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 worldline. 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. We also consider the case of an inertial detector interacting with the field in the rotating vacuum.
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Nagoya Univ, Dep of Electronics,, Nagoya, Jpn, Nagoya Univ, Dep of Electronics, Nagoya, JpnNagoya Univ, Dep of Electronics,, Nagoya, Jpn, Nagoya Univ, Dep of Electronics, Nagoya, Jpn
Shao, Chun-Lin
Tomita, Kazuhiro
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Nagoya Univ, Dep of Electronics,, Nagoya, Jpn, Nagoya Univ, Dep of Electronics, Nagoya, JpnNagoya Univ, Dep of Electronics,, Nagoya, Jpn, Nagoya Univ, Dep of Electronics, Nagoya, Jpn
Tomita, Kazuhiro
Jimbo, Takashi
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Nagoya Univ, Dep of Electronics,, Nagoya, Jpn, Nagoya Univ, Dep of Electronics, Nagoya, JpnNagoya Univ, Dep of Electronics,, Nagoya, Jpn, Nagoya Univ, Dep of Electronics, Nagoya, Jpn
Jimbo, Takashi
Umeno, Masayoshi
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Nagoya Univ, Dep of Electronics,, Nagoya, Jpn, Nagoya Univ, Dep of Electronics, Nagoya, JpnNagoya Univ, Dep of Electronics,, Nagoya, Jpn, Nagoya Univ, Dep of Electronics, Nagoya, Jpn
Umeno, Masayoshi
Hattori, Shuzo
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Nagoya Univ, Dep of Electronics,, Nagoya, Jpn, Nagoya Univ, Dep of Electronics, Nagoya, JpnNagoya Univ, Dep of Electronics,, Nagoya, Jpn, Nagoya Univ, Dep of Electronics, Nagoya, Jpn