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Electronic density of states of a U(1) quantum spin liquid with spinon Fermi surface. I. Orbital magnetic field effects | |
2023-05-15 | |
发表期刊 | PHYSICAL REVIEW B (IF:3.2[JCR-2023],3.3[5-Year]) |
ISSN | 2469-9950 |
EISSN | 2469-9969 |
卷号 | 107期号:19 |
发表状态 | 已发表 |
DOI | 10.1103/PhysRevB.107.195155 |
摘要 | A quantum spin liquid with a spinon Fermi surface is an exotic insulator that hosts neutral Fermi surfaces inside the insulating gap. In an external magnetic field, it has been pointed out that the neutral Fermi surfaces are Landau quantized to form Landau levels due to the coupling to the induced emergent gauge magnetic field. In this paper, we calculate the electronic density of states (as observed in tunneling experiments) of the quantum spin liquid in an orbital magnetic field. We find that the Landau levels from the neutral Fermi surfaces give rise to a set of steps emerging at the upper and lower Hubbard band edges. Each of the Hubbard band edge steps further develop into a band edge resonance peak when a weak gauge binding arising from the gauge field fluctuations is taken into account. Importantly, each Hubbard band edge step and its resulting resonance peak in the weak gauge binding are found to have a corresponding Landau level from the neutral Fermi surfaces, so the Hubbard band edge steps and the band edge resonance peaks provide signatures to the unique feature that characterizes the Landau quantization of the in-gap neutral Fermi surfaces in the spin liquid. We further consider the strong gauge-binding regime where the band edge resonance peaks move into the Mott gap and develop into true in-gap bound states. In the strong gauge binding regime, we solve the Landau-level spectrum of the in-gap bound states in an orbital magnetic field. For the in-gap bound state with a Mexican-hat-like band dispersion, we find that the envelop energy to have a state excited from the bound state Landau levels decreases quadratically with the magnetic field. The quadratic decrease behavior of the envelop energy is consistent with the intuition that applying magnetic field localizes the states and energetically promotes the in-gap bound states formation. Finally, we discuss the connection of our results to the electronic density of states spectra measured in the layered 1T-TaS2. We point out that a quantum spin liquid with a quasibound state in the upper Hubbard band can give the density of states spectra similar to the one measured in the experiment. © 2023 American Physical Society. |
关键词 | Binding energy Excited states Magnetic field effects Quantum theory Band-edge resonance Bands edges Bound-states Hubbard band Landau levels Magnetic-field Orbitals Quantum spin liquid Resonance peak Spectra's |
URL | 查看原文 |
收录类别 | EI ; SCI |
语种 | 英语 |
资助项目 | DOE office of Basic Sciences[DE-FG02-03ER46076] |
WOS研究方向 | Materials Science ; Physics |
WOS类目 | Materials Science, Multidisciplinary ; Physics, Applied ; Physics, Condensed Matter |
WOS记录号 | WOS:001008177200004 |
出版者 | American Physical Society |
EI入藏号 | 20232314204048 |
EI主题词 | Gages |
EI分类号 | 701.2 Magnetism: Basic Concepts and Phenomena ; 801.4 Physical Chemistry ; 931.3 Atomic and Molecular Physics ; 931.4 Quantum Theory ; Quantum Mechanics ; 943.3 Special Purpose Instruments |
原始文献类型 | Journal article (JA) |
引用统计 | 正在获取...
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文献类型 | 期刊论文 |
条目标识符 | https://kms.shanghaitech.edu.cn/handle/2MSLDSTB/312339 |
专题 | 物质科学与技术学院 物质科学与技术学院_PI研究组_贺文宇 |
通讯作者 | He, Wen-Yu |
作者单位 | 1.ShanghaiTech Univ, Sch Phys Sci & Technol, Shanghai 201210, Peoples R China 2.MIT, Dept Phys, Cambridge, MA 02139 USA |
第一作者单位 | 物质科学与技术学院 |
通讯作者单位 | 物质科学与技术学院 |
第一作者的第一单位 | 物质科学与技术学院 |
推荐引用方式 GB/T 7714 | He, Wen-Yu,Lee, Patrick A.. Electronic density of states of a U(1) quantum spin liquid with spinon Fermi surface. I. Orbital magnetic field effects[J]. PHYSICAL REVIEW B,2023,107(19). |
APA | He, Wen-Yu,&Lee, Patrick A..(2023).Electronic density of states of a U(1) quantum spin liquid with spinon Fermi surface. I. Orbital magnetic field effects.PHYSICAL REVIEW B,107(19). |
MLA | He, Wen-Yu,et al."Electronic density of states of a U(1) quantum spin liquid with spinon Fermi surface. I. Orbital magnetic field effects".PHYSICAL REVIEW B 107.19(2023). |
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