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Thiago Henrique Moreira

Publications and source records attributed to Thiago Henrique Moreira.

2 recordsLinked to original sources

Dynamical Casimir effect under the action of gravitational waves

Several nontrivial phenomena emerge when a quantum field is subjected to dynamical perturbations, with prominent examples including the Hawking and Unruh effects, as well as the dynamical Casimir effect. In this work, we compute the number of particles produced via the dynamical Casimir effect in an ideal cavity, where one of the mirrors is allowed to move under the influence of a gravitational wave. Assuming an oscillatory mirror motion and a plane gravitational wave, we identify the resonance conditions that lead to an exponential increase in the number of created particles through parametric amplification.

quant-ph↗

Decoherence of a composite particle induced by a weak quantized gravitational field

Despite the fact that we have some proposals for the quantum theory of gravity like string theory or loop quantum gravity, we do not have any experimental evidence supporting any of these theories. Actually, we do not have experimental evidence pointing in the direction that we really need a quantum description of the gravitational field. In this scenario, several proposals for experimentally investigating quantum gravitational effects far from Plank scale have recently appear in literature, like gravitationally induced entanglement, for instance. An important issue of theses approaches is the decoherence introduced by the quantum nature not only of the system under consideration, but also from the gravitational field itself. Here, by means of the Feynman-Vernon influence functional we study the decoherence of a quantum system induced by the quantized gravitational field and by its own quantum nature. Our results may be important in providing a better understanding of many phenomena like the decoherence induced by the gravitational time-dilation, the quantum reference frames and the quantum equivalence principle.

quant-ph↗