Combined first-principles and model Hamiltonian study of the perovskite series RMnO3 (R = La, Pr, Nd, Sm, Eu and Gd)
Roman Kov\'a\v{c}ik, Sowmya Sathyanarayana Murthy, Carmen E. Quiroga,, Claude Ederer, Cesare Franchini

TL;DR
This study combines first-principles calculations and model Hamiltonian methods to analyze the electronic, magnetic, and dielectric properties of the RMnO3 perovskite series, providing insights into their magnetic ordering and temperature trends.
Contribution
It introduces a comprehensive approach linking ab initio methods with tight-binding models for RMnO3, including detailed parameter sets and magnetic interaction analysis.
Findings
Hund's rule, Jahn-Teller, and Hubbard U are nearly constant across the series.
Nearest neighbor hopping amplitudes decrease monotonically with the series.
Calculated Neel temperatures decrease along the R series, matching experimental trends.
Abstract
We merge advanced ab initio schemes (standard density functional theory, hybrid functionals and the GW approximation) with model Hamiltonian approaches (tight-binding and Heisenberg Hamiltonian) to study the evolution of the electronic, magnetic and dielectric properties of the manganite family RMnO3 (R = La, Pr, Nd, Sm, Eu and Gd). The link between first principles and tight-binding is established by downfolding the physically relevant subset of 3d bands with e_g character by means of maximally localized Wannier functions (MLWFs) using the VASP2WANNIER90 interface. The MLWFs are then used to construct a tight-binding Hamiltonian. The dispersion of the TB e_g bands at all levels are found to match closely the MLWFs. We provide a complete set of TB parameters which can serve as guidance for the interpretation of future studies based on many-body Hamiltonian approaches. In particular, we…
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