎么老报错?
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请问楼主解决了吗,我也需要做这个仿真,想咨询一下! 西域青烟 发表于 2017-3-29 12:30
请问楼主解决了吗,我也需要做这个仿真,想咨询一下!
请问你要仿真什么? ericwong 发表于 2017-4-7 17:20
请问你要仿真什么?
我想仿真超导磁悬浮,就是基于迈斯纳效应的那个,和你所说的超导体永磁体相互作用的动态悬浮力仿真应该是相似的。你方便加我的QQ吗:897167763.谢谢! 西域青烟 发表于 2017-4-10 21:48
我想仿真超导磁悬浮,就是基于迈斯纳效应的那个,和你所说的超导体永磁体相互作用的动态悬浮力仿真应该是 ...
你需要考虑超导材料的非线性ej关系?
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