Abstract
According to the Taylor tool life equation, tool life reduces with increasing cutting speed. The influence of additional factors can also be incorporated. However, tool wear is generally considered a stochastic process with uncertainty in the model constants. In this work, Bayesian inference is applied to predict tool life for milling/turning operations using the random walk/surface methods. For milling, Bayesian inference using a random walk approach is applied to the well-known Taylor tool life model. Tool wear tests are performed using an uncoated carbide tool and AISI 1018 steel work material. Test results are used to update the probability distribution of tool life. The updated beliefs are then applied to predict tool life using a probability distribution. For turning, both cutting speed and feed are considered. Bayesian updating is performed using the random surface technique. Turning tests are completed using a coated carbide tool and forged AISI 4137 chrome alloy steel. The test results are applied to update the probability distribution of tool life and the updated beliefs are used to predict tool life. While this work uses the Taylor model, by following the procedures described here, the technique can be applied to other tool life models as well.
| Original language | English |
|---|---|
| Pages (from-to) | 410-442 |
| Number of pages | 33 |
| Journal | Machining Science and Technology |
| Volume | 17 |
| Issue number | 3 |
| DOIs | |
| State | Published - Jul 3 2013 |
| Externally published | Yes |
Funding
The authors gratefully acknowledge financial support from the National Science Foundation (CMMI-0927051 and CMMI-0926667) and General Dynamics-OTC. They would also like to thank M. Traverso, Stanford University, for input to the random walk method and E. Deane and M. Hernandez, University of Central Florida, for their help with the turning tool wear experiments.
Keywords
- bayesian updating
- random walk
- taylor tool life
- tool wear
- uncertainty