2014
DOI: 10.1103/physrevb.90.054404
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Magnetic anisotropic effects and electronic correlations in MnBi ferromagnet

Abstract: The electronic structure and numerous magnetic properties of MnBi magnetic systems are investigated using local spin density approximation (LSDA) with on-cite Coulomb correlations (LSDA+U ) included. We show that the inclusion of Coulomb correlations provides a much better description of equilibrium magnetic moments on Mn atom as well as the magnetic anisotropy energy (MAE) behavior with temperature and magneto-optical effects. We found that the inversion of the anisotropic pairwise exchange interaction betwee… Show more

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Cited by 74 publications
(94 citation statements)
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References 92 publications
(127 reference statements)
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“…Recently, however, the availability (and thus price) of the rare-earth elements became rather volatile, calling for development of replacement materials which would use less or none of * Corresponding author: jan.rusz@physics.uu.se the rare-earth elements. Intense research efforts have started worldwide, revisiting previously known materials, such as Fe 2 P [5][6][7], FeNi [8], or Fe 16 N 2 [9], doing computational data mining among the large family of Heusler alloys [10], exploring the effects of strain [11][12][13][14][15][16][17] and doping by interstitial elements [18,19], multilayers such as Fe/W-Re [20] or, as a limiting case of multilayers, the L1 0 family of compounds [21], or promising Mn-based systems [22][23][24][25][26][27], among others.…”
Section: Introductionmentioning
confidence: 99%
“…Recently, however, the availability (and thus price) of the rare-earth elements became rather volatile, calling for development of replacement materials which would use less or none of * Corresponding author: jan.rusz@physics.uu.se the rare-earth elements. Intense research efforts have started worldwide, revisiting previously known materials, such as Fe 2 P [5][6][7], FeNi [8], or Fe 16 N 2 [9], doing computational data mining among the large family of Heusler alloys [10], exploring the effects of strain [11][12][13][14][15][16][17] and doping by interstitial elements [18,19], multilayers such as Fe/W-Re [20] or, as a limiting case of multilayers, the L1 0 family of compounds [21], or promising Mn-based systems [22][23][24][25][26][27], among others.…”
Section: Introductionmentioning
confidence: 99%
“…This anisotropic thermal expansion has been linked in a recent theoretical study to the magnetic anisotropy and spin reorientation in MnBi [28]. The important role played by the nominally nonmagnetic Bi atoms in the magnetism of MnBi also has been recently identified by first principles calculations [29], where the fine details of the Bi-Bi exchange interactions and spin-orbit coupling on Bi are demonstrated to influence strongly the magnetic anisotropy. Thus, atomic displacement parameters, as especially those of Bi, may provide a fundamental link between the temperature dependence of structural and magnetic properties, and could be a fruitful target for further theoretical investigations.…”
Section: B Neutron Diffractionmentioning
confidence: 99%
“…This is generally consistent with the lattice parameters reported here, where the abplane of the orthorhombic phase (moments in the plane) is contracted relative to the hexagonal phase (moments out of the plane). First principles calculations reported by Antropov et al [29] find that this is due to spin-orbit coupling and an unusual evolution of Bi−Bi interactions as the lattice constants change. Note that these calculations, and all others for MnBi reported to date, used the NiAs-structure at all temperatures.…”
Section: A X-ray Diffractionmentioning
confidence: 99%
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“…Q is a (N + 1) × (N + 1) symmetric quasiuniform tridiagonal canonical matrix that does not depend on material parameters (see Appendix A). In H n = H + εn, ε models external or anisotropy field gradients [21,22]. Since in general, matrices Q and diag {H n } cannot be diagonalized simultaneously, we introduce a new matrixQ = Q + (ε/J )diag{n} that satisfies J Q nm + H n δ nm = JQ nm + H δ nm .…”
Section: A Linear Spin-wave Theorymentioning
confidence: 99%