hzm 发表于 2020-12-10 19:34

用边界元耦合的方式计算单层板的声传输损失

本人用Virtual Lab里面的边界元耦合的方法和FEM-AML耦合的方法分别计算了实体板的隔声量,但是用边界元耦合的方法计算的声传输损失明显小于FEM_AML方法计算的声传输损失,而且本人用来计算声传输损失的算例时参照阿伟在论坛发布的第九课直接声振耦合计算隔声量的视频例子做的,应该问题不大,个人偏向于边界元计算设置应该时哪里出了问题。其中边界元计算中实体板的模态是用Abaqus计算并导入Virtual Lab中的。麻烦好心人帮忙指点迷津,感激不尽!!!
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hzm 发表于 2020-12-10 19:44

这是设置的截图和算例。
页: [1]
查看完整版本: 用边界元耦合的方式计算单层板的声传输损失