Density functional theory (DFT) has become the standard
workhorse for quantum mechanical simulations as it offers a good
compromise between accuracy and computational cost.
However, there are many important systems for which DFT performs
very poorly, most notably strongly-correlated materials, resulting
in a significant recent growth in interest in 'beyond DFT' methods.
The widely used DFT+U technique, in particular, involves the
addition of explicit Coulomb repulsion terms to reproduce the
physics of spatially-localised electronic subspaces.
The magnitude of these corrective terms, measured by the famous
Hubbard U parameter, has received much attention but less so for
the projections used to delineate these subspaces.
The dependence on the choice of these projections is studied in
detail here and a method to overcome this ambiguity in DFT+U, by
self-consistently determining the projections, is introduced.
The author shows how nonorthogonal representations for electronic
states may be used to construct these projections and, furthermore,
how DFT+U may be implemented with a linearly increasing cost with
respect to system size.
The use of nonorthogonal functions in the context of electronic
structure calculations is extensively discussed and clarified, with
new interpretations and results, and, on this topic, this work may
serve as a reference for future workers in the field."
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