English

Dynamical Mean-Field Theory for Molecules and Nanostructures

Atomic and Molecular Clusters 2015-05-30 v1

Abstract

Dynamical Mean-Field Theory (DMFT) has established itself as a reliable and well-controlled approximation to study correlation effects in bulk solids and also two-dimensional systems. In combination with standard density-functional theory (DFT) it has been successfully applied to study materials in which localized electronic states play an important role. There are several evidences that for extended systems this DMFT+DFT approach is more accurate than the traditional DFT+U approximation, particularly because of its ability to take into account dynamical effects, such as the time-resolved double occupancy of the electronic orbitals. It was recently shown that this approach can also be successfully applied to study correlation effects in nanostructures. Here, we present a brief review of the recently proposed generalizations of the DFT+DMFT method. In particular, we discuss in details our recently proposed DFT+DMFT approach to study the magnetic properties of nanosystems [V. Turkowski, A. Kabir, N. Nayyar and T. S Rahman, J. Phys.: Condens. Matter (Fast Track) 22, 462202 (2010)] and present its application to small (up to five atoms) Fe and FePt clusters. We demonstrate that being a mean-field approach, DMFT produces meaningful results even for such small systems. We compare our results with those obtained using DFT+U and find that, as in the case of bulk systems, the latter approach tends to overestimate correlation effects in nanostructures. Finally, we discuss possible ways to farther improve the nano-DFT+DMFT approximation and to extend its application to molecules and nanoparticles on substrates and to nonequilibrium phenomena.

Keywords

Cite

@article{arxiv.1109.0893,
  title  = {Dynamical Mean-Field Theory for Molecules and Nanostructures},
  author = {V. Turkowski and A. Kabir and N. Nayyar and Talat S. Rahman},
  journal= {arXiv preprint arXiv:1109.0893},
  year   = {2015}
}
R2 v1 2026-06-21T18:59:50.395Z