Volume 4, Issue 4, December 2018, Page: 91-97
A Relativistic Consideration of Kinematic Magnetic and Electric Fields
Vladimir Alexandr Leus, Department of Electrical Engineering and Electronics, University of Liverpool, Liverpool, UK
Stephen Taylor, Department of Electrical Engineering and Electronics, University of Liverpool, Liverpool, UK
Received: Oct. 22, 2018;       Accepted: Nov. 8, 2018;       Published: Dec. 26, 2018
DOI: 10.11648/j.ijamtp.20180404.11      View  1050      Downloads  182
Kinematic fields arise due to a uniform movement (constant velocity) of a permanent magnet or an electric charge. Previous experimental and theoretical results for the classical approximation demonstrate that kinematic fields do not propagate in a wave-like manner, but move like a rigid body synchronously with their source. In this paper a further analysis of kinematic fields, taking into account special relativity theory is presented. Despite the appearance of a new feature, the previous conclusions are upheld for the relativistic case. A complete mathematical study irrefutably proves the non-wave nature of the field movement along with its carrier.
Moving Permanent Magnet, Moving Charge, Relative Motion, Faraday’s Law, Ampere-Maxwell Law, Lorentz Force and Biot-Savart Force, Special Relativity, Wave Equation
To cite this article
Vladimir Alexandr Leus, Stephen Taylor, A Relativistic Consideration of Kinematic Magnetic and Electric Fields, International Journal of Applied Mathematics and Theoretical Physics. Vol. 4, No. 4, 2018, pp. 91-97. doi: 10.11648/j.ijamtp.20180404.11
Copyright © 2018 Authors retain the copyright of this article.
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A. P. French, Special Relativity. Thomas Nelson & Sons, Great Britain (1981).
Rowland H., “On the Magnetic Effect of Electric Convection”, American Journal of Science, Vol. XV, No. 3, 30-33, (1878).
Eihenwald A. A., “Izbrannye raboty – Selected works,” Physico-matematicheskaja literatura, Moscow, (in Russian), (1956)
Zajev N. E. and Dokuchajev V. I., Electrotechnika (Electrical Engineering, in Russian) 11, 64 (1964).
Leus V. A. and Zatolokin V. N. “The magneto-kinematical effect”. IJEEE 43 (4), 245 (2006).
Leus V. and Taylor S., “On the motion of the field of a permanent magnet”, Eur. J. Phys., Vol. 32, No 5, 1179-1192, (2011).
Taylor, S., and Leus, V. A. “The magneto-kinematic effect for the case of rectilinear motion”. Eur. J. Phys., Vol. 33, No 4, 837-852, (2012).
Leus V. and Taylor S.., “Experimental Evidence for the Magneto-kinematic Effect”, PIERS Proceedings, (Moscow), pp.1040-1048 (August 2012).
Leus, V. A. “The magneto-kinematical and electro-kinematical fields”. Progress In Electromagnetics Research M, Vol. 32, 27-41, (2013)
Jackson J. D., “Classical Electrodynamics” (3 Ed), John Wiley & Sons, New York, (1999).
Grant I. S. and Phillips W. R., “Electromagnetism” 2nd edn, John Wiley & Sons, Chichester, (1998).
Leus V. A. “Triplet paradox in special relativity and discrepancy with electromagnetism”, American Journal of Modern Physics, Vol. 4, № 2-1, (2015).
Daniel Fleisch, “A student’s Guide to Maxwell’s Equations”, Cambridge University Press, (2008).
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