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Optimised growth of epitaxial D019 Mn3Ge(0001) thin films via single target sputtering
Servet Ozdemir, Ping-Luen Ho, Callum Brennan-Rich, Matthew Rogers, Philippa Shepley, Ahmet Yagmur, Ismet Gelen, Sehwan Song, Zabeada Aslam, Mannan Ali, Shelly Conroy, Sandrine Heutz, Gavin Burnell, B J Hickey

Optimised growth of epitaxial D019 Mn3Ge(0001) thin films via single target sputtering

Computer Science & Mathematics Published 2026 Verification Pending

Overview & Synopsis

Materials with chemical identity Mn3X, where X is Sn, Ga, or Ge, are Heusler alloys with intriguing properties that are fundamentally and technologically interesting. They have topological properties with a non-trivial band structure that identify them as Weyl semimetals in the bulk. Their magnetic properties, which give rise to the topological band structure through spin-orbit coupling, are determined by their Kagome lattice structure, making them chiral non-collinear antiferromagnets. Among these materials, Mn3Ge is particularly interesting because it has a larger Berry curvature, leading to a large anomalous Hall conductivity and motivating potential spintronic applications. The desirable properties are only obtained when Mn3Ge has the D019 crystal structure, so producing an easily reproducible growth recipe is the main objective of this paper. Here we show that ultra-high-quality thin films of Mn3Ge with D019 symmetry can be grown from a Mn5Ge target on an Al2O3(0001) substrate with a Ru(0001) seed layer. The expected non-collinear antiferromagnetic order was confirmed by the finding of weak zero-field magnetisation (0.0086 +/- 0.0002) mu_B/Mn that does not saturate at high magnetic fields and has a Neel temperature of (291 +/- 2) K.

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Document Title Optimised growth of epitaxial D019 Mn3Ge(0001) thin films via single target sputtering
Author / Organization Servet Ozdemir, Ping-Luen Ho, Callum Brennan-Rich, Matthew Rogers, Philippa Shepley, Ahmet Yagmur, Ismet Gelen, Sehwan Song, Zabeada Aslam, Mannan Ali, Shelly Conroy, Sandrine Heutz, Gavin Burnell, B J Hickey
Subject & Discipline cond-mat.mtrl-sci
Categories Computer Science & Mathematics
Publication Year 2026
License / Rights arXiv Open Access / Creative Commons
Resource Verification Listed PDF (Verification Pending)
Original Host Website arXiv (arxiv.org)
File Format application/pdf (Portable Document Format)
Language EN
Catalog ID DOC-6027
Original Source Link Visit Source Page on arxiv.org »