Evidence of massive Dirac fermions in the kagome nodal-line semimetal Ni3In2S2 as revealed by high magnetic field studies
- Authors
- Kim, Sangjin; Kim, Kwang-Tak; Choi, Min Hyuk; Nam, Hyungwon; Lee, Jun Seong; Choi, Joonyoung; Sur, Yeahan; Nam, Kiwan; Hwang, Hyunju; Choi, Jungwon; Choi, Eun Sang; Kang, Woun; Jo, Youn Jung; Kim, Jun Sung; Moon, Soonjae; Kim, Kee Hoon
- Issue Date
- Jul-2025
- Publisher
- AMER PHYSICAL SOC
- Citation
- Physical Review B, v.112, no.4, pp 1 - 9
- Pages
- 9
- Indexed
- SCIE
SCOPUS
- Journal Title
- Physical Review B
- Volume
- 112
- Number
- 4
- Start Page
- 1
- End Page
- 9
- URI
- https://scholarworks.bwise.kr/hanyang/handle/2021.sw.hanyang/209485
- DOI
- 10.1103/6jzx-mdjv
- ISSN
- 2469-9950
2469-9969
- Abstract
- We present evidence of nontrivial topology in the kagome semimetal Ni3In2S2 from quantum oscillation experiments at high magnetic fields up to 31 T and theoretical investigations by first-principles calculations. Angle-dependent de Haas-van Alphen oscillations reveal the presence of quasi-two-dimensional hole and threedimensional electron pockets, consistent with first-principles calculations, along with signatures of magnetic breakdown across these pockets. In particular, we find that the smallest cyclotron orbit, F alpha approximate to 10 T, enclosing theoretically predicted endless Dirac nodal lines, has a relatively low effective mass of 0.183m0 and a Berry phase close to pi. Furthermore, this orbit has a high quantum mobility of 0.88 m2 V-1 S-1, an order of magnitude larger than that of the heavier charge carriers. Infrared spectroscopy reveals linearly increasing optical conductivity with photon energy above 45 meV. These experimental results, as confirmed by first-principles calculations, support that massive Dirac fermions, formed by a small gap opening due to spin-orbit coupling, possess nontrivial topology and can contribute considerably to electrical transport. We also observe linear magnetoresistance above 12.7 T, which can be attributed to the quantum magnetoresistance of the Dirac fermions concentrated on the zeroth Landau level.
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