Bayesian stability and force modeling for uncertain machining processes

Aaron Cornelius, Jaydeep Karandikar, Tony Schmitz
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Abstract

Accurately simulating machining operations requires knowledge of the cutting force model and system frequency response. However, this data is collected using specialized instruments in an ex-situ manner. Bayesian statistical methods instead learn the system parameters using cutting test data, but to date, these approaches have only considered milling stability. This paper presents a physics-based Bayesian framework which incorporates both spindle power and milling stability. Initial probabilistic descriptions of the system parameters are propagated through a set of physics functions to form probabilistic predictions about the milling process. The system parameters are then updated using automatically selected cutting tests to reduce parameter uncertainty and identify more productive cutting conditions, where spindle power measurements are used to learn the cutting force model. The framework is demonstrated through both numerical and experimental case studies. Results show that the approach accurately identifies both the system natural frequency and cutting force model.

Abstract Image

不确定加工过程的贝叶斯稳定性和力建模
准确地模拟加工操作需要了解切削力模型和系统频率响应。但是,这些数据是使用专门仪器以异地方式收集的。贝叶斯统计方法通过切削试验数据来学习系统参数,但到目前为止,这些方法只考虑了铣削稳定性。本文提出了一个结合主轴功率和铣削稳定性的基于物理的贝叶斯框架。系统参数的初始概率描述通过一组物理函数传播,形成铣削过程的概率预测。然后使用自动选择的切削试验来更新系统参数,以减少参数的不确定性,并确定更有效的切削条件,其中主轴功率测量用于学习切削力模型。该框架通过数值和实验案例研究进行了验证。结果表明,该方法能准确识别系统固有频率和切削力模型。
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