Analysis of faulty vibration by three-dimensional information

被引:0
|
作者
Komura, Hidemichi [1 ]
Shimomura, Kazuhiro [1 ]
Shibata, Kazuo [1 ]
Nakagawa, Noritoshi [1 ]
机构
[1] Mach. Diagn. Technology Department, Rion Co., Ltd., 3-20-41 Higashimotomachi, Kokubunji-shi, Tokyo 185-8533, Japan
来源
| 2003年 / Japan Society of Mechanical Engineers卷 / 69期
关键词
Data processing - Display devices - Information technology - Rotating machinery;
D O I
10.1299/kikaic.69.1536
中图分类号
学科分类号
摘要
Some kind of machine faults such as unbalance, misalignment, looseness, and eccentricity occupy the most part of the category of fault of structure. It is important to diagnose these faults accurately to prevent the recurrence of the same fault. The unbalance includes static unbalance, couple unbalance, quasi-static unbalance and dynamic unbalance. The misalignment includes parallel misalignment and angular misalignment. In any fault of structure, vibrations both perpendicular and parallel to the rotation shaft occur, and the directional characteristics of vibration change with the type of machine fault. If we measure vibrations in three directions by a conventional unidirectional type of vibrometer, the measured data does not include enough information for diagnosis. It is extremely difficult to diagnose the fault of structure accurately only by this information. It is necessary to observe and analyze the movement of measured point in order to diagnose the fault and search its causes by using three directional information processing technology that measures orthogonal three directional vibrations simultaneously and uses the phase information among them. To realize it, the analysis technique of vibration information in 3-dimensional space is necessary. In this paper, we describe a new hand-held type triaxial vibrometer and its pickup. The operation principle is quite different from conventional triaxial pickups. A detailed operation principle of the new pickup is reported. Finally we propose new display method and data processing technique of vibration in 3-dimensional space.
引用
收藏
相关论文
共 50 条
  • [31] Three-dimensional vibration analysis of rectangular thick plates on Pasternak foundation
    Zhou, D
    Cheung, YK
    Lo, SH
    Au, FTK
    INTERNATIONAL JOURNAL FOR NUMERICAL METHODS IN ENGINEERING, 2004, 59 (10) : 1313 - 1334
  • [32] Three-dimensional free vibration analysis of doubly-curved shells
    Zhou, Ding
    Lo, Sia Huen
    JOURNAL OF VIBRATION AND CONTROL, 2015, 21 (12) : 2306 - 2324
  • [33] Analysis on the three-dimensional coupled vibration of composite cylindrical piezoelectric transducers
    Xu, Jie
    Lin, Shuyu
    JOURNAL OF THE ACOUSTICAL SOCIETY OF AMERICA, 2018, 143 (02): : 1206 - 1213
  • [34] Finite element analysis and vibration testing of a three-dimensional crane structure
    Wu, Jia-Jang
    MEASUREMENT, 2006, 39 (08) : 740 - 749
  • [35] Three-dimensional numerical analysis of flow-induced vibration in turbomachinery
    Chen, ZY
    Wang, JH
    Liu, H
    JOURNAL OF FLUIDS ENGINEERING-TRANSACTIONS OF THE ASME, 1999, 121 (04): : 804 - 807
  • [36] Fractional Calculus Approach to Nonlocal Three-Dimensional Vibration Analysis of Plates
    Aydinlik, Soner
    Kiris, Ahmet
    AIAA JOURNAL, 2020, 58 (01) : 355 - 361
  • [37] Three-Dimensional Natural Vibration Analysis With Meshfree Solution Structure Method
    Kosta, Tomislav
    Tsukanov, Igor
    JOURNAL OF VIBRATION AND ACOUSTICS-TRANSACTIONS OF THE ASME, 2014, 136 (05):
  • [38] Vibration analysis of rotor with a "breathing" crack using three-dimensional model
    Shul'zhenko, N. G.
    Zaitsev, B. F.
    Vikman, N. E.
    Asaenok, A. V.
    STRENGTH OF MATERIALS, 2012, 44 (06) : 678 - 685
  • [39] Three-dimensional vibration analysis of a transversely isotropic piezoelectric cylindrical panel
    Sharma, JN
    Pathania, V
    ACTA MECHANICA, 2003, 166 (1-4) : 119 - 129
  • [40] Three-dimensional vibration analysis of FGM beams with general boundary conditions
    Chen Y.-K.
    Jin G.-Y.
    Ye T.-G.
    Zhendong Gongcheng Xuebao/Journal of Vibration Engineering, 2020, 33 (04): : 756 - 763