庭汐汐 发表于 2023-11-12 14:16

maxwell与optislang优化中,如何限制铁心磁密

maxwell与optislang优化中,如何限制铁心磁密。选择铁心一个线段一个周期的最大磁密时报错了,单个点操作时没问题,是因为有时间和距离的两个变量吗?

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**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**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**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**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**FwZyK02dVtacvXQejZEMv+opRlGsTTm4hDjQRl+y5jx64vHqF1ZfuxOEb6y2nMXiwme+3FRQ4ObU7JuGWQZSf22bakHd2P2DnjtB/PsO3MftZ/6VTqMq5n8HN6RwK+1u24CYyIjj9bXrTtrk9yY0JukvU3KKYVuSljx3Zuboj2G9jWr6nN9fT69K5Hrple3yzybvp5LNTUYd6a5sLwep+da8I5ysQpxTN1vDfHxG3av05g/KRItRCrq+fUV/sdlg+vfaFvmf3T+GT9m9/29TNfvuUSj5OU2Fe3NKKxY3ou8e2LJzM4+vrmfDBYhjvLbqDqYr8/Pt3VMPX79oZJa5rvpwWPa8eb+LJ9Stt24hwnxKnvOAC1czorfZgLk//e8FSquQ1PB3KxcEHx79yMMbKnf71qvIJ49hcdXVjr3Xe/7PR4vp+35Y6ZnneIr2LkTg1bQT/h6WFf9BG2HdgrBWc15vzx7t79+ew+p//BgWm3t037DTUq3dlzibbDi3ncQe+oF8+rBVM4Ds1+1n+XIDKuPdzsHEjA17qMPTuOrGHD+PNe+/H0Lud1PI4LyefX7tVrz5S5Gtu2X2vH0G98znT2zc5zrujmW9dM7bV1nCftTRTLIjUXhvOYxz68PgizUp6/us/+T/fnOAftSd821j1RW1+2VQt2O0wwYqEIyksRy2fJfJy93ko/htGmPsX8TB/z9ZMu9whnHiMp0eQjFtHcuUh5XzyByLODZ1h46WPX59fX6TUVmVzd49Wx3Dgjyzk3OQ/n3P44MdkD3sSV7rN3rR/4evej/Ifu6sPwrRPRCEv6t/ZEGLZwyNeBXiCUpY2ZTrDxc0Ny6uI/7csrXkYj+kTh9XX405JR9lMIZu4g9nE3k3M0IJELRXiR7OvlNBaODynr+u11r68hqGa8i1GOXb7tieNMkq2u+/EM287tp/1nXCtdvs9EwNe6Pyav7RTtu7nLX5jKOX/+9zUvrZky3tgOx1Rgh3dtCubT0Ujpy0uYro3f7cg1U8vMze+TQR6L4ebFdF3VubCf/sZXtfp5LD3XeK8w9Z3keJqYZTgLXzWlj6vuTE6MdvfHTZxtzKWsXRMEfg9N2bpj4165UCsz+3v7ZHjcuunr59ZW2qhHUqJxlOSk4N/u4pEBVriwKjA/X8RLaPJF42eDiTBeqImju+sgmhA0gfIUTuweT8b1KeL+iEZsqfUzJQp7xnZLpnv64fW1yhwVrAlsguJ1ttPOFj6tYHqT+rmRC0mJgjtrUqJ3SyJ3KdT0275lsjB3TMbHnvfceXqkC9L+k4jEy925ui3m1EoR2D+ekaecKeMWHWdcL8L1gIU307os+IInJ4+CdzOmBwPsnzjfsfYI1wTS3h3NrUJjbZ/WMKpV/dzC5nGSklvoROo0JZ7+IuIeM7uERB6PuuP6WPnoySQSjsMO7a8DkpItg71/PDf0hnG9Idz6m95C6/3rPd5vFOvntMSDLZgu6Z+ydRNAPy5+j5GUOH/v3kI8dyNsogF00EQYJyeI54SCjcYJoPX1AwzT9Zk+Uovox0WbpMSxKN**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**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

17852601532 发表于 2024-4-3 09:07

你好请问解决了吗,如何优化磁密
页: [1]
查看完整版本: maxwell与optislang优化中,如何限制铁心磁密