Time-Dependent Multiconfigurational Short-Range Density Functional Theory with Generalized Valence Bond Wave Functions
We present a theory and an efficient implementation of TD-GVB-srDFT, a time-dependent multiconfigurational range-separated density functional theory based on generalized valence bond perfect-pairing (GVB-PP) wave functions. In GVB-srDFT, dynamic correlation effects are incorporated via range-separation of the Coulomb potential, using tailored Kohn-Sham functionals of the density. The present implementation builds on our earlier work on TD-GVB [Hapka et al. <i>J. Chem. Phys.</i> <b>2022</b>, <i>156</i>, 174102], which employs direct Hessian techniques for both wave function optimization and linear response. We benchmark the performance of TD-GVB-srDFT for singlet and triplet excitation energies, as well as indirect spin-spin coupling constants (SSCCs). Compared to the underlying GVB-PP model, the method significantly improves excitation energies and achieves accuracy comparable to the complete active space variant, CAS-srDFT, with mean absolute deviations of 0.2 eV. The use of the generalized Tamm-Dancoff approximation (gTDA) is mandatory for reliable treatment of triplet excitations. For organic molecules, SSCCs computed with GVB-srDFT closely match those from CAS-srDFT and HF-srDFT results, whereas pure GVB-PP performs markedly worse than CASSCF for all coupling terms. Both GVB-srDFT and CAS-srDFT accurately reproduce fluorine-metal couplings in transition metal complexes, provided that gTDA is applied to singlet contributions.
Authors
- Hans Jørgen Aa. Jensen (ORCID: https://orcid.org/0000-0002-8743-7381)
- Michał Hapka (ORCID: https://orcid.org/0000-0001-7423-3198)
Institutions
- University of Southern Denmark (DK)
- University of Warsaw (PL)
Publication Details
- Journal
- The Journal of Physical Chemistry A
- Published
- 2025-09-29
- DOI
- https://doi.org/10.1021/acs.jpca.5c04699
- Primary Topic
- Spectroscopy and Quantum Chemical Studies
- Type
- article
- Field-Weighted Citation Impact
- 0.00