Cite

[1] Abhijit Gosavi, Form errors in Precision Metrology: A survey of Measurement Techniques, Quality Engineering 24(3):369-380, July 2012.10.1080/08982112.2011.652583 Search in Google Scholar

[2] Diakov D, Kalamanova I et al, Investigation of the form of femoral head articulating surfaces, Proceedings of the symposium “Metrology and Metrology Assurance 2012”, pp. 133-139, Sozopol, Bulgaria, ISSN 1313-9126, September 10-14, 2012 (in Bulg.). Search in Google Scholar

[3] Diakov D, Kalamanova I et al, Method for measuring of sphericity of the femoral head articulating surfaces, Proceedings of the symposium “Metrology and Metrology Assurance 2012”, pp. 140-145, Sozopol, Bulgaria, ISSN 1313-9126, September 10-14, 2012 (in Bulg.). Search in Google Scholar

[4] Hans Joachim Neumann, Coordinate Metrology - Technology and Application, Verlag modern industrie AG&Co, 1990. Search in Google Scholar

[5] ISO 1101:2017 (E) – Geometrical Product Specification (GPS) – Geometrical tolerancing – Tolerances of form, orientation, location and run-out. Search in Google Scholar

[6] ISO 3290-1:2014 Rolling bearings — Balls — Part 1: Steel balls. Search in Google Scholar

[7] Jian Mei, Qiang Huang et al, A simple asymptotic search method for estimation of minimum zone sphericity error, AIP Advances 10, 015322 (2020).10.1063/1.5131820 Search in Google Scholar

[8] Metrologiyaiizmervatelnatehnika: kniga-spravochnik v tri toma. Tom 2, Pod obsht. rad. na prof. Hr. Radev.-Sofiya: Softreyd, ISBN 978-954-334-093-4, 2010, 987 str. Search in Google Scholar

[9] Prisco, U., Polini, W., Least squares assessment of flatness, cylindricity and sphericity through surface classification based on continuous symmetry of geometric object, Journal of Manufacturing Engineering, Vol.5, Issue 3, pp 153-165, September 2010. Search in Google Scholar

[10] Rossi A, Stefano Chiodi S, Lanzetta M, Minimum centroid neighborhood for minimum zone sphericity, Precision Engineering, 38(2), 337-347, 2014.10.1016/j.precisioneng.2013.11.004 Search in Google Scholar

[11] Sukhovilov B. M, Method for Determining the Radius Spherical Surface, Bulletin of the South Ural State University. Ser. Computer Technologies, Automatic control, Radio Electronics, vol.18, no. 2, pp. 164-171, 2018 (in Russ.).10.14529/ctcr180217 Search in Google Scholar

[12] Theodore H. Hopp, Charles P. Reeve, An algorithm for computing the minimum covering sphere in any dimension, NIST, doc. NISTIR 5831, May 1996. Search in Google Scholar

[13] Weber T, Motavalli S, et al, A unified approach to form error evaluation, Precision Engineering, Vol 26, pp 269-278, 2002.10.1016/S0141-6359(02)00105-8 Search in Google Scholar

[14] https://www.faro.com. Search in Google Scholar

eISSN:
2451-3113
ISSN:
1843-6722
Language:
English