guiyn 发表于 2014-10-11 08:41

flux和matlab联合仿真遇到的新错误,帮忙分析下


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
这个错误怎么能解决?

guiyn 发表于 2014-10-11 08:46

图片看不到吗,用附件上传

e=mc^2 发表于 2014-10-11 08:47



注意看错误说明

guiyn 发表于 2014-10-11 08:49

我怎么看不到上传的图片呢,换个格式

guiyn 发表于 2014-10-11 08:56

把flux里面的numerical memory调大就可以了吧,和matlab设置没关系?
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查看完整版本: flux和matlab联合仿真遇到的新错误,帮忙分析下