2008
DOI: 10.1016/j.physleta.2008.06.039
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Nonthermal effects on the entanglement fidelity for elastic scatterings in Lorentzian plasmas

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Cited by 7 publications
(7 citation statements)
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“…In recent years, the entanglement fidelity for the scattering process has been extensively investigated in plasmas since this process has shown that the quantum correlation and plasma screening effects play important roles in the quantum measurement process [2,5]. A recent excellent investigation [1] has shown that the collisional entanglement fidelity F fid (k) for the scattering process would be obtained by the absolute square of the scattered wave function for a given interaction potential; that is, F fid (k) ∝ d 3 r ψ(r; k) 2 .…”
Section: Entanglement Fidelitymentioning
confidence: 99%
See 2 more Smart Citations
“…In recent years, the entanglement fidelity for the scattering process has been extensively investigated in plasmas since this process has shown that the quantum correlation and plasma screening effects play important roles in the quantum measurement process [2,5]. A recent excellent investigation [1] has shown that the collisional entanglement fidelity F fid (k) for the scattering process would be obtained by the absolute square of the scattered wave function for a given interaction potential; that is, F fid (k) ∝ d 3 r ψ(r; k) 2 .…”
Section: Entanglement Fidelitymentioning
confidence: 99%
“…In recent years, the entanglement fidelity for the scattering process has been extensively investigated in plasmas since this process has shown that the quantum correlation and plasma screening effects play important roles in the quantum measurement process [2,5]. A recent excellent investigation [1] has shown that the collisional entanglement fidelity F fid (k) for the scattering process would be obtained by the absolute square of the scattered wave function for a given interaction potential; that is, F fid (k) ∝ d 3 r ψ(r; k) 2 . Since the partial s-wave (l = 0) provides the main contribution in the low-energy collisions, and the interaction potential and the quantum mechanical stationary scattering wave function would contain the physical characteristics and properties of the collision system composed of the electron and the screened ion, including the renormalized ion charge due to the influence of screening electrons in plasmas.…”
Section: Entanglement Fidelitymentioning
confidence: 99%
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“…For the first time, Chang and Jung [45] theoretically studied the non-ideal collective and plasma screening effects on the EF of the low-energy electron-ion elastic collisions in the classical non-ideal plasma. Taking into account the nonthermal classical plasma with Lorentzian (kappa) distribution, the entanglement problem for the elastic electron-ion scattering are investigated by Shin and Jung [46]. In the same year [47], the screened pseudopotential model, considering the quantum and plasma screening effects, is employed to study the entanglement for the electron-ion interactions in strongly coupled semiclassical plasmas.…”
Section: Introductionmentioning
confidence: 99%
“…In order to explicitly investigate the non-thermal effects on the soft-photon transition bremsstrahlung process in generalized Lorentzian plasmas, we consider Ē < 1 since the classical expression of the bremsstrahlung cross section is known to be reliable for v < Zαc [7] and the bremsstrahlung radiation cross section could be extended to the soft-photon regime due to the cancellation of the factor dω/ω in the photon emission probability dw ω (b) (equation ( 2)) In this work, we neglect the dynamic shielding effect on the interaction potential since it has been found that the dynamic plasma screening effect turns out to be the static screening when v < Zαc, i.e. when the projectile velocity is smaller than the atomic orbital velocity [18].…”
mentioning
confidence: 99%