超越式 发表于 2023-4-26 14:08:58

电批平衡臂相关

本帖最后由 超越式 于 2023-4-26 14:10 编辑

下面这种电批平衡支架用的既可上下活动又能360度旋转的轴承是什么类型的?
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

beta_ling 发表于 2023-4-26 15:15:01

自润滑衬套

超越式 发表于 2023-4-26 15:20:51

beta_ling 发表于 2023-4-26 15:15
自润滑衬套

在使用上和线性滚珠衬套差别大吗

beta_ling 发表于 2023-4-26 16:00:29

超越式 发表于 2023-4-26 15:20
在使用上和线性滚珠衬套差别大吗

线性滚珠衬套滚珠没有回流道, 行程会受导套限制; 自润滑衬套没有行程限制. 当然自润滑衬套的滑动摩檫力会比滚珠衬套的滚动摩擦力大一些.

冷月梧桐 发表于 2023-4-26 21:54:39

开卷有益,多翻翻书

陈晓霞 发表于 2023-4-26 22:21:31

自润滑衬套1

romansee 发表于 2023-4-27 08:03:44

学习中

giveyousese 发表于 2023-4-27 08:26:08

直线轴承都可以旋转

giveyousese 发表于 2023-4-27 08:39:18

giveyousese 发表于 2023-4-27 08:26
直线轴承都可以旋转

没见过不能转的,上个图看看

超越式 发表于 2023-4-27 15:17:06

beta_ling 发表于 2023-4-26 16:00
线性滚珠衬套滚珠没有回流道, 行程会受导套限制; 自润滑衬套没有行程限制. 当然自润滑衬套的滑动摩檫力会 ...

受到较大径向力,偏心严重的话衬套还是用不了
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