Share This Article:

Using the Resistance Depending on the Magnetic and Electric Susceptibility to Derive the Equation of the Critical Temperature

Abstract Full-Text HTML XML Download Download as PDF (Size:2548KB) PP. 1286-1292
DOI: 10.4236/ns.2014.617119    3,215 Downloads   3,640 Views   Citations

ABSTRACT

In this study the electromagnetic theory and quantum mechanics are utilized to find the resistivity in terms of electric and magnetic susceptibility in which the electron is considered as a wave. Critical temperature of the wire at which the resistance vanishes is found. In this case the resistance being imaginary which leads the real part of the resistance to real zero at critical temperature and the material becomes super conductor in this case. If one considers the motion of electron in the presence of inner magnetic field and resistance force, a new formula for the conductivity is to be found; this formula states that the material under investigation becomes a superconductor at critical temperature and depends on the strength of the magnetic field and friction resistance, and the substance conductivity is found to be super at all temperatures beyond the critical temperature.

Conflicts of Interest

The authors declare no conflicts of interest.

Cite this paper

Hamza, H. , Hilo, M. , Elgani, R. , Elhai, R. and Dirar, M. (2014) Using the Resistance Depending on the Magnetic and Electric Susceptibility to Derive the Equation of the Critical Temperature. Natural Science, 6, 1286-1292. doi: 10.4236/ns.2014.617119.

References

[1] Sales, B.C., et al. (2012) Transport, Thermal, and Magnetic Properties of the Narrow Gap Semiconductor CrSb2. Physical Review B, 86, Article ID: 235136.
http://dx.doi.org/10.1103/PhysRevB.86.235136
[2] Nguyen, D.N., et al. (2009) Temperature Dependence of Total AC Loss in High-Temperature Superconducting Tapes. IEEE Transactions on Applied Superconductivity, 19, 3637-3644.
[3] Slooten, E., et al. (2009) Enhancement of Superconductivity near the Ferromagnetic Quantum Critical Point in UCoGe. Physical Review Letters, 103, Article ID: 097003.
[4] Millican, J.N., Phelan, D., Thomas, E.L., Leao, J.B. and Carpenter, E. (2009) Solid State Communications, 149, 707.
[5] Kantorovich, L. (2004) Quantum Theory of the Solid State: An Introduction. Kluwer Academic Publishers, London.
http://dx.doi.org/10.1007/978-1-4020-2154-1
[6] Weyeneth, S., Puzniak, R., Mosele, U., Zhigadlo, N.D., Katrych, S., Bukowski, Z., Karpinski, J., Kohout, S., Roos, J. and Keller, H. (2009) Anisotropy of Superconducting Single Crystal SmFeAsO0.8F0.2 Studied by Torque Magnetometry. Journal of Superconductivity and Novel Magnetism, 22, 325-329.
http://dx.doi.org/10.1007/s10948-008-0413-1
[7] Weyeneth, S., Puzniak, R., Zhigadlo, N.D., Katrych, S., Bukowski, Z., Karpinski, J. and Keller, H.J. (2009) Evidence for Two Distinct Anisotropies in the Oxypnictide Superconductors SmFeAsO0.8F0.2 and NdFeAsO0.8F0.2. Journal of Superconductivity and Novel Magnetism, 22, 347-351.
http://dx.doi.org/10.1007/s10948-009-0445-1
[8] De Visser, A., et al. (2009) Muon Spin Rotation and Relaxation in the Superconducting Ferromagnet UCoGe. Physical Review Letters, 102, Article ID: 167003.
http://dx.doi.org/10.1103/PhysRevLett.102.167003

  
comments powered by Disqus

Copyright © 2019 by authors and Scientific Research Publishing Inc.

Creative Commons License

This work and the related PDF file are licensed under a Creative Commons Attribution 4.0 International License.