How important is the amount of exact exchange for spin-state energy ordering in DFT? Case study of molybdenum carbide cluster, Mo4C2

Author:

Hostaš Jiří1ORCID,Pérez-Becerra Kevin O.2ORCID,Calaminici Patrizia2ORCID,Barrios-Herrera Lizandra1ORCID,Lourenço Maicon Pierre3ORCID,Tchagang Alain4ORCID,Salahub Dennis R.1ORCID,Köster Andreas M.2ORCID

Affiliation:

1. Department of Chemistry, CMS - Centre for Molecular Simulation, IQST - Institute for Quantum Science and Technology, Quantum Alberta, University of Calgary 1 , 2500 University Drive NW, Calgary, Alberta T2N 1N4, Canada

2. Departamento de Química, Cinvestav, Avenida Instituto Politécnico Nacional 2508 2 , A.P. 14-740, CDMX C.P. 07360, Mexico

3. Departamento de Química e Física – Centro de Ciências Exatas, Naturais e da Saúde – CCENS – Universidade Federal do Espírito Santo 3 , 29500-000 Alegre, Espírito Santo, Brazil

4. Digital Technologies Research Centre, National Research Council of Canada 4 , 1200 Montréal Road, Ottawa, Ontario K1A 0R6, Canada

Abstract

Since the form of the exact functional in density functional theory is unknown, we must rely on density functional approximations (DFAs). In the past, very promising results have been reported by combining semi-local DFAs with exact, i.e. Hartree–Fock, exchange. However, the spin-state energy ordering and the predictions of global minima structures are particularly sensitive to the choice of the hybrid functional and to the amount of exact exchange. This has been already qualitatively described for single conformations, reactions, and a limited number of conformations. Here, we have analyzed the mixing of exact exchange in exchange functionals for a set of several hundred isomers of the transition metal carbide, Mo4C2. The analysis of the calculated energies and charges using PBE0-type functional with varying amounts of exact exchange yields the following insights: (1) The sensitivity of spin-energy splitting is strongly correlated with the amount of exact exchange mixing. (2) Spin contamination is exacerbated when correlation is omitted from the exchange-correlation functional. (3) There is not one ideal value for the exact exchange mixing which can be used to parametrize or choose among the functionals. Calculated energies and electronic structures are influenced by exact exchange at a different magnitude within a given distribution; therefore, to extend the application range of hybrid functionals to the full periodic table the spin-energy splitting energies should be investigated.

Funder

Compute Canada

Western Canada Research Grid

National Research Council Canada

Canadian Network for Research and Innovation in Machining Technology, Natural Sciences and Engineering Research Council of Canada

Consejo Nacional de Ciencia y Tecnología

ECOS Exchange Grant

Publisher

AIP Publishing

Subject

Physical and Theoretical Chemistry,General Physics and Astronomy

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