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新人hfss求指导 表面网格产生失败
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小白求教各位大神 ,hfss仿真出现表面网格产生错误是怎么回事啊,设计规则检查都是正确的,有一个材料厚度是0.1um,当这个值大于0.1时是不报错的,等于0.1um时就报错,求指导
![](https://bbs.rfeda.cn/data:image/png;base64,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)
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