VACUUM SOLUTIONS OF DIRAC IN A R-W UNIVERSE

LI Yuan-Jie

Chinese Physics C> 1988, Vol. 12> Issue(6) : 737-741

VACUUM SOLUTIONS OF DIRAC IN A R-W UNIVERSE

LI Yuan-Jie ^,

Hua Zhong University of Science and Technology,Wuhan

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Abstract：
Vacuum solutions of Dirac's equations in a R-W nuiverse.The exact solution _n=n/a for m=0 and the solution _n=m+n/a for m≠0 are shown to be generalized results of the an earlier work.These solutions can be interpreted as conformal vacuum or adiabatic vacuum.

References

[1]

Parker. L, Phys. Rev, 183(1969), 1057.[2] Deulitt, B. S., Phys. Rep, 19c(1975), 297.[3] Mamaev. S. G., . Mostepanenko. V. M, and Starobinski. A. A, Sou. Phys. JETP, 43(1976), 823.[4] Casta~nino. M., Chimento. L, and Harari. D, Phgs. Rev, D. 24(1981), 290.[5] Castagnino. M., Chimento. L, C. R. C. V18. N2. (1986), 193.[6] Cohen, J. M., Powers. R. T, Commun. Marh. Phys, 86(1982), 69.[7] Birrell, N. D., "Quantum Fields in Curved Space" (1982).

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LI Yuan-Jie. VACUUM SOLUTIONS OF DIRAC IN A R-W UNIVERSE[J]. Chinese Physics C, 1988, 12(6): 737-741.

LI Yuan-Jie. VACUUM SOLUTIONS OF DIRAC IN A R-W UNIVERSE[J]. Chinese Physics C, 1988, 12(6): 737-741. shu

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Received: 1900-01-01
Revised: 1900-01-01

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沈阳化工大学材料科学与工程学院沈阳 110142

VACUUM SOLUTIONS OF DIRAC IN A R-W UNIVERSE

LI Yuan-Jie ^,

Corresponding author: LI Yuan-Jie,

Hua Zhong University of Science and Technology,Wuhan

Received Date: 1900-01-01
Accepted Date: 1900-01-01
Available Online: 1988-12-05

Abstract: Vacuum solutions of Dirac's equations in a R-W nuiverse.The exact solution _n=n/a for m=0 and the solution _n=m+n/a for m≠0 are shown to be generalized results of the an earlier work.These solutions can be interpreted as conformal vacuum or adiabatic vacuum.