JEMAA  Vol.5 No.6 , June 2013
Homological Electromagnetism and Electromagnetic Demonstrations on the Existence of Superconducting Effects Necessaries to Magnetic Levitation/Suspension
Abstract: Considering results obtained in magnetic levitation and suspension of the symmetrical bodies are designed and developed several experiments of the electromagnetism that demonstrate the effects of a superconductor necessary to the magnetic levitation/suspension. This generates bases to the development of a reactor to impulse and anti-gravitational magnetic displacement of a vehicle considering the production and transference of Eddy currents on their structure to microscopic level and the effect of auto-levitation/auto-suspension that is obtained with the iso-rotations of the impulse magnetic ring of the proper vehicle.
Cite this paper: F. Bulnes and A. Álvarez, "Homological Electromagnetism and Electromagnetic Demonstrations on the Existence of Superconducting Effects Necessaries to Magnetic Levitation/Suspension," Journal of Electromagnetic Analysis and Applications, Vol. 5 No. 6, 2013, pp. 255-263. doi: 10.4236/jemaa.2013.56041.

[1]   F. Bulnes, J. Maya and I. Martínez, “Design and Development of Impeller Synergic Systems of Electromagnetic Type to Levitation/Suspension Flight of Symmetrical Bo dies,” Journal of Electromagnetic Analysis and Applications, Vol. 4, No. 1, 2012, pp. 42-52. doi:10.4236/jemaa.2012.41006

[2]   A. Serrano, “Rotation of Galaxies,” Select Themes of Astrophysics: UNAM, Manuel Peimbert (Comp.), Mexico, pp. 277-297.

[3]   F. Bulnes, E. Hernández and J. Maya, “Design and Development of an Impeller Synergic System of Electromagnetic Type for Levitation/Suspension and Movement of Symmetrical Bodies,” ASME: Fluid Flow, Heat Trans fer and Thermal Systems Part A and B: Proceedings of 11th Symposium on Advances in Materials Processing Science and Manufacturing, British Columbia, 12-18 November 2010.

[4]   F. Bulnes, “Special Dissertations of Maxwell Equations,” SEP, Mexico, Unpublished, 1996.

[5]   I. M. Gel’fand, I. M. Shapiro and I. Graev, “Generalized Functions,” 2nd Edition, Academic Press, New York, 1965.

[6]   M. A. Alario and J. L. Vicent, “Superconductivity,” Complutense University, Madrid, 1991, pp. 49-234.

[7]   F. Bulnes, “Orbital Integrals on Reductive Lie Groups and Their Algebras,” Intech Publishing, Rijeka, 2013.

[8]   J. Mahmoud, “Spintronics in Devices: A Quantum Multi Physics Simulation of the Hall Effect in Superconductors,” Journal on Photonics and Spintronics, Vol. 2, No. 2, 2013, pp. 22-27.

[9]   A. Abrikosov, L. P. Gor’kov and I. E. Dsyaloshinski, “Methods of Quantum Field Theory in Statistical Physics,” Prentice-Hall, Englewood Cliffs, 1963.

[10]   L. P. Gor’kov, “Notes on Microscopic Theory of Superconductivity,” Contemporary Concepts of Condensed Matter Science, Vol. 2(C), 2011, pp. 15-50.

[11]   A. álvarez-Galicia, (Assessor F. Bulnes), “Hilbert Inequalities and Orbital Integrals of Flux of Eddy Currents to a Disc in Levitation, XLV,” Congress of Mathematics of SMM (Poster), Querétaro, 2012.

[12]   F. Bulnes and M. Shapiro, “On General Theory of Integral Operators to Analysis and Geometry (Monograph in Mathematics),” SEPI-IPN, IMUMAM, Mexico, 2007.

[13]   F. Bulnes, “Doctoral Course of Mathematical Electrodynamics,” International Proceedings of Applied Math 2, SEPI-IPN, México, 2006, pp. 398-447.

[14]   L. D. Landau and E. M. Lifshitz, “Electrodynamics of Continuous Media (Volume 8),” 2nd Edition, Pergamon Press, London, 1960.

[15]   F. Bulnes, “Advances of Quantum Mechanics,” In: P. Bracken, Ed., Quantum Intentionality and Determination of Realities in the Space-Time through Path Integrals and Their Integral Transforms, InTech, Rijeka, 2013.

[16]   A. Alvarez, “Comsol Multi-Physics 4.1.”

[17]   L. N. Cooper, “Bound Electron Pairs in a Degenerate Fermi Gas,” Physical Review, Vol. 104, No. 4, 1956, pp. 1189-1190. doi:10.1103/PhysRev.104.1189

[18]   F. Bulnes, “Correction, Alignment, Restoration and Re Composition of Quantum Mechanical Fields of Particles by Path Integrals and Their Applications,” In: M. R. Pahlavani, Ed., Theoretical Concepts of Quantum Mechanics, InTech, 2012. doi:10.5772/32847

[19]   J. A. Díaz, “Systematization of the Design of Devices of Superconducting Levitation by Meissner Effect,” Ph.D. Thesis, University Carlos III of Madrid, Madrid, 2008.

[20]   S. Nagaya, K. Komura, N. Kashima, M. Minami, H. Kawashima, Y. Nara and H. Ishigaki, “Influences of Separate Position to Radial Direction between Bulk Super conductor and Permanent Magnetic Ring about Magnetic Levitation and Rotating Characteristics,” Physica C: Superconductivity, Vol. 392, 2003, pp. 754-758. doi:10.1016/S0921-4534(03)01011-6

[21]   F. Bulnes, “Analysis of Prospective and Development of Effective Technologies through Integral Synergic Operators of the Mechanics,” In: ISPJAE, Superior Education Ministry of Cuba, Eds., 14th Scientific Convention of Engineering and Arquitecture: Proceedings of the 5th Cuban Congress of Mechanical Engineering, Havana, 2-5 December 2008.

[22]   F. Bulnes, “Conferences of Lie Groups,” Notes of the Seminar Representation Theory of Reductive Lie Groups: SEPI-IPN and IM/UNAM (Section of Postgraduate Studies and Re-search/IPN), Mexico, 2005.

[23]   A.-W. Kleinert and F. Bulnes, “Leptons, the Subtly Fermions and Their Lagrangians for Spinor Fields: Their Integration in the Electromagnetic Strengthening,” Journal on Photonics and Spintronics, Vol. 2 No. 2, 2013, pp. 12-21.

[24]   J. Schwinger, “Particles, Sources and Fields,” 4th Edition, Perseus Books, Massachusetts, 1998.

[25]   F. Bulnes, “The Super Canonical Algebra ” International Conferences of Electrodynamics in Veracruz, IM/UNAM, Mexico, 1998.

[26]   E. G. Dunne and M. G. Eastwood, “The Twistor Trans form,” Twistor in Mathematics and Physics, Cambridge University Press, Cambridge, 1990, pp. 110-128.

[27]   F. Bulnes and J. Maya, “Synergic Integral Operators and Thompson Effect to the Evaluating to Temperature Electrical Conductors,” Electrical Engineering, Instituto Tecnológico de Orizaba, Veracruz, pp. 328-335.

[28]   D. Pesin and L. Balents, “Mott Physics and Band Topology in Materials with Strong Spin-Orbit Interaction,” Nature Physics, Vol. 6. No. 1, 2010, pp. 376-381. doi:10.1038/nphys1606

[29]   D. Dragan, “Ferroelectric, Dielectric and Piezoelectric Properties of Ferroelectric Thin Films and Ceramics,” Reports on Progress in Physics, Vol. 61, No. 9, 1998, pp. 1267-1324.