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The Unruh effect is the phenomenon that accelerated observers detect particles even when inertial observers experience the vacuum state.
1906
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1908
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1912
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1934
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1983
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N. D. Birrell and P. C. W. Davies, Quantum Fields in Curved Space , Cambridge Monographs on Mathematical Physics (Cambridge Univ. Press, Cambridge, UK, 1984)
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W. G. Unruh and R. M. Wald, What happens when an accelerating observer detects a rindler particle, Phys. Rev. D 29
1984
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A. Higuchi, G. E. A. Matsas, and C. B. Peres, Uniformly accelerated finite-time detectors, Phys. Rev. D 48
1993
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M. Peskin and D. Schroeder, An Introduction To Quantum Field Theory , Frontiers in Physics (Avalon Publishing, 1995)
1995
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L. Sriramkumar and T. Padmanabhan, Finite-time response of inertial and uniformly accelerated unruh - dewitt detectors, Classical and Quantum Gravity 13
1996
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A. Satz, Then again, how often does the unruh–dewitt detector click if we switch it carefully?, Classical and Quantum Gravity 24
2007
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L. C. B. Crispino, A. Higuchi, and G. E. A. Matsas, The unruh effect and its applications, Rev. Mod. Phys. 80
2008
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J. Wang and J. Jing, Quantum decoherence in noninertial frames, Phys. Rev. A 82
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D. Tilbrook, General coordinatisations of the flat space-time of constant proper-acceleration, Aust. J. Phys. 50
1997
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R. Casadio and G. Venturi, The accelerated observer with back-reaction effects, Physics Letters A 252
1999
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M. Pauri and M. Vallisneri, Märzke-Wheeler coordinates for accelerated observers in special relativity, Found. Phys. Lett. 13
2000
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C. E. Dolby and S. F. Gull, On radar time and the twin ‘paradox’, Am. J. Phys. 69
2001
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2003
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I. Fuentes-Schuller and R. B. Mann, Alice falls into a black hole: Entanglement in non-inertial frames, Phys. Rev. Lett. 95
2005
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J. Louko and A. Satz, How often does the Unruh-DeWitt detector click? Regularisation by a spatial profile, Class. Quant. Grav. 23
2006
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2011
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2012
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2015
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2017
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V. Shevchenko, Finite time measurements by unruh–dewitt detector and landauer’s principle, Annals of Physics 381
2017
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2019
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D. Su and T. C. Ralph, Decoherence of the radiation from an accelerated quantum source, Phys. Rev. X 9
2019
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NIST Digital Library of Mathematical Functions
2020
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