2017
DOI: 10.1103/physrevb.96.035137
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Effect of electron correlations on the electronic structure and phase stability of FeSe upon lattice expansion

Abstract: We present results of a detailed theoretical study of the electronic, magnetic, and structural properties of the chalcogenide parent system FeSe using a fully charge self-consistent implementation of the density functional theory plus dynamical mean-field theory (DFT+DMFT) method. In particular, we predict a remarkable change of the electronic structure of FeSe which is accompanied by a complete reconstruction of the Fermi surface topology (Lifshitz transition) upon a moderate expansion of the lattice volume. … Show more

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Cited by 38 publications
(30 citation statements)
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References 100 publications
(56 reference statements)
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“…While it is proposed that the two d xz/yz bands can split due to spin-orbit coupling 23 or orthorhombic distortions 24 , it is striking that the d xy band appears to be pushed down by as much as 50 meV compared to reported DFT calculations. Reported DFT+DMFT calculations seem to also fail to capture the strong pocket shrinkage and do not reproduce the suppression of the d xy band below the Fermi level [25][26][27] . At lower temperatures, the FeSe system becomes strongly nematic without long range magnetism, an effect that was not found in any first principles calculation until quite recently 28 with a combination of LDA+U and an enlarged unit cell scheme, whose generality is currently unclear.…”
Section: Introductionmentioning
confidence: 98%
“…While it is proposed that the two d xz/yz bands can split due to spin-orbit coupling 23 or orthorhombic distortions 24 , it is striking that the d xy band appears to be pushed down by as much as 50 meV compared to reported DFT calculations. Reported DFT+DMFT calculations seem to also fail to capture the strong pocket shrinkage and do not reproduce the suppression of the d xy band below the Fermi level [25][26][27] . At lower temperatures, the FeSe system becomes strongly nematic without long range magnetism, an effect that was not found in any first principles calculation until quite recently 28 with a combination of LDA+U and an enlarged unit cell scheme, whose generality is currently unclear.…”
Section: Introductionmentioning
confidence: 98%
“…Our results for the evolution of magnetic correlations and possible magnetic instabilities of (Nd,Sr)NiO 2 upon Sr doping are analyzed by calculating the momentum-resolved static susceptibility in the particle-hole bubble approximation, with the interacting lattice Green's function evaluated within DFT+DMFT (see, e.g., Refs. [15,55,56,70,71]). Using the DFT and DFT+DMFT methods we compute the electronic structure of the ferromagnetic (FM), Néel (111), C-type (110), single-stripe (100), (001), and staggered dimer (11 1 2 ) AFM states of (Nd,Sr)NiO 2 .…”
Section: Computational Detailsmentioning
confidence: 99%
“…DFT+DMFT has been proven to be among the most advanced theoretical methods for studying the electronic properties of strongly correlated materials, such as correlated transition metal oxides, heavy-fermions, and Fe-based superconductors, e.g., to study the phenomena of a Mott transition, collapse of local moments, large orbital-dependent renormalizations, etc. [48][49][50][51][52][53][54][55][56][57][58][59][60]. We use this advanced computational method to explore the effects of electronic correlations and Sr doping on the electronic structure, magnetic correlations, and exchange couplings of the unstrained (Nd,Sr)NiO 2 .…”
Section: Introductionmentioning
confidence: 99%
“…Moreover, a double-stripe (π, 0)-type magnetically ordered phase appears upon expansion of the lattice caused by an isoelectronic substation of Se with Te, in FeTe [19]. The (π, π) to (π, 0) crossover in magnetic correlations can be attributed to a Lifshitz transition of the electronic band structure of Fe(Se,Te), accompanied by a remarkable increase of local magnetic moments and an enhancement of electronic compressibility at the transition point [20][21][22]. This behavior was ascribed to, e.g., a correlation-induced shift of the Van Hove singularity associated with the Fe xy and xz/yz orbitals at the Brillouin zone M point across the Fermi level [20][21][22].…”
Section: Introductionmentioning
confidence: 99%