求大佬教教新手怎么进行永磁电机设计呀
老师给了一些电机的尺寸数据,让进行仿真。但是仿真出来以后对不对俺不会看啊,不知道这些数值是多少才对{:1_553:}大佬们有没有一些入门的经验或者学习资料赏我一下的啊!
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**fcyga40hgFbrXdwqllQ701yBqwvPlWNhoEVsdrMCFG23VZx+lzcRmxIrke1rWPc86m7wLOnRaSWZdoZelDDBKMlbf6JRL32soGuGIcArfwsdRxMR/bz67XgOXRT3BjncIdbMXk/JKDGJHWwfVaftg4TterfeyHD/XkJOLPKHc**5LI65LtJjjpHVl9ah3x61sgC3GImyW5LiUbuWe1VYDls2pg6kdIh2ey0nFsI/BE6sTMfAjH3ZLIlYk4rVulTnvTPoe4BzWou2ZUJeZINfS5b6K3qPNTR3wdjWaaNm38VY2wBRjEjZLchzrEqvLVv4ZbTVgeZWpg5IORgwkd3jMJnZ9c**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:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAPYAAADmCAYAAADmxHhTAAAd80lEQVR4Ae1dzY4bV3rlI8wjOC/RgPgURrIYODPBNLzgYCAj44XfwIteqi1rIWWTbGzD6ElmYaHjhQTPE7QXCcYGaCXxRhY8ktGwF5K90A0+sg956uvv1q1b1WpVkaeA0vf/1eW593QVixRrlrQJgWtC4OnTp+nly5fXdLRpHu**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**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**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**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data:image/png;base64,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**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
首先你的目标是什么,电机要达到什么效果,然后根据这些目标去优化电机,因变量很多,要学会控制这些因变量(因为因变量自身也有相对的互斥,从来没有最优的解,只有对你目标最合适的解)。然后列出可能导致这些因变量变化的自变量。从而优化这些自变量。至于学习,感觉可以看公众号,我喜欢读李保来老师的公众号!或者B站看视频自学。 可以参考西莫电子技术期刊里面的基础内容进行练习 里面有操作步骤及结果信息说明
也可在Maxwell大本营公众号查阅相关内容进行练习 别怕,问问老师,让他推荐给你几本书。不敢问?拉着师兄啊。
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