activity
20112017
most citedKohn-Sham calculations with the exact functional

62 citations · 137 across the 4 of their papers we have counts for

collaborators

9 papers

physics.chem-ph2017★ 42 cited

Interpolated energy densities, correlation indicators and lower bounds from approximations to the strong coupling limit of DFT

Stefan Vuckovic, Lucas O. Wagner, Andrew M. Teale +1

We investigate the construction of approximated exchange-correlation functionals by interpolating locally along the adiabatic connection between the weak- and the strong-coupling r…

cond-mat.str-el2015★ 33 cited

One Dimensional Mimicking of Electronic Structure: The Case for Exponentials

Thomas E. Baker, E. Miles Stoudenmire, Lucas O. Wagner +2

An exponential interaction is constructed so that one-dimensional atoms and chains of atoms mimic the general behavior of their three-dimensional counterparts. Relative to the more…

physics.chem-ph2014

How to make electrons avoid each other: a nonlocal radius for strong correlation

Lucas O. Wagner, Paola Gori-Giorgi

We present here a model of the exchange-correlation hole for strongly correlated systems using a simple nonlocal generalization of the Wigner--Seitz radius. The model behaves simil…

physics.chem-ph2014★ 62 cited

Kohn-Sham calculations with the exact functional

Lucas O. Wagner, Thomas E. Baker, E. M. Stoudenmire +2

As a proof of principle, self-consistent Kohn--Sham calculations are performed with the exact exchange-correlation functional. Finding the exact functional for even one trial densi…

physics.chem-ph2014

Exchange-correlation functionals from the strongly-interacting limit of DFT: Applications to model chemical systems

Francesc Malet, Andre Mirtschink, Klaas J. H. Giesbertz +2

We study model one-dimensional chemical systems (representative of their three-dimensional counterparts) using the strictly-correlated electrons (SCE) functional, which, by constru…

cond-mat.mtrl-sci2013

Guaranteed convergence of the Kohn-Sham equations

Lucas O. Wagner, E. M. Stoudenmire, Kieron Burke +1

A sufficiently damped iteration of the Kohn-Sham equations with the exact functional is proven to always converge to the true ground-state density, regardless of the initial densit…