直线导轨与直线轴承的选用
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这种行程1300mm的气缸提升机构,直线导轨和直线轴承用哪种比较好?
2944759043 发表于 2024-8-22 14:15
图呢
直接粘贴不行吗
铜套最佳,三柱,四柱结构,省钱,空间小,好安装,
直线导轨
都能用,我在3米高度上下行走用了俩直线圆柱导轨用了没问题,成本还低,不到500。直线导轨一条就500了, op丶 发表于 2024-8-22 16:38
都能用,我在3米高度上下行走用了俩直线圆柱导轨用了没问题,成本还低,不到500。直线导轨一条就500了,
直线圆柱导轨 就是工人装起来好麻烦;P
看你的导轨固定方式吧,我感觉两种的原理都没什么区别,都是导向+支撑,就是导轨的固定方式不一样而已,结合实际工况考虑下
主要看受力状态吧,如果除了径向受力,且受力较大,光轴配合直线轴承可能会发生弯曲变形。 要结合工况
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