Cai_hua 发表于 2017-9-21 10:07

Multi Dimensional Table

求助:如图,ANSYS18里使用Simplorer的多维表时,连好线,输入完表格参数后,多维表的Input和Output脚没了,连线不成功……这是怎么回事?请大神指点。data:image/png;base64,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

Cai_hua 发表于 2017-9-21 10:10

页: [1]
查看完整版本: Multi Dimensional Table