Abstract

In this article, we propose an energy functional at the level of DFT+U+V that allows us to compute self-consistently the values of the on-site interaction, Hubbard U and Hund J, as well as the intersite interaction V. This functional extends the previously proposed ACBN0 functional [Phys. Rev. X 5, 011006 (2015)] including both on-site and intersite interactions. We show that this ab initio self-consistent functional yields improved electronic properties for a wide range of materials, ranging from $sp$ materials to strongly-correlated materials. This functional can also be seen as an alternative general and systematic way to construct parameter-free hybrid functionals, based on the extended Hubbard model and a selected set of Coulomb integrals, and might be used to develop novel approximations. By extending the DFT+U method to materials where strong local and nonlocal interactions are relevant, this work opens the door to the ab initio study the electronic, ionic, and optical properties of a larger class of strongly correlated materials in and out of equilibrium.

Highlights

  • During the last few decades, density functional theory (DFT) has emerged as one of the most reliable and efficient numerical methods to simulate a wide range of materials

  • It is well known that the most employed local and semilocal functionals suffer from many problems, in particular, the so-called “delocalization problem,” which prevents a practical application of using DFT to materials where strong local electron-electron correlations are taking place [1,2]

  • The nodal-line semimetals exhibit strong nonlocal correlations [31,32], which are not captured by a local Hubbard U as used in DFT + U

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Summary

Introduction

During the last few decades, density functional theory (DFT) has emerged as one of the most reliable and efficient numerical methods to simulate a wide range of materials. It is well known that the most employed local and semilocal functionals suffer from many problems, in particular, the so-called “delocalization problem,” which prevents a practical application of using DFT to materials where strong local electron-electron correlations are taking place [1,2]. In order to overcome this problem, one can rely on the well-established dynamical mean field theory (DMFT) [3,4], and its extensions such as DFT + DMFT or GW + DMFT, which have become the state-of-the-art methods to treat strongly correlated materials [5].

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