Classical and Quantum Gravity · 2000 · 18 citations · 22 references
Natural SciencesPhysicsQuantum MechanicsRelativityTheoretical PhysicsGauge TheoryLorentz TransformationsQuantum Field TheorySpecial RelativityCanonical QuantizationField QuantizationKlein-gordon EquationMinkowski SpaceResponse Function CalculationResponse Function ModelingVacuum Structure
In this work we compare the quantization of a massless scalar field in an inertial frame with the quantization in a rotating frame. We used the Trocheries-Takeno mapping to relate measurements in the inertial and the rotating frames. An exact solution of the Klein-Gordon equation in the rotating coordinate system is found and the Bogolubov transformation between the inertial and rotating modes is calculated, showing that the rotating observer defines a vacuum state different from the Minkowski one. We also obtain the response function of an Unruh-De Witt detector coupled with the scalar field travelling in a uniformly rotating world-line. The response function is obtained for two different situations: when the quantum field is prepared in the usual Minkowski vacuum state and when it is prepared in the Trocheries-Takeno vacuum state.
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The Quantum Theory of Optical Coherence
Roy J. Glauber · Physical Review · 1963 · 4K citations · Full text
Natural Sciences, Physics, Optics +16
Quantum field theory, horizons and thermodynamics
D. W. Sciama, Philip Candelas, David Deutsch · Advances In Physics · 1981 · 295 citations
<i>Introduction to Quantum Optics</i>
H. M. Nussenzveig, Marlan O. Scully · Physics Today · 1975 · 147 citations