Keywords
struktura geometryczna powierzchni
model wielomodalny
model wielomodalny
How to Cite
Graboń, W. (2018). Wielomodalne podejście do opisu struktury geometrycznej powierzchni. Advances in Mechanical and Materials Engineering, 35(298 (1), 29-46. https://doi.org/10.7862/rm.2018.03
Abstract
W artykule przedstawiono nowe wielomodalne podejście do opisu struktury geo-metrycznej powierzchni. Dokonano analizy istniejących w tym zakresie rozwiązań, zwracając szczególną uwagę na zalety i wady każdego z nich. Przedstawiono także przykłady wykorzystania nowego modelu do analizy powierzchni modelowanych komputerowo. Przykłady te dowodzą, że model sprawdza się dla powierzchni zawierających tekstury składowe zarówno o okresowym, jak i losowym charakterze rozkładu rzędnych. Naznaczono kierunki dalszych badań i możliwości wykorzystania wprowadzonego modelu.
References
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2. Hu S., Brunetiere N., Huang W., Liu X., Wang Y.: Continuous separating method for characterizing and reconstructing bi-Gaussian stratified surfaces, Tribol. Int., 102 (2016) 454-462.
3. Godi A., Kühle A., De Chiffre L.: A plateau–valley separation method for textured surfaces with a deterministic pattern, Precis. Eng., 38 (2014) 190-196.
4. Woś S., Koszela W., Pawlus P.: Determination of oil demand for textured surfaces under conformal contact conditions, Tribol. Int., Part B, 93 (2016) 602-613.
5. Gałda L., Dzierwa A., Sęp J., Pawlus P.: The effect of oil pockets shape and distribution on seizure resistance in lubricated sliding, Tribol. Lett., 37 (2010) 301-311.
6. Mccool J.: Non-Gaussian effects in microcontact, Int. J. Mach. Tools Manuf., 32 (1992) 115-123.
7. Yu N., Polycarpou A.A.: Contact of rough surfaces with asymmetric distribution of asperity heights, J. Tribol., 124 (2002) 367-376.
8. Xue X.: Theoretical and Experimental Investigation of Adhesion in Microelectromechanical Systems, ProQuest, 2007.
9. Whitehouse D.J.: Handbook of Surface and Nanometrology, Second Edition. 2nd ed, CRC Press, 2010.
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11. Spedding T.A., King T.G., Watson W., Stout K.J.: The Pearson system of distributions: Its application to Non-Gaussian surface metrology and a simple wear model, J. Tribol., 102 (1980) 495-500.
12. ISO 13565-3:1998 – Geometrical Product Specifications (GPS) – Surface texture: Profile method; Surfaces having stratified functional properties – Part 3: Height characterization using the material probability curve.
13. ISO 13565-2:1996 – Geometrical Product Specifications (GPS) – Surface texture: Profile method; Surfaces having stratified functional properties – Part 2: Height characterization using the linear material ratio curve.
14. King T.G., Watson W., Stout K.J.: Modelling the micro-geometry of lubricated wear, Proc. 4th Leeds-Lyon Symposium, London 1978.
15. Graboń W.A.: The automation of parameter Ppq identification process for profiles with functional properties, Methods and Instruments of Artificial Intelligence (red. G. Setlak, K. Markov), ITHEA, Rzeszów 2010.
16. Cogdell J.D.: A convolved multi-Gaussian probability distribution for surface topography applications, Precis. Eng., 32 (2008) 34-46.
17. Halling J., Nuri K.A.: The elastic contact of rough surfaces and its importance in the reduction of wear, Proc. Inst. Mech. Eng. Part C, J. Mech. Eng. Sci., 199 (1985) 139-144.
18. Graboń W.: Badania struktury geometrycznej powierzchni o warstwowych właściwościach funkcjonalnych, praca doktorska, Politechnika Rzeszowska, Rzeszów 2009.
19. Pawlus P., Graboń W.: The method of truncation parameters measurement from material ratio curve, Precis. Eng., 32 (2008) 342-347.
20. Lubimow W., Pawlus P., Miszuris G.: Surface topography determinity coefficient, X Int. Colloquium on Surfaces, Chemnitz 2000, pp. 434-439.
2. Hu S., Brunetiere N., Huang W., Liu X., Wang Y.: Continuous separating method for characterizing and reconstructing bi-Gaussian stratified surfaces, Tribol. Int., 102 (2016) 454-462.
3. Godi A., Kühle A., De Chiffre L.: A plateau–valley separation method for textured surfaces with a deterministic pattern, Precis. Eng., 38 (2014) 190-196.
4. Woś S., Koszela W., Pawlus P.: Determination of oil demand for textured surfaces under conformal contact conditions, Tribol. Int., Part B, 93 (2016) 602-613.
5. Gałda L., Dzierwa A., Sęp J., Pawlus P.: The effect of oil pockets shape and distribution on seizure resistance in lubricated sliding, Tribol. Lett., 37 (2010) 301-311.
6. Mccool J.: Non-Gaussian effects in microcontact, Int. J. Mach. Tools Manuf., 32 (1992) 115-123.
7. Yu N., Polycarpou A.A.: Contact of rough surfaces with asymmetric distribution of asperity heights, J. Tribol., 124 (2002) 367-376.
8. Xue X.: Theoretical and Experimental Investigation of Adhesion in Microelectromechanical Systems, ProQuest, 2007.
9. Whitehouse D.J.: Handbook of Surface and Nanometrology, Second Edition. 2nd ed, CRC Press, 2010.
10. Murthy T.S.R., Reddy G.C., Radhakrishnan V.: Different functions and computations for surface topography, Wear, 83 (1982) 203-214.
11. Spedding T.A., King T.G., Watson W., Stout K.J.: The Pearson system of distributions: Its application to Non-Gaussian surface metrology and a simple wear model, J. Tribol., 102 (1980) 495-500.
12. ISO 13565-3:1998 – Geometrical Product Specifications (GPS) – Surface texture: Profile method; Surfaces having stratified functional properties – Part 3: Height characterization using the material probability curve.
13. ISO 13565-2:1996 – Geometrical Product Specifications (GPS) – Surface texture: Profile method; Surfaces having stratified functional properties – Part 2: Height characterization using the linear material ratio curve.
14. King T.G., Watson W., Stout K.J.: Modelling the micro-geometry of lubricated wear, Proc. 4th Leeds-Lyon Symposium, London 1978.
15. Graboń W.A.: The automation of parameter Ppq identification process for profiles with functional properties, Methods and Instruments of Artificial Intelligence (red. G. Setlak, K. Markov), ITHEA, Rzeszów 2010.
16. Cogdell J.D.: A convolved multi-Gaussian probability distribution for surface topography applications, Precis. Eng., 32 (2008) 34-46.
17. Halling J., Nuri K.A.: The elastic contact of rough surfaces and its importance in the reduction of wear, Proc. Inst. Mech. Eng. Part C, J. Mech. Eng. Sci., 199 (1985) 139-144.
18. Graboń W.: Badania struktury geometrycznej powierzchni o warstwowych właściwościach funkcjonalnych, praca doktorska, Politechnika Rzeszowska, Rzeszów 2009.
19. Pawlus P., Graboń W.: The method of truncation parameters measurement from material ratio curve, Precis. Eng., 32 (2008) 342-347.
20. Lubimow W., Pawlus P., Miszuris G.: Surface topography determinity coefficient, X Int. Colloquium on Surfaces, Chemnitz 2000, pp. 434-439.