Minimal Active Space for Diradicals Using Multistate Density Functional Theory

This work explores the electronic structure as well as the reactivity of singlet diradicals, making use of multistate density functional theory (MSDFT). In particular, we show that a minimal active space of two electrons in two orbitals is adequate to treat the relative energies of the singlet and t...

Full description

Bibliographic Details
Main Authors: Jingting Han, Ruoqi Zhao, Yujie Guo, Zexing Qu, Jiali Gao
Format: Article
Language:English
Published: MDPI AG 2022-05-01
Series:Molecules
Subjects:
Online Access:https://www.mdpi.com/1420-3049/27/11/3466
_version_ 1797492500531773440
author Jingting Han
Ruoqi Zhao
Yujie Guo
Zexing Qu
Jiali Gao
author_facet Jingting Han
Ruoqi Zhao
Yujie Guo
Zexing Qu
Jiali Gao
author_sort Jingting Han
collection DOAJ
description This work explores the electronic structure as well as the reactivity of singlet diradicals, making use of multistate density functional theory (MSDFT). In particular, we show that a minimal active space of two electrons in two orbitals is adequate to treat the relative energies of the singlet and triplet adiabatic ground state as well as the first singlet excited state in many cases. This is plausible because dynamic correlation is included in the first place in the optimization of orbitals in each determinant state via block-localized Kohn–Sham density functional theory. In addition, molecular fragment, i.e., block-localized Kohn–Sham orbitals, are optimized separately for each determinant, providing a variational diabatic representation of valence bond-like states, which are subsequently used in nonorthogonal state interactions (NOSIs). The computational procedure and its performance are illustrated on some prototypical diradical species. It is shown that NOSI calculations in MSDFT can be used to model bond dissociation and hydrogen-atom transfer reactions, employing a minimal number of configuration state functions as the basis states. For p- and s-types of diradicals, the closed-shell diradicals are found to be more reactive than the open-shell ones due to a larger diabatic coupling with the final product state. Such a diabatic representation may be useful to define reaction coordinates for electron transfer, proton transfer and coupled electron and proton transfer reactions in condensed-phase simulations.
first_indexed 2024-03-10T01:04:33Z
format Article
id doaj.art-7718ed3c01574bfea7a1d2a5ab0d9dea
institution Directory Open Access Journal
issn 1420-3049
language English
last_indexed 2024-03-10T01:04:33Z
publishDate 2022-05-01
publisher MDPI AG
record_format Article
series Molecules
spelling doaj.art-7718ed3c01574bfea7a1d2a5ab0d9dea2023-11-23T14:29:13ZengMDPI AGMolecules1420-30492022-05-012711346610.3390/molecules27113466Minimal Active Space for Diradicals Using Multistate Density Functional TheoryJingting Han0Ruoqi Zhao1Yujie Guo2Zexing Qu3Jiali Gao4Institute of Theoretical Chemistry, College of Chemistry, Jilin University, Changchun 130023, ChinaInstitute of Theoretical Chemistry, College of Chemistry, Jilin University, Changchun 130023, ChinaInstitute of Theoretical Chemistry, College of Chemistry, Jilin University, Changchun 130023, ChinaInstitute of Theoretical Chemistry, College of Chemistry, Jilin University, Changchun 130023, ChinaInstitute of Systems and Physical Biology, Shenzhen Bay Laboratory, Shenzhen 518055, ChinaThis work explores the electronic structure as well as the reactivity of singlet diradicals, making use of multistate density functional theory (MSDFT). In particular, we show that a minimal active space of two electrons in two orbitals is adequate to treat the relative energies of the singlet and triplet adiabatic ground state as well as the first singlet excited state in many cases. This is plausible because dynamic correlation is included in the first place in the optimization of orbitals in each determinant state via block-localized Kohn–Sham density functional theory. In addition, molecular fragment, i.e., block-localized Kohn–Sham orbitals, are optimized separately for each determinant, providing a variational diabatic representation of valence bond-like states, which are subsequently used in nonorthogonal state interactions (NOSIs). The computational procedure and its performance are illustrated on some prototypical diradical species. It is shown that NOSI calculations in MSDFT can be used to model bond dissociation and hydrogen-atom transfer reactions, employing a minimal number of configuration state functions as the basis states. For p- and s-types of diradicals, the closed-shell diradicals are found to be more reactive than the open-shell ones due to a larger diabatic coupling with the final product state. Such a diabatic representation may be useful to define reaction coordinates for electron transfer, proton transfer and coupled electron and proton transfer reactions in condensed-phase simulations.https://www.mdpi.com/1420-3049/27/11/3466minimal active space (MAS)MSDFTdiradicalssinglet-triplet-energy gap
spellingShingle Jingting Han
Ruoqi Zhao
Yujie Guo
Zexing Qu
Jiali Gao
Minimal Active Space for Diradicals Using Multistate Density Functional Theory
Molecules
minimal active space (MAS)
MSDFT
diradicals
singlet-triplet-energy gap
title Minimal Active Space for Diradicals Using Multistate Density Functional Theory
title_full Minimal Active Space for Diradicals Using Multistate Density Functional Theory
title_fullStr Minimal Active Space for Diradicals Using Multistate Density Functional Theory
title_full_unstemmed Minimal Active Space for Diradicals Using Multistate Density Functional Theory
title_short Minimal Active Space for Diradicals Using Multistate Density Functional Theory
title_sort minimal active space for diradicals using multistate density functional theory
topic minimal active space (MAS)
MSDFT
diradicals
singlet-triplet-energy gap
url https://www.mdpi.com/1420-3049/27/11/3466
work_keys_str_mv AT jingtinghan minimalactivespacefordiradicalsusingmultistatedensityfunctionaltheory
AT ruoqizhao minimalactivespacefordiradicalsusingmultistatedensityfunctionaltheory
AT yujieguo minimalactivespacefordiradicalsusingmultistatedensityfunctionaltheory
AT zexingqu minimalactivespacefordiradicalsusingmultistatedensityfunctionaltheory
AT jialigao minimalactivespacefordiradicalsusingmultistatedensityfunctionaltheory