芋头啊 发表于 2022-5-22 21:47:30

振动切削载荷设置

本帖最后由 芋头啊 于 2022-5-22 21:55 编辑

data:image/png;base64,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**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**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请大佬们教教怎么设置这东西,他说不能同时赋予速度和位移,但是如何设置他   1 nodes have dof on which velocity/displacement/acceleration/base motion etc. constraints are specified simultaneously. The nodes have been identified in node set ErrNodeBCRedundantDof.这个的问题

wanzhu 发表于 2022-5-27 11:45:16

一个点不能既运动又不运动,很明显你把位移和约束同时赋到了一个节点上,找到ErrNodeBCRedundantDof这个set,把边界条件改一下
页: [1]
查看完整版本: 振动切削载荷设置