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\title{2023 Table of Dipole Polarizability}

% \author{YingXing Cheng}
% % \affiliation[Ghent University]{Center for Molecular Modeling (CMM), Ghent University, Technologiepark-Zwijnaarde 46, B-9052, Ghent, Belgium}
% \affiliation[University of Stuttgart]{Institute of Applied Analysis and Numerical Simulation Numerical Mathematics for High Performance Computing, University of Stuttgart, Pfaffenwaldring 57, 70569, Stuttgart, Germany}
% % \alsoaffiliation{OPTIONAL}
% % \email{YingXing.Cheng@ugent.be}
% \email{yingxing.cheng@mathematik.uni-stuttgart.de}

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    Static scalar dipole polarizabilities (in atomic units) for neutral atoms.
    If not otherwise indicated by the state symmetry, $M_L (M_J)$-averaged polarizabilities are
    listed; $M_L (M_J)$ respectively denotes that the polarizability for each $M_L (M_J)$ state
    can be found in the reference given. Abbreviations used (uncertainties given here consistently
    as $\pm$ values): exp.: experimentally determined value; NR: nonrelativistic; R: Relativistic,
    DK: Scalar relativistic Douglas-Kroll; MVD: mass-velocity-Darwin; SO: Spin-orbit coupled;
    SF: Dyall's spin-free formalism (scalar relativistic); PP: relativistic pseudopotential;
    LDA: local (spin) density approximation; PW91: Perdew-Wang 91 functional;
    RPA: Random phase approximation; PolPot: Polarization potential; MBPT: many-body
    perturbation theory; CI: configuration interaction; CCSD(T): coupled cluster singles
    doubles (SD) with perturbative triples; FS Fock-space; CEPA: coupled electron pair
    approximation; MR: multi-reference; CAS: complete active space; VPA: variational perturbation
    approach. For all other abbreviations see text or references. If the symmetry of the state
    is not clearly specified as in Doolen's calculations, the calculation was most likely set
    at a specific configuration (orbital occupancy) as listed in the Desclaux tables
    \citenum{Müller1984}, reflecting the ground state symmetry of the specific atom.
    NB: 1 a.u. $= 0.1481847113 \, \text{\AA}^3 = 1.6487773 \times 10^{-41} \,
    \text{C m}^2/\text{V}$.

    \input{table}

    \bibliography{references}

\end{document}
