Abstract
It is shown that quantization on the Fulling modes presupposes that the field vanishes on the spatial boundaries of the Rindler manifold. For this reason, Rindler space is physically unrelated with Minkowski space and the state of a Rindler observer cannot be described by the equilibrium density matrix with the Fulling-Unruh temperature. Therefore it is pointless to talk about an Unruh effect. The question of the behavior of an accelerated detector in the physical formulation of the problem remains open.
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References
W. G. Unruh, Phys. Rev. D 14, 870 (1976).
N. D. Birrell and P. C. W. Davies, Quantum Fields in Curved Space, Cambridge University Press, New York, 1982.
W. Greiner, B. Müller, and J. Rafelski, Quantum Electrodynamics of Strong Fields, Springer-Verlag, New York, 1985.
V. L. Ginzburg and V. P. Frolov, Usp. Fiz. Nauk 153, 633 (1987) [Sov. Phys. Usp. 30, 1073 (1987)].
A. A. Grib, S. G. Mamaev, and V. M. Mostepanenko, Vacuum Quantum Effects in Strong Fields [in Russian], Énergoizdat, Moscow, 1988.
R. M. Wald, Quantum Field Theory in Curved Space-Time and Black Hole Thermodynamics, Chicago University Press, Chicago, 1994.
S. W. Hawking, Commun. Math. Phys. 43, 199 (1975).
S. A. Fulling, Phys. Rev. D 7, 2850 (1973).
A. I. Nikishov and V. I. Ritus, Zh. Éksp. Teor. Fiz. 94, 31 (1988) [Sov. Phys. JETP 67, 1313 (1988)].
D. G. Boulware, Phys. Rev. D 11, 1404 (1975).
R. Peierls, Surprises in Theoretical Physics, Princeton University Press, Princeton, 1979.
V. L. Ginzburg, Theoretical Physics and Astrophysics, Pergamon Press, New York, 1979 [Russian original, Nauka, Moscow, 1981].
Ya. B. Zel’dovich, L. V. Rozhanskii, and A. A. Starobinskii, JETP Lett. 43, 523 (1986).
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Pis’ma Zh. Éksp. Teor. Fiz. 65, No. 12, 861–866 (25 June 1997)
An erratum to this article is available at http://dx.doi.org/10.1134/1.567583.