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The Effect of Valley Location in Two-Process Surface Topography Analysis

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Języki publikacji
EN
Abstrakty
EN
In this paper the influence of oil pockets location on extraction of surface topography features was taken into account. Plateau-honed cylinder liners with additionally added dimples were taken in consideration. The effect of dimples location on the application of various procedures (cylinder fitting procedure, polynomial approximation) for areal form removal was taken into account. It was noticed that application of 3rd (or greater) degree of the polynomials can caused false estimation of reference plane; extraction of surface topography features by polynomial approximation cannot provide good results when the distance between dimples is too small. For two-process surfaces (plateau-honed cylindrical elements containing wide and deep valleys) the digital filtering was proposed. Application of robust techniques (robust Gaussian regression filter) allowed for areal form removal improvement. However, some of the wide dimples were distorted when the dimple-to-edge distance was too small (smaller than filter bandwidth value).
Twórcy
  • Rzeszow University of Technology, al. Powstańców Warszawy 12, 35-959 Rzeszów, Poland
Bibliografia
  • 1. Leach R. (red.): Characterisation of areal surface texture. Berlin: Springer-Verlag 2013.
  • 2. Podulka P.: Proposal of edge-area form removal of cylindrical surfaces containing wide dimples by application of various robust processing techniques. 22nd World Congress on the International Measurement Confederation (IMEKO), 3rd-6th September 2018, Belfast, UK (to be published)
  • 3. Raja J., Muralikrishnan B., Fu S.: Recent advances in separation of roughness, waviness and form. Precision Engineering 26(2), 2002, pp.222–235.
  • 4. Muralikrishnan B., Raja J.: Computational surface and roundness metrology, Springer, 2009.
  • 5. Podulka P., Dobrzański P., Pawlus P., Lenart A.: The effect of reference plane on values of areal Surface topography parameters from cylindrical elements. Metrol. Meas. Syst. 21(2), 2014, 247–256.
  • 6. Pawlus P., Reizer R., Wieczorowski M.: Problem of non-measured points in surface texture measurements. Metrol. Meas. Syst. 24(3), 2017, 525–536.
  • 7. Podulka P., Pawlus P., Dobrzański P., Lenart A.: Spikes removal in surface measurement. J. Phys. Conf. Ser. 483(1), 012025 (2014).
  • 8. Pawlus P. Wieczorowski M., Mathia T.: The errors of stylus methods in surface topography measurements. Zapol (2014).
  • 9. Podulka P.: Problem of selection of reference plane with deep and wide valleys analysis. 22nd World Congress on the International Measurement Confederation (IMEKO), 3rd-6th September 2018, Belfast, UK (to be published).
  • 10. De Chiffre L., Lonardo P., Trumpold H., Lucca D.A., Goch G., Brown C.A., Raja J., Hansen H.N.: Quantitative Characterisation of Surface Texture, CIRP Annals – Manufacturing Technology, 2000, 2, 635–642, 644–652.
  • 11. Stout K.J., Sullivan P.J., Dong W.P., Mainsah E., Luo N., Mathia T., Zahouani H.: The development of methods for the characterisation of roughness in three dimensions. Publication EUR 15178 EN Commission of the European Communities, 1993.
  • 12. Thomas, T.R. (1999) Rough Surfaces. Second Edition, Imperial College Press, London.
  • 13. Grabon W., Pawlus P.: Distinguishing the plateau and valley components of profiles from various types of two-process textures. Metrology and Measurement Systems 4, 2016, 593–602
  • 14. Forbes A.B.: Least squares best fit geometric elements, NLP report DITC 40 (89), Teddington, UK, 1989.
  • 15. Sullivan P.J.: Surface topography filtering in: Metrology and Properties of Engineering Surfaces, Springer, 2001.
  • 16. Brinkman, S., Bodschwinna H.: Advanced Gaussian filters. In: Blunt L., Jiang X. (eds) Advanced Techniques for Assessment Surface Topography. Kogan Page Science, London and Sterling, 2003, 62–89.
  • 17. Brinkman S., Bodschwinna H., Lemke H.-W. (2000).: Development of a robust Gaussian regression filter for three-dimensional surface analysis. X International Colloquium on Surfaces, Chemnitz, Germany. 122–131.
  • 18. Kumar J., Shunmugam M. S.: Fitting of robust reference surface based on least absolute deviations. Precision Engineering 31, 2007, 102–113.
  • 19. Lou S., Zeng W.-H., Jiang X.-Q., Scott P.J.: Robust filtration techniques in geometrical metrology and their comparison. International Journal of Automation and Computing 10/1, 2013, 1–8.
  • 20. Podulka P.: Selection of reference plane by the least squares fitting methods. Adv. Sci. Technol. Res. J. 2016; 10(30),164–175.
  • 21. Lou S., Jiang X., Scott P.J.: Applications of morphological operations in surface metrology and dimensional metrology. Journal of Physics: Conference Series, 2014, 483 012020.
  • 22. Janecki D.: A two-dimensional isotropic spline filter. Precision Engineering 37(4), 2014, pp.948 965.
  • 23. Janecki D.: A generalized L-2-spline filter. Measurement 42(6), 2009, 937–943.
  • 24. Podulka P 2018 Edge-area form removal of two-process surfaces with application of valley excluding method. Computational Methods in Engineering Science 2018 (CMES 2018), E3S Web of Conferences (to be published).
  • 25. Janecki D.: Edge effect elimination in the recursive implementation of Gaussian filters. Precision Engineering 36, 2012, 128–136.
  • 26. Godi A., Kuhle A., De Chiffre L.: A plateau-valley separation method for textured surfaces with a deterministic pattern. Precision Engineering 38, 2014, 190–196
Uwagi
Opracowanie rekordu w ramach umowy 509/P-DUN/2018 ze środków MNiSW przeznaczonych na działalność upowszechniającą naukę (2018).
Typ dokumentu
Bibliografia
Identyfikator YADDA
bwmeta1.element.baztech-470feb52-ab1b-4795-84a3-234166ee4e12
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