psq369 发表于 2021-7-21 14:31:44

齿数和中心距定了,怎么分配变位系数?

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三个齿轮外粘合,模数都是0.8,齿数分别为12,34,59,实际中心距比理论的偏大,不知道怎么变位?

魍者归来 发表于 2021-7-21 14:51:06


来自百度知道

move3309 发表于 2021-7-21 14:58:05

第五版手册第三卷,P14-24

一个小学生呀 发表于 2021-7-22 08:36:11

2个中心距说一下,我帮你计算下

psq369 发表于 2021-7-22 09:03:31

一个小学生呀 发表于 2021-7-22 08:36
2个中心距说一下,我帮你计算下

12齿(已知变位系数+0.3)和34齿的中心距是18.6(理论18.4),34齿和59齿中心距为37.4(理论为37.2)

一个小学生呀 发表于 2021-7-22 12:00:49

psq369 发表于 2021-7-22 09:03
12齿(已知变位系数+0.3)和34齿的中心距是18.6(理论18.4),34齿和59齿中心距为37.4(理论为37.2)

按实际中心距,12齿变位系数按+0.3会存在根切。
计算了最佳啮合参数,详见图片,共你参考

psq369 发表于 2021-7-22 14:08:59

一个小学生呀 发表于 2021-7-22 12:00
按实际中心距,12齿变位系数按+0.3会存在根切。
计算了最佳啮合参数,详见图片,共你参考

这是啥软件

远祥 发表于 2021-7-24 04:12:48

这个挺专业的啊

啵啵蛋 发表于 2021-8-7 09:57:12

挺专业的,大佬能私发软件吗,谢谢了
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