An Analytical Model for Prediction of Magnetic Flux Leakage from Surface Defects in Ferromagnetic Tubes
By: V. Suresh and A. Abudhahir
References
- [1] Lukyanets, S., Snarskii, A., Shamonin, M., Bakaev, V. (2003). Calculation of magnetic leakage field from a surface defect in a linear ferromagnetic material: An analytical approach. NDT & E International, 36, 51-55.
- [2] Lijian Yang, Guoguang Zhang, Gang Liu, Songwei Gao. (2008). Effect of lift-off on pipeline magnetic flux leakage inspection. In 17th World Conference on Nondestructive Testing, 25-28 October, 2008, Shanghai, China.
- [3] Snarskii, A.A., Zhenirovskyy, M., Meinert, D., Schulte, M. (2010). An integral equation model for the magnetic flux leakage method. NDT & E International, 43, 343-347.
- [4] Rao, B.P.C. (2012). Magnetic flux leakage testing: Basics. Journal of Non-Destructive Testing & Evaluation, 11 (3), 7-19.
- [5] Zatsepin, N.N., Shcherbinin, V.E. (1966). Calculation of the magnetostatic field of surface defects. I. Field topography of defect models. Defektoskopiya, 5, 50-59.
- [6] Forster, F. (1986). New findings in the field of non destructive magnetic leakage field inspection. NDT & E International, 19 (1), 3-14.
- [7] Zhang, Y., Sekine, K., Watanabe, S. (1995). Magnetic leakage field due to sub-surface defects in ferromagnetic specimens. NDT & E International, 28 (2), 67-71.
- [8] Mandache, C., Clapham, L. (2003). A model for magnetic flux leakage signal predictions. Journal of Physics D: Applied Physics, 36, 2437-2421.
- [9] Dutta, S.M., Ghorbel, F.H., Stanley, R.K. (2009). Dipole modeling of magnetic flux leakage. IEEE Transactions on Magnetics, 45 (4), 1959-1965.
- [10] Dutta, S.M., Ghorbel, F.H., Stanley, R.K. (2009). Simulation and analysis of 3-D magnetic flux leakage. IEEE Transactions on Magnetics, 45( 4), 1966-1972.
- [11] Mandache, C., Shiari, B., Clapham, L. (2005). Defect separation considerations in magnetic flux leakage inspection. Insight, 47 (5), 269-273.
- [12] Conway, J.T. (2006). Trigonometric Integrals for the magnetic field of the coil of rectangular cross section. IEEE Transactions on Magnetics, 42 (5), 1538-1548.
DOI: https://doi.org/10.1515/msr-2016-0002 | Journal eISSN: 1335-8871
Language: English
Page range: 8 - 13
Submitted on: Oct 6, 2015
Accepted on: Jan 28, 2016
Published on: Feb 19, 2016
Published by: Slovak Academy of Sciences, Institute of Measurement Science
In partnership with: Paradigm Publishing Services
Publication frequency: Volume open
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© 2016 V. Suresh, A. Abudhahir, published by Slovak Academy of Sciences, Institute of Measurement Science
This work is licensed under the Creative Commons Attribution-NonCommercial-NoDerivatives 4.0 License.