Topologically nontrivial $1/3$-magnetization plateau state in a spin-1/2 trimer chain
Y. Y. Han, B. C. Yu, Z. Du, L. S. Ling, L. Zhang, W., Tong, C. Y. Xi, J. L. Zhang, T. Shang, Li Pi, Long Ma

TL;DR
This study uses nuclear magnetic resonance to investigate the spin dynamics and excitation gap in a spin-1/2 trimer chain compound, providing experimental evidence of a topologically nontrivial 1/3-magnetization plateau state related to Haldane physics.
Contribution
First experimental verification of the spin excitation gap in the 1/3-magnetization plateau of a spin-1/2 trimer chain, linking topological Haldane phase to real materials.
Findings
Observation of thermally activated spin relaxation rate indicating a spin gap.
Substitution of Ge with Si reduces the critical field for the plateau.
Confirmation of a gapped spin excitation above 17 T with temperature-dependent behavior.
Abstract
Topologically nontrivial Haldane phase is theoretically proposed to be realized in the 1/3-magnetization () plateau of spin-1/2 trimer systems. However, the spin excitation gap, typical characteristic of Haldane phase, is not yet experimentally verified. Here, we report the nuclear magnetic resonance investigations into the low-energy spin dynamics in the spin-trimer antiferromagnetic chain compound NaCuGeSiO (). In the parent compound (), the spin-lattice relaxation rate (1/) shows significantly different temperature dependence when the external magnetic field is increased above the critical field of = 29 T. The spin excitation gap is evidenced from the thermally activated behavior of in the 1/3- plateau state. By substituting Ge with Si, the critical field for the 1/3-…
Peer Reviews
No public reviews on file for this paper yet. If you reviewed it on a platform where reviews are public (OpenReview, ICLR, NeurIPS, ICML), you can paste yours below so the community can read it here.
Videos
No videos yet. Explain this paper in a talk, walkthrough, or lecture? Add one.
Taxonomy
TopicsTheoretical and Computational Physics · Topological and Geometric Data Analysis · Quantum many-body systems
