2005
DOI: 10.1103/physreva.72.032110
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Spontaneous emission of a photon: Wave-packet structures and atom-photon entanglement

Abstract: Spontaneous emission of a photon by an atom is described theoretically in three dimensions with the initial wave function of a finite-mass atom taken in the form of a finite-size wave packet. Recoil and wave-packet spreading are taken into account. The total atom-photon wave function is found in the momentum and coordinate representations as the solution of an initial-value problem. The atom-photon entanglement arising in such a process is shown to be closely related to the structure of atom and photon wave pa… Show more

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Cited by 74 publications
(130 citation statements)
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“…whereâ(t) is the time dependent photon annihilation operator [14]. In a practical HD, the relationship between the quadrature measurement and the output current is more complex.…”
Section: Theoretical Analysismentioning
confidence: 99%
“…whereâ(t) is the time dependent photon annihilation operator [14]. In a practical HD, the relationship between the quadrature measurement and the output current is more complex.…”
Section: Theoretical Analysismentioning
confidence: 99%
“…We also note that several quantifiers of entanglement dimensionality have been compared in [13,38,39]. The number of paired modes effectively present in any physical variable of the twin beam can be estimated by the corresponding Fedorov ratio K ∆ [40]. It is defined as the ratio of the width ∆n s of the signal-field intensity profile and the width ∆C s of the corresponding intensity cross-correlation function in a given variable, i.e.…”
Section: The Model Of Ultra-intense Twin Beams Involving Pump Depmentioning
confidence: 99%
“…The transition takes place with energy and momentum conservation, the emitted photon and the recoiled atom in the ground state being entangled. Atom recoil during spontaneous transitions to the ground state has been experimentally observed [7], and the wavefunction of the photon-ground state atom has been analytically computed in [3] in terms of a s ingle-photon state 〉 k 1 | with a wavefunction in the coordinate representation…”
Section: The Localized Quantum Vacuummentioning
confidence: 99%
“…Since the photon is afterwards re-absorbed, it is not spatially separated enough from the negative-energy particle in order to assure localized interactions of the negative-energy particle alone. The entangled state is a consequence of energy-and momentum-conservation laws at transition, as for the case of the excited-ground state transition in [3].…”
Section: The Localized Quantum Vacuummentioning
confidence: 99%
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