zl-zyq 发表于 2023-11-30 12:27:38

车削纹路???

使用数控机床车削平面,客户要求:车削平面不得有规则的螺旋纹,加工这段平面采用不同进给或线速度是否符合该要求?data:image/png;base64,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

438007705 发表于 2023-11-30 13:54:07

是车端面么?大不了抛下光就是了

君不见长江之水 发表于 2023-11-30 14:06:45

加工这段平面采用不同进给或线速度是否符合该要求?——不行。


无螺旋纹,密封要求?
要么抛掉,
要么需要采用特殊车削方式,比如宽的刮刀分段刮,比如特殊的进给方式(扎刀抬刀进给的循环)。

sgxap666 发表于 2023-11-30 14:09:23

布带轮光一下

zl-zyq 发表于 2023-11-30 19:56:44

君不见长江之水 发表于 2023-11-30 14:06
加工这段平面采用不同进给或线速度是否符合该要求?——不行。




要求是不能有规则的螺旋纹,我都一直怀疑这表述有问题

702736 发表于 2023-12-1 07:42:02

这种表述太专业了,机械人不易理解。幸亏是不得有规则的螺旋纹,还可以想着搞点不规则或不是螺旋纹的东东

zl-zyq 发表于 2023-12-1 08:33:12

702736 发表于 2023-12-1 07:42
这种表述太专业了,机械人不易理解。幸亏是不得有规则的螺旋纹,还可以想着搞点不规则或不是螺旋纹的东东

这种表述我也咨询我们技术中心人员是想要什么状态,他们也说不上来,只是客户原版输入:funk:

zl-zyq 发表于 2023-12-1 09:11:58

zl-zyq 发表于 2023-12-1 08:33
这种表述我也咨询我们技术中心人员是想要什么状态,他们也说不上来,只是客户原版输入

我让技术中心问客户真实需求,被告知你做机加工的,这个你的专长需要自己判断....

xw_f 发表于 2024-2-20 13:11:02

车加工螺旋纹不可避免,这是有密封性要求的,有螺旋纹会造成渗油。一般有这种要求需要磨削或者抛光才能满足要求。滚光可能也能没有螺旋纹,没太了解过,可以问问专业滚刀厂家咨询。

328Feng_328 发表于 2024-2-21 08:49:25

抛光或者成本允许的话加个磨序
页: [1]
查看完整版本: 车削纹路???