- Open Access
- Access by Xinjiang University
Crystal growth and magnetic properties of spin-1/2 distorted triangular lattice antiferromagnet
Phys. Rev. Materials 10, 054403 – Published 7 May, 2026
DOI: https://doi.org/10.1103/8zkd-78q3
Abstract
forms a distorted triangular lattice of quantum spin-1/2 ions. A crystal growth method was developed using the traveling-solvent floating zone technique, resulting in the synthesis of a large single crystal ( mm). The crystal was characterized with regard to phase purity and crystallinity using powder x-ray diffraction, energy dispersive x-ray analysis, and Laue diffraction, and found to be of excellent quality. The magnetic properties were characterized using dc-susceptibility, magnetization, and heat capacity measurements, which revealed weak magnetic frustration with long-range magnetic order occurring below K. The magnetic structure determined using neutron powder diffraction is a commensurate, noncollinear antiferromagnetic structure, different from the order of an equilateral triangular antiferromagnet. The ordered moments lie in the bc-plane, with components and along the b- and c-axes respectively, giving a total ordered moment of at 20 mK.
Physics Subject Headings (PhySH)
Article Text
References (33)
- L. Balents, Spin liquids in frustrated magnets, Nature (London) 464, 199 (2010).
- S. Sachdev, Quantum magnetism and criticality, Nat. Phys. 4, 173 (2008).
- M. J. Harris, S. T. Bramwell, D. F. McMorrow, T. Zeiske, and K. W. Godfrey, Geometrical frustration in the ferromagnetic pyrochlore , Phys. Rev. Lett. 79, 2554 (1997).
- J. Khatua, M. Gomilšek, J. Orain, A. Strydom, Z. Jagličić, C. Colin, S. Petit, A. Ozarowski, L. Mangin-Thro, K. Sethupathi, et al., Signature of a randomness-driven spin-liquid state in a frustrated magnet, Commun. Phys. 5, 99 (2022).
- C. Balz, B. Lake, J. Reuther, H. Luetkens, R. Schönemann, T. Herrmannsdörfer, Y. Singh, A. Nazmul Islam, E. M. Wheeler, J. A. Rodriguez-Rivera, et al., Physical realization of a quantum spin liquid based on a complex frustration mechanism, Nat. Phys. 12, 942 (2016).
- R. Zhong, S. Guo, G. Xu, Z. Xu, and R. J. Cava, Strong quantum fluctuations in a quantum spin liquid candidate with a Co-based triangular lattice, Proc. Natl. Acad. Sci. USA 116, 14505 (2019).
- R. Sibille, N. Gauthier, H. Yan, M. Ciomaga Hatnean, J. Ollivier, B. Winn, U. Filges, G. Balakrishnan, M. Kenzelmann, N. Shannon, and T. Fennell, Experimental signatures of emergent quantum electrodynamics in , Nat. Phys. 14, 711 (2018).
- Y. Shirata, H. Tanaka, A. Matsuo, and K. Kindo, Experimental realization of a spin-1/2 triangular-lattice Heisenberg antiferromagnet, Phys. Rev. Lett. 108, 057205 (2012).
- J. A. Paddison, M. Daum, Z. Dun, G. Ehlers, Y. Liu, M. B. Stone, H. Zhou, and M. Mourigal, Continuous excitations of the triangular-lattice quantum spin liquid , Nat. Phys. 13, 117 (2017).
- M. Collins and O. Petrenko, Review/synthèse: Triangular antiferromagnets, Can. J. Phys. 75, 605 (1997).
- J. S. Gardner, M. J. P. Gingras, and J. E. Greedan, Magnetic pyrochlore oxides, Rev. Mod. Phys. 82, 53 (2010).
- I. Syôzi, Statistics of kagomé lattice, Prog. Theor. Phys. 6, 306 (1951).
- E. M. Wheeler, R. Coldea, E. Wawrzyńska, T. Sörgel, M. Jansen, M. M. Koza, J. Taylor, P. Adroguer, and N. Shannon, Spin dynamics of the frustrated easy-axis triangular antiferromagnet explored by inelastic neutron scattering, Phys. Rev. B 79, 104421 (2009).
