2010
DOI: 10.1103/physrevb.82.195128
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Method for locating low-energy solutions withinDFT+U

Abstract: The widely employed DFT+ U formalism is known to give rise to many self-consistent yet energetically distinct solutions in correlated systems, which can be highly problematic for reliably predicting the thermodynamic and physical properties of such materials. Here we study this phenomenon in the bulk materials UO 2 , CoO, and NiO, and in a CeO 2 surface. We show that the following factors affect which self-consistent solution a DFT+ U calculation reaches: ͑i͒ the magnitude of U; ͑ii͒ initial correlated orbital… Show more

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Cited by 253 publications
(160 citation statements)
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“…A way to relax the architecture-defined constraint for both fitting schemes is to link the inputs to higher-level neurons as well. In fact, generation of reliable DFT data is a greater challenge for strongly correlated transition metal oxides due to the known difficulty of defining the U parameter for the full composition range and obtaining converged DFT+U energies [89,90].…”
Section: Discussionmentioning
confidence: 99%
“…A way to relax the architecture-defined constraint for both fitting schemes is to link the inputs to higher-level neurons as well. In fact, generation of reliable DFT data is a greater challenge for strongly correlated transition metal oxides due to the known difficulty of defining the U parameter for the full composition range and obtaining converged DFT+U energies [89,90].…”
Section: Discussionmentioning
confidence: 99%
“…An important issue that has been recently discussed in the literature [35][36][37] concerns the propensity for DFT+U calculations to converge to multiple self-consistent solutions corresponding to different orbital occupations. To ensure that such calculations converge to solutions that are the lowest-energy electronic states (or near them), several different methods have been proposed [35][36][37] .…”
Section: B Electronic and Ionic Relaxationmentioning
confidence: 99%
“…To ensure that such calculations converge to solutions that are the lowest-energy electronic states (or near them), several different methods have been proposed [35][36][37] . In the current work we employ the approach described by Meredig et al 37 , which involves a slow localization of the f electrons in a series of DFT+U calculations with incrementally increasing values of U eff . Specifically, one begins by performing a GGA (with U eff =0) calculation until ionic positions and charge density are converged.…”
Section: B Electronic and Ionic Relaxationmentioning
confidence: 99%
“…The idea behind the DFT+U method is to treat the strong on-site Coulomb interaction of localized electrons, which is not correctly describe by LDA or GGA, with an additional energy term (Hubbard) 17 . However, it is known that this method may introduce metastable states 18 with no physical meaning. This issue was extensively investigated for the UN system by Claisse et al 19 , where the occupation matrix control (OMC) scheme was used to avoid metastable states in this material 20 .…”
Section: Introductionmentioning
confidence: 99%