Heat transport of the kagom\'{e} Heisenberg quantum spin liquid candidate YCu$_3$(OH)$_{6.5}$Br$_{2.5}$: localized magnetic excitations and spin gap
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B. Buchner | C. Hess | Yuesheng Li | W. Brenig | X. Hong | Long Yuan | Boqiang Li | M. Behnami
[1] Yuesheng Li,et al. Gapless spin liquid behavior in a kagome Heisenberg antiferromagnet with randomly distributed hexagons of alternate bonds , 2021, Physical Review B.
[2] S. Y. Li,et al. Quantum Critical Magnetic Excitations in Spin-1/2 and Spin-1 Chain Systems , 2021, 2112.01876.
[3] S. Nishimoto,et al. Thermal transport of the frustrated spin-chain mineral linarite: Magnetic heat transport and strong spin-phonon scattering , 2021, Physical Review B.
[4] Z. Meng,et al. Possible Dirac quantum spin liquid in a kagome quantum antiferromagnet YCu$_3$(OH)$_6$Br$_2$[Br$_{x}$(OH)$_{1-x}$] , 2021, 2107.11942.
[5] Y. Matsuda,et al. Universal scaling of the specific heat in $S=1/2$ quantum kagome antiferromagnet herbertsmithite , 2021, 2106.07223.
[6] S. Y. Li,et al. Heat Transport in Herbertsmithite: Can a Quantum Spin Liquid Survive Disorder? , 2021, Physical review letters.
[7] J. Mi,et al. Quantum spin liquid candidate YCu3(OH)6Br2[Br (OH)1−] (x ≈ 0.51): With an almost perfect kagomé layer , 2020 .
[8] Yuesheng Li,et al. Spin liquids in geometrically perfect triangular antiferromagnets , 2019, Journal of physics. Condensed matter : an Institute of Physics journal.
[9] P. Mendels,et al. Gapless ground state in the archetypal quantum kagome antiferromagnet ZnCu3(OH)6Cl2 , 2019, Nature Physics.
[10] C. Hess. Heat transport of cuprate-based low-dimensional quantum magnets with strong exchange coupling , 2018, Physics Reports.
[11] R. Moessner,et al. A Field Guide to Spin Liquids , 2018, Annual Review of Condensed Matter Physics.
[12] Z. R. Yang,et al. Field-Driven Quantum Criticality in the Spinel Magnet ZnCr_{2}Se_{4}. , 2018, Physical review letters.
[13] S. Y. Li,et al. Ultralow-Temperature Thermal Conductivity of the Kitaev Honeycomb Magnet α-RuCl_{3} across the Field-Induced Phase Transition. , 2017, Physical review letters.
[14] S. White,et al. Disorder-Induced Mimicry of a Spin Liquid in YbMgGaO_{4}. , 2017, Physical review letters.
[15] Yi Zhou,et al. Quantum spin liquid states , 2016, 1607.03228.
[16] Huan He,et al. Gapped spin liquid with Z 2 topological order for the kagome Heisenberg model , 2016, 1606.09639.
[17] L. Balents,et al. Quantum spin liquids: a review , 2016, Reports on progress in physics. Physical Society.
[18] M. Zaletel,et al. Signatures of Dirac cones in a DMRG study of the Kagome Heisenberg model , 2016, 1611.06238.
[19] M. Norman. Colloquium : Herbertsmithite and the search for the quantum spin liquid , 2016, 1604.03048.
[20] T. Han,et al. Evidence for a gapped spin-liquid ground state in a kagome Heisenberg antiferromagnet , 2015, Science.
[21] S. Sorella,et al. Gapless spin-liquid phase in the kagome spin-(1)/(2) Heisenberg antiferromagnet , 2012, 1209.1858.
[22] Daniel G. Nocera,et al. Fractionalized excitations in the spin-liquid state of a kagome-lattice antiferromagnet , 2012, Nature.
[23] Leon Balents,et al. Identifying topological order by entanglement entropy , 2012, Nature Physics.
[24] Ying Ran,et al. Z 2 spin liquids in the S=(1)/(2) Heisenberg model on the kagome lattice: A projective symmetry-group study of Schwinger fermion mean-field states , 2011, 1104.1432.
[25] Yuji Matsuda,et al. Highly Mobile Gapless Excitations in a Two-Dimensional Candidate Quantum Spin Liquid , 2010, Science.
[26] L. Balents. Spin liquids in frustrated magnets , 2010, Nature.
[27] P. Mendels,et al. Quantum kagome antiferromagnet : ZnCu3(OH)6Cl2 , 2010, 1107.3038.
[28] P. Lee. An End to the Drought of Quantum Spin Liquids , 2008, Science.
[29] Ying Ran,et al. Projected-wave-function study of the spin-1/2 Heisenberg model on the Kagomé lattice. , 2006, Physical review letters.
[30] D. Nocera,et al. Spin dynamics of the spin-1/2 kagome lattice antiferromagnet ZnCu3(OH)6Cl2. , 2006, Physical review letters.
[31] Alexei Kitaev,et al. Anyons in an exactly solved model and beyond , 2005, cond-mat/0506438.
[32] D. Nocera,et al. A structurally perfect S = (1/2) kagomé antiferromagnet. , 2005, Journal of the American Chemical Society.
[33] S. Xiong,et al. Power-law localization in two and three dimensions with off-diagonal disorder , 2001 .
[34] F. Mila. Quantum spin liquids , 2000 .
[35] M. S. Singh,et al. Three-sublattice order in triangular- and Kagomé-lattice spin-half antiferromagnets. , 1992, Physical review letters.
[36] C. A. Murray,et al. Scaling Theory of Localization: Absence of Quantum Diffusion in Two Dimensions , 1979 .
[37] A. Grimm. Phonon scattering by crystal surfaces , 1970 .
[38] P. Thacher. Effect of Boundaries and Isotopes on the Thermal Conductivity of LiF , 1967 .
[39] R. Pohl. INFLUENCE OF F CENTERS ON THE LATTICE THERMAL CONDUCTIVITY IN LiF , 1960 .