activity
19932023
most citedElectronic Structure Calculations with Dynamical Mean-Field Theory: A Spectral Density Functional Approach

2.6k citations · 18.6k across the 242 of their papers we have counts for

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Showing 2015Show all

11 papers · 1 filter

cond-mat.str-el2015★ 16 cited

Mott transition in a metallic liquid - Gutzwiller molecular dynamics simulations

Gia-Wei Chern, Kipton Barros, Cristian D. Batista +2

We present a formulation of quantum molecular dynamics that includes electron correlation effects via the Gutzwiller method. Our new scheme enables the study of the dynamical behav…

cond-mat.str-el2015★ 5 cited

Gutzwiller Renormalization Group

Nicola Lanatà, Yong-Xin Yao, Xiaoyu Deng +3

We develop a variational scheme called "Gutzwiller renormalization group" (GRG), which enables us to calculate the ground state of Anderson impurity models (AIM) with arbitrary num…

cond-mat.str-el2015★ 143 cited

Metal-insulator Transition in VO2: a DFT+DMFT perspective

W. H. Brito, M. C. O. Aguiar, K. Haule +1

We present a theoretical investigation of the electronic structure of rutile (metallic) and M and M monoclinic (insulating) phases of VO employing a fully self-consiste…

cond-mat.str-el2015★ 118 cited

The Valence-Fluctuating Ground State of Plutonium

M. Janoschek, Pinaki Das, B. Chakrabarti +13

A central issue in material science is to obtain understanding of the electronic correlations that control complex materials. Such electronic correlations frequently arise due to t…

cond-mat.supr-con2015★ 35 cited

Correlation-enhanced odd-parity inter-orbital singlet pairing in the iron-pnictide superconductor LiFeAs

R. Nourafkan, G. Kotliar, A. -M. S. Tremblay

The rich variety of iron-based superconductors and their complex electronic structure lead to a wide range of possibilities for gap symmetry and pairing components. Here we solve i…

cond-mat.str-el2015★ 17 cited

Finite-Temperature Gutzwiller Approximation from Time-Dependent Variational Principle

Nicola Lanatà, Xiaoyu Deng, Gabriel Kotliar

We develop an extension of the Gutzwiller approximation to finite temperatures based on the Dirac-Frenkel variational principle. Our method does not rely on any entropy inequality,…