1994
DOI: 10.1103/physrevlett.72.596
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Causality problems for Fermi’s two-atom system

Abstract: Let A and B be two atoms or, more generally, a 'source' and a 'detector' separated by some distance R. At t = 0 A is in an excited state, B in its ground state, and no photons are present. A theorem is proved that in contrast to Einstein causality and finite signal velocity the excitation probability of B is nonzero immediately after t = 0. Implications are discussed.

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Cited by 195 publications
(240 citation statements)
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“…The existence of some (R-independent) probability for the acceptor to be excited at t < R/c, goes along with the Hegerfeldt theorem [46] stating that the initially unexcited atom (acceptor) starts to move out of the ground state immediately. As pointed out by Milonni and co-authors [49]:…”
Section: B Dynamics Of Energy Transfermentioning
confidence: 99%
“…The existence of some (R-independent) probability for the acceptor to be excited at t < R/c, goes along with the Hegerfeldt theorem [46] stating that the initially unexcited atom (acceptor) starts to move out of the ground state immediately. As pointed out by Milonni and co-authors [49]:…”
Section: B Dynamics Of Energy Transfermentioning
confidence: 99%
“…[28] For every Hermitian and semi-bounded Hamiltonian H, either T r(Λ(t)ρ) = T r(Λρ(t)) = 0 ∀t ∈ R or T r(Λ(t)ρ) = T r(Λρ(t)) > 0 ∀t ∈ R except on a set of Lebesgue measure zero.…”
Section: Fundamental Theorems Of Qmmentioning
confidence: 99%
“…Ds, 42.50.Ct One striking aspect of quantum mechanics is the existence of nonlocal correlations between spatially separated objects [1,2]. This might in principle give rise to nonlocal observable effects, although the possibility of using such correlations for transmitting superluminal signals has been investigated in many different frameworks with negative conclusions [3].…”
mentioning
confidence: 99%
“…is the free-field operator at time t, while E (1) ℓ (r C , t) and E (2) ℓ (r C , t) are the source-dependent contributions to the electric field operator. The presence of the θ functions expresses the causal behaviour of the source electromagnetic field operator.…”
mentioning
confidence: 99%