Effect of torsion in Dirac equation for Coulomb potential in Robertson-Walker space-time

International Journal of Theoretical Physics

Volumn 41, Issue 6, 2002, Pages 1145-1154

  Zecca, Antonio ^a,b  

^a UNIVERSITY OF MILAN   (Italy)

^b INFN SEZIONE DI MILANO   (Italy)

Author keywords

Dirac equation; Hydrogen spectrum; Torsion

Indexed keywords

EID: 0036290450     PISSN: 00207748     EISSN: None     Source Type: Journal    
DOI: 10.1023/A:1016099630225     Document Type: Article

References (24)

1. Alimohammadi, M. and Shariati, A. (1999). Neutrino oscillation in space-time with torsion. Modern Physics Letters A 14, 267.
2. Berestetski, V., Lifchitz, E., and Pitayevski, L. (1972). Theórie Quantique Relativiste, Part 1, Editions MIR, Moscow.
3. Bethe, H. A. and Salpeter, E. E. (1957). Quantum Mechanics of One-and Two-Electron Atoms, Springer-Verlag, Berlin.
4. Cavalleri, G. Zecca, A. (1991). Interpretation of a Schrö dinger-like equation derived from a non-Markovian process. Physical Review B 43, 3223.
5. Chandrasekhar, S. (1983). The Mathematical Theory of Black Holes, Oxford University Press, New York.
6. Darwin, G. G. (1928). Proceedings of the Royal Society of London A 118, 654.
7. Dobado, A. and Maroto, A. L. (1996). The standard model anomalies in curved space-time with torsion. Physical Review D: Particles and Feilds 54, 5185.
8. Finkelstein, R. (1960). Spacetime of elementary particles. Journal of Mathematical Physics 1, 440.
9. Gordon, W. (1928). Die Energieniveaus des Wasserstoffatom nach der Dirac schen Quantentheorie des Elektrons. Zeitachrift für Physik 48, 11.
10. Gürsey, F. (1957). General relativistic interpretation of some spinor wave equations. II Nuovo Cimento 5, 154.
11. Hammond, R. T. (2000). Strings in gravity with torsion. General Relativity and Gravitation 32, 2007.
12. Hehl, F. W. and Datta, B. K. (1971). Nonlinear spinor equation and asymmetric connection in general relativity. Journal of Mathematical Physics 12, 1334.
13. Hehl, F. W., von der Heyde, P., Kerlick G. D., and Nester, J. M. (1976). General relativity with spin and torsion: Foundations and prospects. Review of Modern Physics 48, 393.
14. Illge, R. (1993). Massive fields of arbitrary spin in curved space-times. Communications in Mathematical Physics 158, 433.
15. Kolb, E. W. and Turner, M. S. (1990). The Early Universe, Addison-Wesley, New York.
16. Montaldi, E. and Zecca, A. (1994). Neutrino wave equation in the Robbertson Walker geometry. International Journal of Theoretical Physics 33, 1053.
17. Newmann, E. T. and Penrose, R. (1962). An approach to gravitational radiation by a method of spin coefficients Journal of Mathematical Physics 3, 566.
18. Parker, L. (1980). One-electron atom as a probe of space-time curvature. Physical Review D: Particles and Feilds 22, 1922.
19. Penrose, R. and Rindler, W. (1984). Spinors and Space-time, Vols. I, II, Cambridge University Press, Cambridge.
20. Zecca, A. (1995). Non conservation of the net current of dirac particles in Toman Bondi and Robertson Walker geometry. International Journal of Theoretical Physics 34, 1083.
21. Zecca, A. (1996). The dirac equation in the Robertson Walker space-time. Journal of Mathematical Physics 37, 874.
22. Zecca, A. (1999). Dirac equation with electromagnetic potential: Discrete spectrum of the hydrogen atom in the Robertson Walker space-time. International Journal of Theoretical Physics 38, 945.
23. Zecca, A. (2002). Dirac equation in space-time with torsion. International Journal of Theoretical Physics 41, 421.
24. Zhang, C. M. (2000). Mass neutrino flavor evolution in spacetime with torsion. II Nuovo Cimento B 115, 437.