Issue 5, 2024

Orthogonal magnetic structures of Fe4O5: representation analysis and DFT calculations

Abstract

The magnetic and electronic structures of Fe4O5 have been investigated at ambient and high pressures via a combination of representation analysis, density functional theory (DFT+U) calculations, and Mössbauer spectroscopy. A few spin configurations corresponding to the different irreducible representations have been considered. The total-energy calculations reveal that the magnetic ground state of Fe4O5 corresponds to an orthogonal spin order. Depending on the magnetic propagation vector k, two spin-ordered phases with minimal energy differences are realized. The lowest energy magnetic phase is related to k = (0, 0, 0) and is characterized by ferromagnetic ordering of iron magnetic moments at prismatic sites along the b-axis and antiferromagnetic ordering of iron moments at octahedral sites along the c-axis. For the k = (1/2, 0, 0) phase, the moments in the prisms are antiferromagnetically ordered along the b-axis and the moments in the octahedra are still antiferromagnetically ordered along the c-axis. Under high pressure, Fe4O5 exhibits magnetic transitions with the corresponding electronic transitions of the metal–insulator type. At a critical pressure PC ∼ 60 GPa, the Fe ions at the octahedral sites undergo a high-spin to low-spin state crossover with a decrease in the unit-cell volume of ∼4%, while the Fe ions at the prismatic sites remain in the high-spin state up to 130 GPa. This site-dependent magnetic collapse is experimentally observed in the transformation of Mössbauer spectra measured at room temperature and high pressures.

Graphical abstract: Orthogonal magnetic structures of Fe4O5: representation analysis and DFT calculations

Supplementary files

Article information

Article type
Paper
Submitted
16 Oct 2023
Accepted
18 Dec 2023
First published
19 Dec 2023

Dalton Trans., 2024,53, 2242-2251

Orthogonal magnetic structures of Fe4O5: representation analysis and DFT calculations

V. S. Zhandun, N. V. Kazak, I. Kupenko, D. M. Vasiukov, X. Li, E. Blackburn and S. G. Ovchinnikov, Dalton Trans., 2024, 53, 2242 DOI: 10.1039/D3DT03437B

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