Comparison of one-dimensional and multi-dimensional models in stability analysis of turning operations

被引:21
|
作者
Ozlu, Emre [1 ]
Budak, Erhan [1 ]
机构
[1] Sabanci Univ, Fac Engn & Nat Sci, TR-34956 Istanbul, Turkey
来源
关键词
chatter; turning stability; analytical stability model;
D O I
10.1016/j.ijmachtools.2007.03.009
中图分类号
T [工业技术];
学科分类号
08 ;
摘要
Chatter is one of the main problems in machining resulting in poor surface quality and low productivity. Chatter can be avoided by applying stability diagrams which are generated using stability models. The stability analysis of turning has mostly been performed using single dimensional, so-called oriented transfer function approach whereas the actual turning processes usually involve multi-dimensional dynamics. In this paper, a comparative analysis between one dimensional (I D) and multi-dimensional stability models is given for turning operations. The multi dimensional model includes the inclination and side edge cutting angles and insert nose radius in order to demonstrate their effect on absolute stable depth of cut predictions. Chatter experiments are conducted in order to compare with both model predictions. It is demonstrated that for higher inclination angles and insert nose radii ID models result in significant errors, and multi-dimensional solutions are required. (c) 2007 Elsevier Ltd. All rights reserved.
引用
收藏
页码:1875 / 1883
页数:9
相关论文
共 50 条
  • [1] CONSERVATISM - ONE-DIMENSIONAL OR MULTI-DIMENSIONAL
    SIDDIQI, JA
    JANSEN, R
    HAARA, A
    PSYCHOLOGISCHE BEITRAGE, 1971, 13 (01): : 26 - 37
  • [2] Analytical modeling of chatter stability in turning and boring operations: A multi-dimensional approach
    Budak, E.
    Ozlu, E.
    CIRP ANNALS-MANUFACTURING TECHNOLOGY, 2007, 56 (01) : 401 - 404
  • [3] One-dimensional and multi-dimensional substring selectivity estimation
    Jagadish, HV
    Kapitskaia, O
    Ng, RT
    Srivastava, D
    VLDB JOURNAL, 2000, 9 (03): : 214 - 230
  • [4] One-dimensional and multi-dimensional substring selectivity estimation
    H.V. Jagadish
    Olga Kapitskaia
    Raymond T. Ng
    Divesh Srivastava
    The VLDB Journal, 2000, 9 : 214 - 230
  • [5] Multi-dimensional stability analysis for Analytic Network Process models
    Sava, M. Gabriela
    Vargas, Luis G.
    May, Jerrold H.
    Dolan, James G.
    ANNALS OF OPERATIONS RESEARCH, 2022, 316 (02) : 1401 - 1424
  • [6] Multi-dimensional stability analysis for Analytic Network Process models
    M. Gabriela Sava
    Luis G. Vargas
    Jerrold H. May
    James G. Dolan
    Annals of Operations Research, 2022, 316 : 1401 - 1424
  • [7] REGULARITY OF SOLUTIONS TO ONE-DIMENSIONAL AND MULTI-DIMENSIONAL PROBLEMS IN THE CALCULUS OF VARIATIONS
    Clarke, F. H.
    GEOMETRIC CONTROL AND NONSMOOTH ANALYSIS, 2008, 76 : 151 - 163
  • [9] ON THE STABILITY OF PERIODIC SOLUTIONS OF MULTI-DIMENSIONAL MODELS
    Cavazzoni, Rita
    DIFFERENTIAL AND INTEGRAL EQUATIONS, 2007, 20 (02) : 181 - 196
  • [10] Comparison of the one-dimensional and two-dimensional arterial models
    Oghre, Emmanuel O.
    Omole, Christopher E.
    Journal of Applied Sciences, 2006, 6 (14) : 2932 - 2935