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Magnetoelastic-coupling-assisted first-order antiferromagnetic transitions in the corrugated honeycomb-lattice compounds
Phys. Rev. B 112, 104443 – Published 29 September, 2025
DOI: https://doi.org/10.1103/x3t1-np4q
Abstract
Understanding the origin of unconventional magnetic order is a central theme in the research field of functional quantum materials for spin-dependent applications. In general, a paramagnetic (PM) to antiferromagnetic (AFM) transition is of thermodynamically second order in nature in the absence of a magnetic field. In the magnetically frustrated corrugated-honeycomb lattice compounds , electrical resistivity measurements in the plane are reported to exhibit sharp discontinuities at the respective PM to AFM ordering temperatures and 53 K, respectively, signifying the unusual first-order nature of the AFM transition. To reveal the origin of such anomalous transitions, high-resolution linear thermal-expansion measurements are reported for both and in the plane and along the axis using capacitance dilatometry. The thermal expansion measurements show a sharp discontinuity in at , yielding a diverging behavior in the thermal expansion coefficient associated with strong magnetoelastic coupling, driving the first-order AFM transition in . However, this effect is weaker in , consistent with the magnetic entropy changes obtained from the heat-capacity measurements. Temperature-dependent -plane x-ray diffraction measurements for near its yield a volume thermal expansion coefficient consistent with literature data for other materials. The uniaxial pressure derivatives of in the two compounds are found to be respectively opposite in sign, presumably due to the different magnetic structures.
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References (20)
- V. Baltz, A. Manchon, M. Tsoi, T. Moriyama, T. Ono, and Y. Tserkovnyak, Antiferromagnetic spintronics, Rev. Mod. Phys. 90, 015005 (2018).
- T. Jungwirth, X. Marti, P. Wadley, and J. Wunderlich, Antiferromagnetic spintronics, Nat. Nanotechnol. 11, 231 (2016).
- T. Jungwirth, J. Sinova, A. Manchon, X. Marti, J. Wunderlich, and C. Felser, The multiple directions of antiferromagnetic spintronics, Nat. Phys. 14, 200 (2018).
- H. Chen, L. Liu, X. Zhou, Z. Meng, X. Wang, Z. Duan, G. Zhao, H. Yan, P. Qin, and Z. Liu, Emerging antiferromagnets for spintronics, Adv. Mater. 36, 2310379 (2024).
- S. Fukami, V. O. Lorenz, and O. Gomonay, Antiferromagnetic spintronics, J. Appl. Phys. 128, 070401 (2020).
- R. Feyerherm, C. R. Wiebe, B. D. Gaulin, M. F. Collins, B. Becker, R. W. A. Hendrikx, T. J. Gortenmulder, G. J. Nieuwenhuys, and J. A. Mydosh, First-order transition to a noncollinear antiferromagnetic structure in , Phys. Rev. B 56, 13693 (1997).
- P. Jernberg, S. Bjarman, and R. Wäppling, : A first-order phase transition in a “2D” Ising antiferromagnet, J. Magn. Magn. Mater. 46, 178 (1984).
- L. Zu, S. Lin, Y. Liu, J. C. Lin, B. Yuan, X. C. Kan, P. Tong, W. H. Song, and Y. P. Sun, A first-order antiferromagnetic-paramagnetic transition induced by structural transition in , Appl. Phys. Lett. 108, 031906 (2016).
- J. M. Hastings and L. M. Corliss, First-order antiferromagnetic phase transition in , Phys. Rev. B 14, 1995 (1976).
- G. Quirion, X. Han, M. L. Plumer, and M. Poirier, First order phase transition in the frustrated triangular antiferromagnet , Phys. Rev. Lett. 97, 077202 (2006).
- Y. J. Li, F. Jin, Z. Y. Mi, J. Guo, W. Wu, Z. H. Yu, D. S. Wu, S. H. Na, C. Mu, X. B. Zhou, Z. Li, K. Liu, L. L. Sun, Q. M. Zhang, T. Xiang, G. Li, and J. L. Luo, First-order transition in trigonal structure, Europhys. Lett. 132, 46001 (2020).
- N. S. Sangeetha, S. Pakhira, Q.-P. Ding, L. Krause, H.-C. Lee, V. Smetana, A.-V. Mudring, B. Brummerstedt Iversen, Y. Furukawa, and D. C. Johnston, First-order antiferromagnetic transitions of and single crystals containing corrugated-honeycomb Mn sublattices, Proc. Nat. Acad. Sci. USA, 118, e2108724118 (2021).
- F. Islam, T. V. Trevisan, T. Heitmann, S. Pakhira, S. X. M. Riberolles, N. S. Sangeetha, D. C. Johnston, P. P. Orth, and D. Vaknin, Frustrated magnetic cycloidal structure and emergent Potts nematicity in, Phys. Rev. B 107, 054425 (2023).
- C. Meingast, B. Blank, H. Bürkle, B. Obst, T. Wolf, H. Wühl, V. Selvamanickam, and K. Salama, Anisotropic pressure dependence of in single-crystal via thermal expansion, Phys. Rev. B 41, 11299 (1990).
- S. L. Brock, J. E. Greedan, and S. M. Kauzlarich, Resistivity and magnetism of (, Ba): The effect of structure type on physical properties, J. Solid State Chem. 113, 303 (1994).
- B. Mallick, S. Ali, and S. K. Panda, Néel order, spin-spiral, and spin liquid ground state in frustrated three dimensional system : A and spin dynamics study, Phys. Rev. B 112, 045103 (2025).
- N. S. Sangeetha, A. Pandey, Z. A. Benson, and D. C. Johnston, Strong magnetic correlations to 900 K in single crystals of the trigonal antiferromagnetic insulators and , Phys. Rev. B 94, 094417 (2016).
- N. S. Sangeetha, V. Smetana, A.-V. Mudring, and D. C. Johnston, Antiferromagnetism in semiconducting and single crystals, Phys. Rev. B 97, 014402 (2018).
- D. Vaknin, F. Islam, T. Slade, D. C. Johnston, and R. J. McQueeney, Magnetic structure of from neutron-diffraction measurements (unpublished).
- L. Vočadlo, J. P. Poirer, and G. D. Price, Grüneisen parameters and isothermal equations of state, Am. Mineral. 85, 390 (2000).