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Investigation of the diameter error when turning thin walled workpieces

机译:转动薄壁工件时的直径误差调查

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Every manufacturing process undergoes geometrical deviations from the defined geometry. In order to produce workpieces within the specified quality, a downstream quality assurance is carried out. This quality assurance is expensive and time consuming. If the geometrical error could be estimated during and after the manufacturing process this quality assurance can be reduced. The geometrical error emerges due to different causes. One of these causes is the deflection of tool and workpiece. This alters the depth of cut and therefore causes a radial error on the machined workpiece. An additional cause is the progressing tool wear during continuous machining, also influencing the depth of cut.This paper presents a method to determine the radial error after turning. The method is based on finite difference calculations, suitable for the investigation of the local error of multi-diameter workpieces. Within the developed model the deflection due to shearing and bending of the workpiece and the tool are examined. Furthermore, the tool wear is considered. Additionally, the calculation for a locally varying depth of cut is presented. The results show that by taking the tool wear into account the model error was decreased from 63.08 % to an absolute error of 5.72 %. Using the proposed model, it is possible to generate relevant data about the geometrical manufacturing error immediately after every machining process.
机译:每个制造过程都经过几何偏差与定义的几何形状。为了在规定的质量范围内生产工件,进行下游质量保证。这种质量保证昂贵且耗时。如果在制造过程中估计几何误差,则可以减少这种质量保证。由于原因不同,几何错误出现。其中一个原因是工具和工件的偏转。这改变了切割的深度,因此导致加工工件上的径向误差。额外的原因是连续加工过程中的进展工具磨损,也影响切割深度。本文提出了一种确定转弯后径向误差的方法。该方法基于有限差分计算,适用于调查多直径工件的局部误差。在开发的模型中,检查了工件和工具的剪切和弯曲引起的偏转。此外,考虑工具磨损。另外,呈现了局部变化深度的计算。结果表明,通过将工具磨损考虑到模型误差从63.08%降低到5.72%的绝对误差。使用所提出的模型,可以在每次加工过程之后立即产生关于几何制造错误的相关数据。

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