Damon_Salvatore 发表于 2026-5-22 21:34

Maxwell并行计算TDM (Time Decomposition Method)报错及解决办法

本帖最后由 Damon_Salvatore 于 2026-5-22 21:40 编辑

报错信息:
This design cannot be solved using TDM (Time Decomposition Method). This is because this design may include models using hard hysteresis, coreloss effect on field, additional core loss due to normal flux, object-based loss output, impedance boundary or motion setup using 'consider mechanical transient'. And the current version of TDM does not support models using adaptive time stepping, or models using external circuits with unsupported circuit elements: solution-dependent switches, diodes and capacitors.Also, TDM does not support stop and continue from serial solving to TDM (8:59:08 下午 5月22, 2026)
解决办法: 在“HPC and Analysis Options”里面,点击“Edit”,找到“Use Automatic Settings”,去掉前面的√。
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**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**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**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


raozhimeng 发表于 2026-5-23 13:35

后面的那个图 看不到?!

Damon_Salvatore 发表于 2026-5-24 00:00

raozhimeng 发表于 2026-5-23 13:35
后面的那个图 看不到?!

后面那个图没用,我删除不了。
页: [1]
查看完整版本: Maxwell并行计算TDM (Time Decomposition Method)报错及解决办法