A geometric approach to milling stability uncertainty

被引:1
|
作者
Schmitz, Tony [1 ,2 ]
机构
[1] Univ Tennessee, Knoxville, TN 37996 USA
[2] Oak Ridge Natl Lab, Oak Ridge, TN 37830 USA
关键词
Milling; Stability; Chatter; Uncertainty; CHATTER STABILITY; ROBUST PREDICTION; REMOVAL RATE; OPTIMIZATION; ACCURACY;
D O I
10.1016/j.jmapro.2023.09.032
中图分类号
T [工业技术];
学科分类号
08 ;
摘要
Deterministic solutions for the milling stability boundary are provided by frequency-domain, time-domain, and semi-discretization methods. While these deterministic solutions are valuable, it is essential to consider the uncertainty in the predicted stability boundary to enable optimum milling parameter selection. Prior efforts have implemented Type A (statistical) uncertainty evaluations. This paper provides a Type B (other means) analysis, where the stability uncertainty is represented by offset boundaries based on user-selected uncertainties in spindle speed and axial depth. The geometric approach is demonstrated for a selected milling system using a frequency domain stability solution.
引用
收藏
页码:307 / 312
页数:6
相关论文
共 50 条
  • [1] The role of tool presetting in milling stability uncertainty
    Vieira Junior, Milton
    Baptista, Elesandro Antonio
    Araki, Luciana
    Smith, Scott
    Schmitz, Tony
    46TH SME NORTH AMERICAN MANUFACTURING RESEARCH CONFERENCE, NAMRC 46, 2018, 26 : 164 - 172
  • [2] Burr minimization in face milling: A geometric approach
    Narayanaswami, R
    Dornfeld, D
    JOURNAL OF MANUFACTURING SCIENCE AND ENGINEERING-TRANSACTIONS OF THE ASME, 1997, 119 (02): : 170 - 177
  • [3] Universal geometric approach to uncertainty, entropy, and information
    Hall, MJW
    PHYSICAL REVIEW A, 1999, 59 (04) : 2602 - 2615
  • [5] UNCERTAINTY IN THE WEIGHTED GAP METRIC - A GEOMETRIC APPROACH
    SEFTON, JA
    OBER, RJ
    AUTOMATICA, 1993, 29 (04) : 1079 - 1100
  • [6] Uncertainty quantification of blade geometric deviation on compressor stability
    Ji, Tianyuan
    Chu, Wuli
    AIRCRAFT ENGINEERING AND AEROSPACE TECHNOLOGY, 2024, 96 (02): : 257 - 264
  • [7] Investigation of machining stability in micro milling considering the parameter uncertainty
    Cao, Ziyang
    Li, Hua
    ADVANCES IN MECHANICAL ENGINEERING, 2015, 7 (03): : 1 - 8
  • [8] Bayesian uncertainty quantification and propagation for prediction of milling stability lobe
    Li, Kai
    He, Songping
    Liu, Hongqi
    Mao, Xinyong
    Li, Bin
    Luo, Bo
    MECHANICAL SYSTEMS AND SIGNAL PROCESSING, 2020, 138 (138)
  • [9] STABILITY RADIUS OPTIMIZATION - A GEOMETRIC APPROACH
    TOWNLEY, S
    SYSTEMS & CONTROL LETTERS, 1990, 14 (03) : 199 - 207
  • [10] Lyapunov Stability: A Geometric Algebra Approach
    H. Sira-Ramírez
    B. C. Gómez-León
    M. A. Aguilar-Orduña
    Advances in Applied Clifford Algebras, 2022, 32