TY - JOUR
T1 - Non-local double-path Casimir phase in atom interferometers
AU - Impens, François
AU - Behunin, Ryan O.
AU - Ttira, Claudio Ccapa
AU - Neto, Paulo A.Maia
PY - 2013/3
Y1 - 2013/3
N2 - We present an open quantum system theory of atom interferometers evolving in the quantized electromagnetic field bounded by an ideal conductor. Our treatment reveals an unprecedented feature of matter-wave propagation, namely the appearance of a non-local double-path phase coherence. In the standard interpretation of interferometers, one associates well-defined separate phases to individual paths. Our non-local phase coherence is instead associated to pairs of paths. It arises from the coarse-graining over the quantized electromagnetic field and internal atomic degrees of freedom, which play the role of a common reservoir for the pair of paths and lead to a non-Hamiltonian evolution of the atomic waves. We develop a diagrammatic interpretation and estimate the non-local phase for realistic experimental parameters.
AB - We present an open quantum system theory of atom interferometers evolving in the quantized electromagnetic field bounded by an ideal conductor. Our treatment reveals an unprecedented feature of matter-wave propagation, namely the appearance of a non-local double-path phase coherence. In the standard interpretation of interferometers, one associates well-defined separate phases to individual paths. Our non-local phase coherence is instead associated to pairs of paths. It arises from the coarse-graining over the quantized electromagnetic field and internal atomic degrees of freedom, which play the role of a common reservoir for the pair of paths and lead to a non-Hamiltonian evolution of the atomic waves. We develop a diagrammatic interpretation and estimate the non-local phase for realistic experimental parameters.
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U2 - 10.1209/0295-5075/101/60006
DO - 10.1209/0295-5075/101/60006
M3 - Article
AN - SCOPUS:84876144472
SN - 0295-5075
VL - 101
JO - Lettere Al Nuovo Cimento
JF - Lettere Al Nuovo Cimento
IS - 6
M1 - 60006
ER -