2000
DOI: 10.1103/physrevb.61.12810
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Combining density-functional and dynamical-mean-field theory forLa1xSrxet al.

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Cited by 44 publications
(62 citation statements)
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“…51,52 This mapping, which becomes exact in the limit of large coordination number of the lattice, 53 allows one to investigate the dynamics of correlated lattice electrons non-perturbatively at all interaction strengths. We use the LDA+DMFT ab initio technique 17,18,19,23 (for an introduction see, 22 for reviews see 20,21,54,55 ) to investigate correlation effects in Sr 2 RuO 4 . The effective impurity problem corresponding to the many-body Hamiltonian is solved by quantum Monte Carlo simulations.…”
Section: B Lda+dmft(qmc) Results: Effect Of Correlationsmentioning
confidence: 99%
See 1 more Smart Citation
“…51,52 This mapping, which becomes exact in the limit of large coordination number of the lattice, 53 allows one to investigate the dynamics of correlated lattice electrons non-perturbatively at all interaction strengths. We use the LDA+DMFT ab initio technique 17,18,19,23 (for an introduction see, 22 for reviews see 20,21,54,55 ) to investigate correlation effects in Sr 2 RuO 4 . The effective impurity problem corresponding to the many-body Hamiltonian is solved by quantum Monte Carlo simulations.…”
Section: B Lda+dmft(qmc) Results: Effect Of Correlationsmentioning
confidence: 99%
“…By applying the ab initio LDA+DMFT approach 17,18,19,20,21,22 the corresponding structure in the many-body spectrum was later indeed identified as the LHB. 17,19,23,24,25 While in d 1 compounds the 3d-band is usually well separated from the oxygen 2p band (making the experimental observation and theoretical interpretation as the LHB relatively simple) the energy separation between the Ru-4d and O-2p states in Sr 2 RuO 4 is much smaller (see below). In this case the LHB may overlap with the oxygen 2p bands, making the interpretation of structures in the experimental spectra ambiguous.…”
Section: Introductionmentioning
confidence: 99%
“…The resulting value of the averaged Coulomb interaction isŪ = 3.55 eV (Ū = U ′ for t 2g orbitals [10,34]) and J = 1.0 eV. The intra-orbital Coulomb repulsion U is then fixed by rotational invariance to U = U ′ + 2J = 5.55 eV.…”
Section: A Dynamical Mean-field Theorymentioning
confidence: 99%
“…Ref. 68). This approach allows for a direct identification of different excitation channels (i.e., different initial particle numbers) and a distinction between a 1g and e π g states.…”
Section: B Single-particle Propertiesmentioning
confidence: 99%
“…Since U and U ′ are not independent, the two valuesŪ and J are sufficient to determine U from this relation. 63,68 The DMFT maps the lattice problem (1) onto an effective, self-consistent impurity problem. A reliable method to solve this (multi-band) quantum impurity problem is provided by quantum Monte Carlo (QMC) simulations, 64 which are combined with the maximum entropy method 65 for the calculation of spectral functions from the imaginary time QMC data.…”
Section: A Microscopic Theory For Liv2o4mentioning
confidence: 99%