'International Symposium on Molecular Spectroscopy'
Doi
Abstract
While scalar-relativistic core-valence separated equation-of-motion coupled-cluster [1] methods
can provide quantitative description of core ionization energies [2,3],
the necessity of including higher excitations (full triples and quadruples)
limits the applicability to small molecules.
Here we explore the use of delta-coupled-cluster (ΔCC) methods
as an efficient alternative that is applicable to larger molecules.
The ΔCC methods perform CC calculations separately for the neutral
and core ionized states and thus fully account for the orbital relaxation induced
by the core hole in the core ionized state.
The convergence difficulty in ΔCC equations [4]
is solved by adapting the generic idea of core-valence separation (CVS) [5]
to ΔCC.
In benchmark calculations of chemical shifts for the core ionization energies
for second-row elements,
ΔCCSD(T) is shown to be as accurate as EOM-CCSDTQ,
which is by far a more expensive method.
It is also shown that the errors introduced by CVS within ΔCC
for the absolute values of core ionization energies is
around 0.5 eV and should be taken care of
when aming at high-accuracy calculations of the absolute values.
\begin{thebibliography}{comment}
\bibitem{Sonia2015} S. Coriani, and H. Koch, J. Chem. Phys. \textbf{143}, 181103 (2015).
\bibitem{Lan2018} R. H. Myhre, T. J. A. Wolf, L. Cheng, S. Nandi, S. Coriani,
M. G{\"u}hr and H. Koch, J. Chem. Phys. \textbf{148}, 064106 (2018).
\bibitem{LiuCVS} J. Liu, D. Matthews, S. Coriani, and L. Cheng,
J. Chem. Theory Comp. (2019). DOI:10.1021/acs.jctc.8b01160.
\bibitem{DCCbesley} N. A. Besley,
Chem. Phys. Lett. \textbf{542}, 42 (2012).
\bibitem{CVS} L. S. Cederbaum, W. Domcke, J. Schirmer, and W. von Niessen,
Phys. Scripta \textbf{21}, 481 (1980).
\end{thebibliography