Abstract

To achieve high quality of sculptured surface, a five-axis machine center must have excellent dynamic behavior. This article gives a new way to characterize and present the performance of machine center on milling sculptured surface which is constrained by the dynamic stiffness. First, the formation mechanism of surface quality is explained in intermittent milling process. It is mainly affected by the vibration frequency of cutting behavior. Second, the concept of dynamic stiffness of machine center is proposed and calculated based on the movement of multi-axis. To elaborate such effect, the map of dynamic stiffness on a sculptured surface, S part is obtained. The change of stiffness causes the different vibration frequency and then leads to different surface quality. Finally, experiments are conducted on S part by microscope and the waviness measurement. The results demonstrate the proposed method is very close to the true one. Presenting, measuring, and controlling the surface quality are easy for the user to understand the challenging performance of the machine center on milling sculptured surface.

Highlights

  • The five-axis machine tool is widely used in the manufacturing of sculptured surface because of more flexible position of the tool

  • In other case, considering the motion of five axes has the effect on dynamic stiffness, optimization of the machining path, in other words, changing the position or orientation of each axis is another choice for improving the surface quality

  • The formation mechanism is explained during intermittent milling process

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Summary

Introduction

The five-axis machine tool is widely used in the manufacturing of sculptured surface because of more flexible position of the tool. The dynamic stiffness of the machine tool is necessary to be calculated, including the tool spindle and the motions of the five axes. The formation mechanism of milling surface quality is fully described, which are mainly affected by the dynamic stiffness of machine center in the process. Equation (8) can be simplified to Dynamic stiffness of machine tool

Results
Conclusion
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