First-principles calculations for ferroelectrics at constant polarization using generalized Wannier functions
Pawel Lenarczyk, Mathieu Luisier (Integrated Systems Laboratory, ETH, Z\"urich)

TL;DR
This paper introduces a Wannier-function-based method for first-principles calculations at fixed polarization, enabling detailed analysis of ferroelectric materials' polarization-energy landscapes and electronic structures.
Contribution
A novel formalism using Wannier functions for first-principles calculations at fixed polarization, including a quasi-Newton method for simultaneous relaxation and electric field adjustment.
Findings
Applied to BaTiO3 and PbTiO3 to study ferroelectric behavior
Visualized changes in chemical bonding during ferroelectric distortion
Highlighted differences in electronic structures affecting ferroelectric properties
Abstract
Localized Wannier functions provide an efficient and intuitive framework to compute electric polarization from first-principles. They can also be used to represent the electronic systems at fixed electric field and to determine dielectric properties of insulating materials. Here we develop a Wannier-function-based formalism to perform first-principles calculations at fixed polarization. Such an approach allows to extract the polarization-energy landscape of a crystal and thus supports the theoretical investigation of polar materials. To facilitate the calculations, we implement a quasi-Newton method that simultaneously relaxes the internal coordinates and adjusts the electric field in crystals at fixed polarization. The method is applied to study the ferroelectric behavior of and in tetragonal phases. The physical processes driving the…
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Taxonomy
TopicsElectromagnetic Scattering and Analysis · Matrix Theory and Algorithms
