2011
DOI: 10.1103/physreva.84.052518
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Lithium electric dipole polarizability

Abstract: The electric dipole polarizability of the lithium atom in the ground state is calculated including relativistic and quantum electrodynamics corrections. The obtained result α E = 164.0740(5) a.u. is in good agreement with the less accurate experimental value of 164.19(1.08) a.u. The small uncertainty of about 3 parts per 10 6 comes from the approximate treatment of quantum electrodynamics corrections. Our theoretical result can be considered as a benchmark for more general atomic structure methods and may serv… Show more

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Cited by 19 publications
(13 citation statements)
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“…The locations of the photon energies used in the Li(2s − 3s) experiment [3] are marked. 7 Li which included relativistic corrections by applying perturbation theory to the Breit-Pauli Hamiltonian gave 164.1125(5) a 3 0 [21,22]. The alternate calculation validates our calculation of the 2s polarizability [4].…”
Section: A Dynamic Polarizabilities For Li(2s) Levelsupporting
confidence: 74%
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“…The locations of the photon energies used in the Li(2s − 3s) experiment [3] are marked. 7 Li which included relativistic corrections by applying perturbation theory to the Breit-Pauli Hamiltonian gave 164.1125(5) a 3 0 [21,22]. The alternate calculation validates our calculation of the 2s polarizability [4].…”
Section: A Dynamic Polarizabilities For Li(2s) Levelsupporting
confidence: 74%
“…There have been many calculations of the static and dynamic polarizabilities of the ground and excited state of the Li atom [4,6,9,15,[21][22][23][24]. The present results are based on the Hylleraas and configuration interaction plus core-polarization (CICP) calculations described in Refs.…”
Section: A Dynamic Polarizabilities For Li(2s) Levelmentioning
confidence: 99%
“…We have calculated a total of 474 matrix elements for this work. [12] 164.11(3) Hylleraas [13,14] 164.1125(5) CCSD(T) [16] 164.23 Expt. [24] 164.2 (11) 2p 1/2 Present 126.97(5) CCSD(T) [16] 127.15 2p 3/2 Present 126.98(5) 1.610(26) CCSD(T) [16] 127.09 1.597 2p…”
Section: Transitionmentioning
confidence: 99%
“…Correlated basis calculations are possible for lithium since it only has three electrons. Consequently it has been possible to calculate Li polarizabilities to very high precision [11][12][13]15]. The most accurate calculation of polarizability of lithium ground state α 0 (2s) = 164.1125(5) a.u.…”
Section: LI Polarizabilitiesmentioning
confidence: 99%
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