2008
DOI: 10.1139/p07-116
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Atoms through the looking glass – a relativistic challenge

Abstract: Abstract:The search for weak-interaction induced atomic parity non-conservation, initiated in the 70s, challenges both theory and experiment. Since the weak interaction is very short-range, the atomic effects increase rapidly with nuclear charge, as ¢ ¡. The focus has thus been on heavy atoms, where relativistic effects are essential, and nuclear size must be taken into account. The generalization of atomic many-body methods to relativistic systems involved both computational and formal difficulties, incorpora… Show more

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Cited by 3 publications
(3 citation statements)
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“…The RIS of levels (denoted L) is easier to interpret, from the perspective of atomic theory, than that of lines [35,61,62]. Moreover, due to the fact that there are many more lines than levels, recalculating the line IS from level IS results in a substantial increase in precision.…”
Section: Residual Level Shiftsmentioning
confidence: 99%
“…The RIS of levels (denoted L) is easier to interpret, from the perspective of atomic theory, than that of lines [35,61,62]. Moreover, due to the fact that there are many more lines than levels, recalculating the line IS from level IS results in a substantial increase in precision.…”
Section: Residual Level Shiftsmentioning
confidence: 99%
“…This sensitivity expresses itself as a noticeable perturbation of the standard hyperfine splitting. A complete description of the electron-nuclear interaction and of the nuclear distributions is not only a prerequisite for QED measurements, as our discussion has already shown, but also for the interpretation of atomic parity non-conservation experiments induced by the weak interaction, as detailed in the review by Mårtensson-Pendrill [61].…”
Section: Hyperfine Structure In High-z Ionsmentioning
confidence: 77%
“…GRASP2018 allows for a two parameter Fermi distribution to be used to approximate the nuclear charge distribution. Figure 1 shows the normalized Fermi distribution ρ(r)/ρ F for the nuclear model with the rms radius 5.4474 fm from [11] and a skin thickness t = 2.3 fm [17]. The shape of the nuclear distribution can be described by the moments r 2n of the distribution.…”
Section: Fermi Distributionmentioning
confidence: 99%