QUANTUM FIELD THEORY AND THE ANTIPODAL IDENTIFICATION OF SPACE TIME
1988 ◽
Vol 03
(11)
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pp. 2567-2588
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We investigate the “elliptic interpretation” of space-time (identification of antipodal points or events) in anti-deSitter and in Rindler manifolds and its consequences for QFT. We compare and give a complete description of antipodal identification in space-times with and without event horizons. Antipodal identification relates the field theories on deSitter and on anti-deSitter spaces. In the “elliptic” Rindler manifold, imaginary time is periodic with period β/2 but the Green functions (for both identifications with and without “Conical singularity”) have period β. (Here β=2π/α, α is the acceleration.) Additional new properties for the Green functions are obtained and the new terms added to the stress tensor computed.
2011 ◽
Vol 26
(17)
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pp. 2913-2925
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1998 ◽
Vol 196
(3)
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pp. 535-570
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1998 ◽
Vol 13
(16)
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pp. 2857-2874
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1993 ◽
Vol 306
(3-4)
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pp. 233-236
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