Spectroscopic and first principle DFT+eDMFT study of complex structural, electronic, and vibrational properties of MoO (=Fe, Mn) polar magnets
arXiv:1902.02325 · doi:10.1103/PhysRevB.102.115139
Abstract
Optical spectroscopy, X-ray diffraction measurements, density functional theory (DFT) and density functional theory + embedded dynamical mean field theory (DFT+eDMFT) have been used to characterize structural and electronic properties of hexagonal MoO (=Fe, Mn) polar magnets. Our experimental data are consistent with the room temperature structure belonging to the space group P6mc for both compounds. The experimental structural and electronic properties at room temperature are well reproduced within DFT+eDMFT method, thus establishing its predictive power in the paramagnetic phase. With decreasing temperature, both compounds undergo a magnetic phase transition and we argue that this transition is concurrent with a structural phase transition (symmetry change from P6mc) in the Fe compound and an isostructural transition (no symmetry change from P6mc) in the Mn compound. In addition, the unusual temperature dependent behavior of electronic d-d transitions in Fe ions is discussed.
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Cited by in corpus (12)
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- Structure, phonons, and orbital degrees of freedom in FeMoO
- Colossal linear magnetoelectricity in polar magnet Fe2Mo3O8
- Magnetic and vibronic THz excitations in Zn doped FeMoO
- Band-Mott mixing hybridizes the gap in FeMoO
- Noncollinear magnetic order, in-plane anisotropy, and magnetoelectric coupling in a pyroelectric honeycomb antiferromagnet NiMoO
- Disorder-induced excitation continuum in a spin-1/2 cobaltate on a triangular lattice
- Optical magnetoelectric effect in the polar honeycomb antiferromagnet Fe2Mo3O8
- Antiferromagnetic to Ferrimagnetic Phase Transition and Possible Phase Coexistence in Polar Magnets (FeMn)MoO
- Controlled growth of polar altermagnets via chemical vapor transport
- Magnetic Interactions in the Polar Ferrimagnet with a Bipartite Structure
- Optical phonons as a testing ground for spin group symmetries