这种减震器布局的优势和劣势分别是什么
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图示一种轴向振动减震器布局，拉伸弹簧缠成一圈布置在密封圈外侧，当滑油受轴向力变形被挤压后朝箭头方向流动。
能想到的好处有：弹簧的变形量被各个方向分散减小，占用的空间小。 那么劣势在于什么呢？
jinshenxiaohuo 发表于 2025-7-18 11:41
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
摸鱼dl 发表于 2025-7-18 11:17
为啥图被吞了 摸鱼dl 发表于 2025-7-18 11:20
为啥图被吞了
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
发图不能复制黏贴，要上传文件的方式发图 图片上传附件，复制粘贴只有你自己能看到，发不出来 这不是笑话吗？谁家的阻尼器或减震器是个二维的结构，那都是三维立体的。你这该不会把那个弹簧蓄能密封圈给当成减震器了吧？ 学者11 发表于 2025-7-18 15:16
这不是笑话吗？谁家的阻尼器或减震器是个二维的结构，那都是三维立体的。你这该不会把那个弹簧蓄能密封圈给 ...
只是一个轴向的视图来体现原理，对这方面不是很了解，您提到这个弹簧蓄能密封圈我去查询学习一下，主要想看一下他和我日常见到的竖直布局的减震器的优劣及区别
学者11 发表于 2025-7-18 15:16
这不是笑话吗？谁家的阻尼器或减震器是个二维的结构，那都是三维立体的。你这该不会把那个弹簧蓄能密封圈给 ...
配套的还有限流器等各个配件，那些部分我能理解就没标识体现了
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