Molecular DFT+U: A Transferable, Low-Cost Approach to Eliminate Delocalization Error
Akash Bajaj, Heather J. Kulik

TL;DR
This paper introduces a molecular orbital (MO)-based DFT+U method that effectively eliminates delocalization error across various transition-metal complexes, improving accuracy and transferability over traditional atomic orbital (AO)-based approaches.
Contribution
The authors develop a transferable MO-based DFT+U correction that overcomes limitations of standard AO-based DFT+U in reducing delocalization error in transition-metal chemistry.
Findings
MO-based DFT+U recovers exact conditions where AO-based DFT+U fails.
The approach eliminates delocalization error across different ligand strengths and metal configurations.
It demonstrates high transferability in diverse transition-metal complexes.
Abstract
While density functional theory (DFT) is widely applied for its combination of cost and accuracy, corrections (e.g., DFT+U) that improve it are often needed to tackle correlated transition-metal chemistry. In principle, the functional form of DFT+U, consisting of a set of localized atomic orbitals (AO) and a quadratic energy penalty for deviation from integer occupations of those AOs, enables the recovery of the exact conditions of piecewise linearity and the derivative discontinuity. Nevertheless, for practical transition-metal complexes, where both atomic states and ligand orbitals participate in bonding, standard DFT+U can fail to eliminate delocalization error (DE). Here, we show that by introducing an alternative valence-state (i.e., molecular orbital or MO) basis to the DFT+U approach, we recover exact conditions in cases where standard DFT+U corrections have no error-reducing…
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