About

Log in?

DTU users get better search results including licensed content and discounts on order fees.

Anyone can log in and get personalized features such as favorites, tags and feeds.

Log in as DTU user Log in as non-DTU user No thanks

DTU Findit

Journal article · Preprint article

Hubbard-U corrected Hamiltonians for non-self-consistent random-phase approximation total-energy calculations: A study of ZnS, TiO2, and NiO

From

Department of Physics, Technical University of Denmark1

Computational Atomic-scale Materials Design, Department of Physics, Technical University of Denmark2

In non-self-consistent calculations of the total energy within the random-phase approximation (RPA) for electronic correlation, it is necessary to choose a single-particle Hamiltonian whose solutions are used to construct the electronic density and noninteracting response function. Here we investigate the effect of including a Hubbard-U term in this single-particle Hamiltonian, to better describe the on-site correlation of 3d electrons in the transitionmetal compounds ZnS, TiO2, and NiO.We find that the RPA lattice constants are essentially independent of U, despite large changes in the underlying electronic structure.

We further demonstrate that the non-selfconsistent RPA total energies of these materials have minima at nonzero U. Our RPA calculations find the rutile phase of TiO2 to be more stable than anatase independent of U, a result which is consistent with experiments and qualitatively different from that found from calculations employingU-corrected (semi)local functionals.However we also find that the+U term cannot be used to correct the RPA’s poor description of the heat of formation of NiO.

Language: English
Year: 2016
Pages: 31
ISSN: 1550235x , 10980121 , 01631829 , 24699969 and 24699950
Types: Journal article and Preprint article
DOI: 10.1103/PhysRevB.93.035133
ORCIDs: Thygesen, Kristian Sommer

DTU users get better search results including licensed content and discounts on order fees.

Log in as DTU user

Access

Analysis