Cubic to hexagonal tuning in Fe2Mn(Si1−xGex) Heusler alloys

•Construction of a phase diagram for the Fe2Mn(Si1−xGex) family compounds.•Critical volume of ~ 12 Å3/atom per unit cell for the formation of hexagonal phase.•Saturation magnetization enhancement from 2.3 μB/F.U. (x=0) to 5.5 μB/F.U. (x=1).•High Curie temperatures for the hexagonal phase due to magn...

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Bibliographic Details
Published in:Journal of alloys and compounds Vol. 893; p. 162236
Main Authors: Pimentel, B., Andrade, V.M., Paula, V.G. de, Pirota, K.R., Béron, F., Cardoso, M.A., Gonçalves, J.N., S. Amaral, J., Santos, A.M. dos, Reis, M.S.
Format: Journal Article
Language:English
Published: Lausanne Elsevier B.V 10-02-2022
Elsevier BV
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Summary:•Construction of a phase diagram for the Fe2Mn(Si1−xGex) family compounds.•Critical volume of ~ 12 Å3/atom per unit cell for the formation of hexagonal phase.•Saturation magnetization enhancement from 2.3 μB/F.U. (x=0) to 5.5 μB/F.U. (x=1).•High Curie temperatures for the hexagonal phase due to magnetocrystalline anisotropy.•DFT calculation qualitatively reproduces the experimental behavior of Tc and Ms. [Display omitted] The competition between the stability of the cubic and hexagonal full Heusler alloys and the implications concerning their magnetic properties were systematically studied through the detailed structural and magnetic characterization of the Fe2Mn(Si1−xGex) system. This system was specifically chosen as the parent compositions are cubic (x = 0) and hexagonal (x = 1). It is found that the formation of hexagonal phases occurs for the x ≥ 0.6 samples, whereas its phase fraction monotonically increases with x until the pure hexagonal Fe2MnGe is formed. The change in structure results in high sensitiveness of both the saturation of magnetization (MS) and Curie temperature (TC) with x values, related to a strong magnetocrystalline anisotropy of the hexagonal phase. Both cubic and hexagonal magnetic features were qualitatively reproduced by Density Functional Theory (DFT) calculations. This work provides an experimental and theoretical foundation for further design of Heusler systems with controlled structures and magnetic properties.
ISSN:0925-8388
1873-4669
DOI:10.1016/j.jallcom.2021.162236