这把刀能加工这个齿轮的产品吗?
滚刀选择除了模数和压力角一样,还有其他的吗?同事说看全齿高,但是这个滚刀参数全齿高小于产品,能加工吗?http://appi.cmiw.cn/upload/2022-04-15/20220415090144_1306146608.jpg
http://appi.cmiw.cn/upload/2022-04-15/20220415090159_1423324627.jpg 理解有问题 应该不能,个人能想到的是齿顶倒角会变大 本帖最后由 abcabcfu 于 2022-4-15 16:03 编辑
我也是公司的滚刀出了问题,自己瞎研究的,不是专业的,仅供参考。
滚刀图纸大概看了下,你这个应该是大小齿轮啮合,这把滚刀仅仅加工小齿轮问题不大。有一个小问题,见下面图中的黄色注释。
补充内容 (2022-4-18 08:03):
回去想了下,单边剃齿量0.04mm,你应该是粗滚+精剃,中间不用淬火,粗滚的滚刀没问题。 abcabcfu 发表于 2022-4-15 15:56
我也是公司的滚刀出了问题,自己瞎研究的,不是专业的,仅供参考。
滚刀图纸大概看了下,你这个应该是大 ...
前几天把刀具的图纸发给刀具厂了,他们说不行全齿高度不够,要重新定刀,加工 也是和你说的一样,滚剃加工,不知道你这边怎么通过计算得出我的加工余量的,还有滚齿后的齿轮的具体齿顶高和齿底高的,最后滚齿齿根高度要是不够,剃齿不能加工齿轮根部深度的吧 vandev 发表于 2022-4-24 09:27
前几天把刀具的图纸发给刀具厂了,他们说不行全齿高度不够,要重新定刀,加工 也是和你说的一样,滚剃加 ...
我没做过剃齿,不过我们是滚齿+淬火+磨齿的,精加工磨齿可以加工出齿根,不怎么清楚剃齿,哈哈打脸了。。。
vandev 发表于 2022-4-24 09:27
前几天把刀具的图纸发给刀具厂了,他们说不行全齿高度不够,要重新定刀,加工 也是和你说的一样,滚剃加 ...
加工余量看你的滚刀图纸,里面有粗加工公法线和精加工公法线,一减就是齿厚。
abcabcfu 发表于 2022-4-25 11:52
我没做过剃齿,不过我们是滚齿+淬火+磨齿的,精加工磨齿可以加工出齿根,不怎么清楚剃齿,哈哈打脸了。。 ...
我们也有磨齿啊,就是客户图纸精度就7级8级的,滚剃就可以做到了,磨齿太贵了
abcabcfu 发表于 2022-4-25 11:53
加工余量看你的滚刀图纸,里面有粗加工公法线和精加工公法线,一减就是齿厚。
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这两个数据咋算的
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