Engineering surface characterization with interpolation based on fractal theory and wavelet analysis

被引:0
|
作者
Xi'an Research Inst. of Hi-Tech, Xi'an, China [1 ]
不详 [2 ]
机构
来源
J. Comput. Inf. Syst. | / 12卷 / 4473-4480期
关键词
Wavelet analysis - Fractals - Surface topography - Error analysis - Precision engineering - Surface properties - Topography;
D O I
10.12733/jcis14733
中图分类号
学科分类号
摘要
In the research area of precision machinery and surface engineering, it is of significance to accurately characterize the engineering surface morphology which would directly led to the variation of mechanical property by the contacted interface. An experimental apparatus based on optical theory is set up for the data collection of part surface topography. With the experimental data, the three dimension surface topography is built by using Kriging and B Spline interpolation methods based on fractal function. Error analysis shows that simulated surface by Kriging method is more precise but the built topography is smoother than the real one which due to losing of detailed high frequent information. A modified interpolation methods is conducted to resolve this problem with wavelet analysis before and after Kriging interpolation. Simulated results shows that improved Kriging interpolation algorithm based on fractal with wavelet analysis displays the lowest error and consistent with the real surface profile. At last, the system error is also discussed. It may be a effective way to characterize the engineering Surface by the Kriging interpolation algorithm based on fractal and wavelet analysis. ©, 2015, Binary Information Press. All right reserved.
引用
下载
收藏
相关论文
共 50 条
  • [1] Characterization of engineering ceramics ground surface based on fractal theory
    Zhang, Yanbin
    Lin, Bin
    Liang, Xiaohu
    Qi, Zhenliang
    Kuei Suan Jen Hsueh Pao/Journal of the Chinese Ceramic Society, 2013, 41 (11): : 1558 - 1563
  • [2] Image compression through fractal surface interpolation and wavelet compression
    Dansereau, R
    Kinsner, W
    IEEE WESCANEX 97 COMMUNICATIONS, POWER AND COMPUTING CONFERENCE PROCEEDINGS, 1997, : 94 - 99
  • [3] 3D visual surface reconstruction based on wavelet decomposition and fractal interpolation
    Cao, HQ
    Zhu, GX
    Zhu, YT
    VISUAL COMMUNICATIONS AND IMAGE PROCESSING 2002, PTS 1 AND 2, 2002, 4671 : 1205 - 1209
  • [4] Wavefront Distortion Correction Based on Wavelet Fractal Interpolation
    Wang Haiqun
    Wang Shuiman
    Zhang Yi
    LASER & OPTOELECTRONICS PROGRESS, 2020, 57 (02)
  • [5] Computational validation of fractal characterization by using the wavelet-based fractal analysis
    Janjarasjitt, Suparerk
    JOURNAL OF THE KOREAN PHYSICAL SOCIETY, 2014, 64 (06) : 780 - 785
  • [6] Computational validation of fractal characterization by using the wavelet-based fractal analysis
    Suparerk Janjarasjitt
    Journal of the Korean Physical Society, 2014, 64 : 780 - 785
  • [7] A new wavelet filtering for analysis of fractal engineering surfaces
    Bakucz, P.
    Krueger-Sehm, R.
    WEAR, 2009, 266 (5-6) : 539 - 542
  • [8] A Novel Image Interpolation Technique Based on Fractal Theory
    Shi, Zaifeng
    Yao, Suying
    Li, Bin
    Cao, Qingjie
    PROCEEDINGS OF THE INTERNATIONAL CONFERENCE ON COMPUTER SCIENCE AND INFORMATION TECHNOLOGY, 2008, : 472 - +
  • [9] Affine fractal interpolation functions and wavelet-based finite elements
    Kurdila, AJ
    Sun, T
    Grama, P
    Ko, J
    COMPUTATIONAL MECHANICS, 1995, 17 (03) : 169 - 185
  • [10] Study of runoff prediction based on fractal interpolation theory
    School of Hydraulic and Hydroelectric Engineering, Sichuan University, Chengdu 610065, China
    不详
    Shuili Fadian Xuebao, 2008, 4 (20-25):