2020
DOI: 10.7566/jpsj.89.034704
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Electronic Structure and Spin-wave Dispersion of Cu2MnAl, Ni2MnSn, and Pd2MnSn Based on Quasi-particle Self-consistent GW Calculations

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Cited by 6 publications
(3 citation statements)
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“…This process is iterated until self-consistency, at which point the bands of the quasiparticlised self energy coincide with the poles of the GW spectral function; the resulting QSGW electronic structure can differ significantly from the LDA one (or the first iteration: one-shot G 0 W 0 , which is commonly referred to as GW ). Recent studies by the team of Kotani, Okumura, Sato and coworkers-who have used QSGW to study in detail the magnetic susceptibility of the elemental 3d ferromagnets [18] and a series of Heusler compounds [19]-illustrate powerfully the accuracy of this method. The QSGW potential is a simpler object than the GW self energy and this facilitates investigating many properties; here we use the QSGW potential to calculate the transverse spin susceptibility from which, by inversion, we parameterise a Heisenberg model of the magnetic interactions.…”
Section: Introductionmentioning
confidence: 99%
“…This process is iterated until self-consistency, at which point the bands of the quasiparticlised self energy coincide with the poles of the GW spectral function; the resulting QSGW electronic structure can differ significantly from the LDA one (or the first iteration: one-shot G 0 W 0 , which is commonly referred to as GW ). Recent studies by the team of Kotani, Okumura, Sato and coworkers-who have used QSGW to study in detail the magnetic susceptibility of the elemental 3d ferromagnets [18] and a series of Heusler compounds [19]-illustrate powerfully the accuracy of this method. The QSGW potential is a simpler object than the GW self energy and this facilitates investigating many properties; here we use the QSGW potential to calculate the transverse spin susceptibility from which, by inversion, we parameterise a Heisenberg model of the magnetic interactions.…”
Section: Introductionmentioning
confidence: 99%
“…[30] Applying QSGW80 to TM-doped Al 2 O 3 is justified by the fact that QSGW80 describes not only sp-block semiconductors/insulators but also TM oxides very well. For instance, the spin waves are well reproduced for TM and TM oxides Construction of model Hamiltonians via the QSGW method [32,33]. We will show our results for TM-doped α-Al 2 O 3 systematically in order to confirm the performance of our method.…”
Section: Introductionmentioning
confidence: 64%
“…The second manner is based on the dynamical linear response theory, so-called the ladder approximation in the many-body perturbation theory [9][10][11][12][13][14] . The method can be combined with the quasi-particle self-consistent GW method recently [15][16][17][18][19] . This manner is advantageous in the sense that we can take into account the dynamical effects.…”
Section: Introductionmentioning
confidence: 99%