Study on Mathematical Model of Radial Runout Error

Li Jie Chen; Ping Zou

doi:10.4028/www.scientific.net/AMM.217-219.2419

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HomeApplied Mechanics and MaterialsApplied Mechanics and Materials Vols. 217-219Study on Mathematical Model of Radial Runout Error

Study on Mathematical Model of Radial Runout Error

Abstract:

According to the standard definition of radial circular error, set up any space surface radial runout errors of least squares mathematics model. The coordinate origin of the model can be freely selected, nor equal angle interval among discrete sampling points. Analysis by computer simulation, results show that the model developed is right and pratical. On the basis of mathematical models, using four direct algorithm for unconstrained optimization, radial runout errors can be evaluated in accordance with the minimum conditions. Mathematical models can be used for three-coordinate measuring machine and also available for other intelligent instrument for measuring parts of the radial runout errors.

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Periodical:

Applied Mechanics and Materials (Volumes 217-219)

Pages:

2419-2422

DOI:

https://doi.org/10.4028/www.scientific.net/AMM.217-219.2419

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Online since:

November 2012

Authors:

Li Jie Chen, Ping Zou

Keywords:

Least-Square Method (LSM), Mathematical Models, Radial Runout Error

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References

[1] Chen L J, Zhang Y, Liu P. Improvement of the traditional roundness measuring instrument[A]. Proceedings of the ICPE'96 & 6th SJSUT. [C], Shenyang: Northeastern University Press, 1996. 363~366

Google Scholar

[2] Horikawa O, Maruyama N: Precision Engineering. 2001, 25(4): 200~205

Google Scholar

[3] Samuel G L, Shunmugam M S: Precision Engineering, 2000, 24(3): 251~263

Google Scholar

[4] Cho N, Tu J: Precision Engineering, 2001, 25(1): 35~47

Google Scholar

[5] Lin Z C, Lin W S: Precision Engineering, 2001, 25(3):171~184

Google Scholar

[6] B/T1182-1996 Geometrical tolerancing-generalities, definitions, symbols, indications on drawings[S]

DOI: 10.3403/02066280

Google Scholar

[7] Chen Li-jie, TIAN Wen-yuan, Zhang Lei: Journal of Northeastern University (Natural Science), 2007, 28(2): 250~253. (in Chinese)

Google Scholar