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The European Physical Journal D

Quantum entanglement in an oscillating macroscopic mirror

John William Eslick, Huy N. Pham, Cosmin Radu, Ashok Puri

Published Mar 27, 2006• 5 citations
Publisher
DOI
10.1140/epjd/e2006-00060-0

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Entanglement and Quantum Superposition of a Macroscopic-Macroscopic system

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This paper studies the problem of quantum entanglement in an oscillating macroscopic mirror consisting of a modified Michelson interferometer in which one of the mirrors is free to oscillate about its center of mass. Previous works determined the interference visibility and the decoherence rate, among other things, assuming that the mirror starts in a normally distributed thermal state. Recommendations for design parameters were made based on their results. However, the initial thermal state could be non-Gaussian. The purpose of this investigation was to determine the interference visibility for initial thermal states of the mirror described by modified Gaussian distributions. This information was used to qualitatively determine the decoherence rate. The results of this study could be useful in quantum error correction to accurately determine the amount of environmentally induced decoherence, which negatively affects the computational results of quantum computers.
In this paper we ask a common psychological question and provide a physics answer: "Looking into a mirror can one get entangled with one's image?" This is not a frivolous question; rather, it bears on the effect of boundaries on the behavior of quantum entanglement between a harmonic oscillator and a quantum field, a basic problem of interest in proposed mirror-field superposition and related experiments in macroscopic quantum phenomena, as well as atomic fluctuation forces near a conducting surface. The object's internal degree of freedom is modeled by a harmonic oscillator and the presence of a perfectly reflecting mirror enforces the Dirichlet boundary conditions on the quantum field, restricting the latter to a half space. By assuming a bilinear oscillator-field interaction, we derive a coupled set of equations for the oscillator's and the field's Heisenberg operators. The former can be cast in the form of a quantum Langevin equation, where the dissipation and noise kernels respectively correspond to the retarded and Hadamard functions of the free quantum field in half space. We use the linear entropy as measures of entanglement between the oscillator and the quantum field under mirror reflection, then solve the early-time oscillator-field entanglement dynamics and compare it with that between two inertial oscillators in free space. At late times when the combined system is in a stationary state, we obtain exact expressions for the oscillator's covariance matrix and show that the oscillator-field entanglement decreases as the oscillator moves closer to the mirror. We explain this behavior qualitatively with the help of a mirror image and provide an answer to the question raised above. We also compare this situation with the case of two real oscillators and explain the differences.