蓝色天空h 发表于 2023-11-28 23:07:55

关于垂直安装角接触球轴承的固定问题

本帖最后由 蓝色天空h 于 2023-11-28 23:09 编辑

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
上端轴承外圈用孔用挡圈固定,内圈用轴肩固定;下端用轴承外圈用凹槽固定,内圈用锁紧螺母固定。
上端轴肩给轴承一个40kg的力,同时径向承受一定弯矩。请问这样合理吗

siralop 发表于 2023-11-29 10:01:17

轴向力不大,背对背装配没问题,而且抗弯矩;
轴向没有串动,卡簧固定也没问题。
看你给的条件这样装可以。

走江湖 发表于 2023-11-29 10:05:06

40KG随便玩啊

龙013579 发表于 2023-11-30 08:40:19

就你表述的负载来看没问题,还要看你轴的伸出量和运动精度了。
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