- A. V. Chubukov and T. Jolicoeur, Order-from-disorder phenomena in Heisenberg antiferromagnets on a triangular lattice, Phys. Rev. B 46, 11137 (1992).
- H. Cho, M. Kratochvílová, H. Sim, K.-Y. Choi, C. H. Kim, C. Paulsen, M. Avdeev, D. C. Peets, Y. Jo, S. Lee, Y. Noda, M. J. Lawler, and J.-G. Park, Properties of spin- triangular-lattice antiferromagnets and , Phys. Rev. B 95, 144404 (2017).
- R. Triboulet, Crystal growth by traveling heater method, in Handbook of Crystal Growth (Elsevier, North-Holland, 2015), pp. 459–504.
- G. Wolff and A. Mlavsky, Crystal Growth, Theory and Techniques Vol. 1, edited by C. H. L. Goodman (Springer, Berlin, 1974).
- P. Rudolph, Handbook of Crystal Growth: Bulk Crystal Growth (Elsevier, North-Holland, 2014).
- S. Koohpayeh, Single crystal growth by the traveling solvent technique: A review, Prog. Cryst. Growth Charact. Mater. 62, 22 (2016).
- Z. Qiao, J. Liang, and G. Rao, Beijing Keji Daxue Xuebao, J. Univ. Sci. Technol. Beijing, 13, 154 (1991).
- K. Oka and H. Unoki, Phase diagram of the -CuO system and crystal growth of (LaBa), Jpn. J. Appl. Phys. 26, L1590 (1987).
- E. I. Speranskaya, The CuO- and systems, Izv. Akad. Nauk SSSR Neorg. Mater. 3 (1967).
- I. Bondar, Physicochemical analysis of oxide system exemplified by a new class of compounds – Rare earth germanates, Izv. Akad. Nauk SSSR Neorg. Mater. 15 (1979).
- A. J. Studer, M. E. Hagen, and T. J. Noakes, Wombat: The high-intensity powder diffractometer at the OPAL reactor, Physica B 385-386, 1013 (2006).
- J. Campá, E. Gutiérrez-Puebla, M. Monge, C. R. Valero, J. Mira, J. Rivas, C. Cascales, and I. Rasines, : Crystal growth, crystal structure, and magnetic and spectroscopic properties, J. Solid State Chem. 120, 254 (1995).
- H. Cho, M. Kratochvílová, N. Lee, H. Sim, and J.-G. Park, Frustrated antiferromagnetic honeycomb-tunnel-like lattice (R = Pr, Nd, Sm, and Eu), Phys. Rev. B 96, 224427 (2017).
- J. Rodríguez-Carvajal, Recent advances in magnetic structure determination by neutron powder diffraction, Physica B 192, 55 (1993).
- R. Nath, K. M. Ranjith, J. Sichelschmidt, M. Baenitz, Y. Skourski, F. Alet, I. Rousochatzakis, and A. A. Tsirlin, Hindered magnetic order from mixed dimensionalities in , Phys. Rev. B 89, 014407 (2014).
- Y. C. Arango, E. Vavilova, M. Abdel-Hafiez, O. Janson, A. A. Tsirlin, H. Rosner, S.-L. Drechsler, M. Weil, G. Nénert, R. Klingeler, O. Volkova, A. Vasiliev, V. Kataev, and B. Büchner, Magnetic properties of the low-dimensional spin- magnet , Phys. Rev. B 84, 134430 (2011).
- S. Guchhait, S. Baby, M. Padmanabhan, A. Medhi, and R. Nath, Quasi-two-dimensional magnetism in spin- square lattice compound -(, Europhys. Lett. 133, 57006 (2021).
- J. B. Parkinson and D. J. Farnell, An Introduction to Quantum Spin Systems (Springer, Berlin, Heidelberg, 2010), Vol. 816.
- J. C. Bonner and M. E. Fisher, Linear magnetic chains with anisotropic coupling, Phys. Rev. 135, A640 (1964).
- S. Blundell, Magnetism in Condensed Matter (Oxford University Press (OUP), Great Clarendon Street, Oxford OX2 6DP, United Kingdom, 2001).