2011
DOI: 10.1088/1751-8113/44/14/145304
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Physics within a quantum reference frame

Abstract: We investigate the physics of quantum reference frames. Specifically, we study several simple scenarios involving a small number of quantum particles, whereby we promote one of these particles to the role of a quantum observer and ask what is the description of the rest of the system, as seen by this observer? We highlight the interesting aspects of such questions by presenting a number of apparent paradoxes. By unravelling these paradoxes we get a better understanding of the physics of quantum reference frame… Show more

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Cited by 84 publications
(133 citation statements)
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References 25 publications
(54 reference statements)
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“…As an example, also investigated in [38,39], consider a particle S in one dimension, with position defined relative to a reference frame consisting of another particle A which provides an origin. Introduce a second particle, B, which we would like to use as a new reference frame for S. Classically, this seems straightforward: the position of S described in terms of B will differ by the relative position of the two reference frames, x B − x A .…”
Section: Change Of a Quantum Reference Framementioning
confidence: 99%
“…As an example, also investigated in [38,39], consider a particle S in one dimension, with position defined relative to a reference frame consisting of another particle A which provides an origin. Introduce a second particle, B, which we would like to use as a new reference frame for S. Classically, this seems straightforward: the position of S described in terms of B will differ by the relative position of the two reference frames, x B − x A .…”
Section: Change Of a Quantum Reference Framementioning
confidence: 99%
“…In recent years, such a treatment of reference frames in quantum theory, i.e. as quantum objects has led to the formalism of 'QRF' [4,8]. A QRF is different from its classical counterpart in two ways.…”
Section: Introductionmentioning
confidence: 99%
“…In this approximation, the NLSM becomes quadratic in X, each component decouples to others and enters independently in Eq. (10). Notice that λ has dimension [mass]…”
Section: A Renormalizationmentioning
confidence: 99%