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Simulating X-ray Absorption Spectra with Linear-Response Density Cumulant Theory.

Ruojing Peng1, Andreas V Copan2, Alexander Yu Sokolov1

  • 1Department of Chemistry and Biochemistry , The Ohio State University , Columbus , Ohio 43210 , United States.

The Journal of Physical Chemistry. A
|February 12, 2019
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Summary

We developed a new computational method, CVS-ODC-12, for simulating X-ray absorption spectra. This approach accurately predicts transition intensities and spacings, offering an efficient tool for analyzing molecular electronic structures.

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Area of Science:

  • Computational Chemistry
  • Quantum Chemistry
  • Spectroscopy

Background:

  • Simulating X-ray absorption spectra is crucial for understanding molecular electronic structure.
  • Existing methods may face challenges in efficiency or accuracy for core-excited states.

Purpose of the Study:

  • To introduce and evaluate a new computational method, CVS-ODC-12, for simulating X-ray absorption spectra.
  • To assess the performance of CVS-ODC-12 against experimental data and established computational techniques.

Main Methods:

  • Utilizing linear-response density cumulant theory (LR-DCT) with the LR-ODC-12 formulation.
  • Incorporating the core-valence separation (CVS) approximation for efficient computation of core-excited states.
  • Benchmarking the CVS-ODC-12 method against experimental X-ray absorption spectra of small molecules.

Main Results:

  • The CVS-ODC-12 method demonstrates good agreement with experimental data for transition intensities and relative energy spacings.
  • Excitation energies calculated by CVS-ODC-12 are systematically overestimated compared to experimental values.
  • The method's performance in terms of intensities and peak separations is comparable to excited-state coupled cluster methods.

Conclusions:

  • CVS-ODC-12 provides an efficient and accurate approach for simulating X-ray absorption spectra, particularly for transition intensities and peak separations.
  • The method's reliance on diagonalizing a Hermitian matrix facilitates efficient computation.
  • Further refinements may be needed to address the systematic overestimation of excitation energies.