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Model of spin liquids with and without time-reversal symmetry
Chen, J. H., Mudry, C., Chamon, C., & Tsvelik, A. M. (2019). Model of spin liquids with and without time-reversal symmetry. Physical Review B, 99(18), 184445 (13 pp.). https://doi.org/10.1103/PhysRevB.99.184445
Ground-state degeneracy of non-Abelian topological phases from coupled wires
Iadecola, T., Neupert, T., Chamon, C., & Mudry, C. (2019). Ground-state degeneracy of non-Abelian topological phases from coupled wires. Physical Review B, 99(24), 245138 (27 pp.). https://doi.org/10.1103/PhysRevB.99.245138
Spin fluctuation induced Weyl semimetal state in the paramagnetic phase of EuCd<sub>2</sub>As<sub>2</sub>
Ma, J. Z., Nie, S. M., Yi, C. J., Jandke, J., Shang, T., Yao, M. Y., … Shi, M. (2019). Spin fluctuation induced Weyl semimetal state in the paramagnetic phase of EuCd2As2. Science Advances, 5(7), eaaw4718 (8 pp.). https://doi.org/10.1126/sciadv.aaw4718
Quantum phase transitions beyond Landau-Ginzburg theory in one-dimensional space revisited
Mudry, C., Furusaki, A., Morimoto, T., & Hikihara, T. (2019). Quantum phase transitions beyond Landau-Ginzburg theory in one-dimensional space revisited. Physical Review B, 99(20), 205153 (22 pp.). https://doi.org/10.1103/PhysRevB.99.205153
Topological many-body scar states in dimensions one, two, and three
Ok, S., Choo, K., Mudry, C., Castelnovo, C., Chamon, C., & Neupert, T. (2019). Topological many-body scar states in dimensions one, two, and three. Physical Review Research, 1(3), 033144 (11 pp.). https://doi.org/10.1103/PhysRevResearch.1.033144
Hierarchical Majoranas in a programmable nanowire network
Yang, Z. C., Iadecola, T., Chamon, C., & Mudry, C. (2019). Hierarchical Majoranas in a programmable nanowire network. Physical Review B, 99(15), 155138 (15 pp.). https://doi.org/10.1103/PhysRevB.99.155138
Multiferroic magnetic spirals induced by random magnetic exchanges
Scaramucci, A., Shinaoka, H., Mostovoy, M. V., Müller, M., Mudry, C., Troyer, M., & Spaldin, N. A. (2018). Multiferroic magnetic spirals induced by random magnetic exchanges. Physical Review X, 8(1), 011005 (9 pp.). https://doi.org/10.1103/PhysRevX.8.011005
Giant pressure dependence and dimensionality switching in a metal-organic quantum antiferromagnet
Wehinger, B., Fiolka, C., Lanza, A., Scatena, R., Kubus, M., Grockowiak, A., … Rüegg, C. (2018). Giant pressure dependence and dimensionality switching in a metal-organic quantum antiferromagnet. Physical Review Letters, 121(11), 117201 (7 pp.). https://doi.org/10.1103/PhysRevLett.121.117201
Model of chiral spin liquids with Abelian and non-Abelian topological phases
Chen, J. H., Mudry, C., Chamon, C., & Tsvelik, A. M. (2017). Model of chiral spin liquids with Abelian and non-Abelian topological phases. Physical Review B, 96(22), 224420. https://doi.org/10.1103/PhysRevB.96.224420
Coupled spin- 12 ladders as microscopic models for non-Abelian chiral spin liquids
Huang, P. H., Chen, J. H., Feiguin, A. E., Chamon, C., & Mudry, C. (2017). Coupled spin- 12 ladders as microscopic models for non-Abelian chiral spin liquids. Physical Review B, 95(14), 144413. https://doi.org/10.1103/PhysRevB.95.144413
Weyl-type topological phase transitions in fractional quantum Hall like systems
Kourtis, S., Neupert, T., Mudry, C., Sigrist, M., & Chen, W. (2017). Weyl-type topological phase transitions in fractional quantum Hall like systems. Physical Review B, 96(20), 205117. https://doi.org/10.1103/PhysRevB.96.205117
Non-Abelian topological spin liquids from arrays of quantum wires or spin chains
Huang, P. H., Chen, J. H., Gomes, P. R. S., Neupert, T., Chamon, C., & Mudry, C. (2016). Non-Abelian topological spin liquids from arrays of quantum wires or spin chains. Physical Review B, 93(20), 205123 (39 pp.). https://doi.org/10.1103/PhysRevB.93.205123
Wire constructions of Abelian topological phases in three or more dimensions
Iadecola, T., Neupert, T., Chamon, C., & Mudry, C. (2016). Wire constructions of Abelian topological phases in three or more dimensions. Physical Review B, 93(19), 195136 (30 pp.). https://doi.org/10.1103/PhysRevB.93.195136
Two-dimensional materials: heavy going
Mudry, C. (2016). Two-dimensional materials: heavy going. Nature Physics, 12(10), 895-896. https://doi.org/10.1038/nphys3798
Anderson localization and the topology of classifying spaces
Morimoto, T., Furusaki, A., & Mudry, C. (2015). Anderson localization and the topology of classifying spaces. Physical Review B, 91(23), 235111 (39 pp.). https://doi.org/10.1103/PhysRevB.91.235111
Breakdown of the topological classification ℤ for gapped phases of noninteracting fermions by quartic interactions
Morimoto, T., Furusaki, A., & Mudry, C. (2015). Breakdown of the topological classification ℤ for gapped phases of noninteracting fermions by quartic interactions. Physical Review B, 92(12), 125104 (27 pp.). https://doi.org/10.1103/PhysRevB.92.125104
Fractional (Chern and topological) insulators
Neupert, T., Chamon, C., Iadecola, T., Santos, L. H., & Mudry, C. (2015). Fractional (Chern and topological) insulators. Physica Scripta, 2015(T164), 014005 (9 pp.). https://doi.org/10.1088/0031-8949/2015/T164/014005
Symmetry-protected entangling boundary zero modes in crystalline topological insulators
Chang, P. Y., Mudry, C., & Ryu, S. (2014). Symmetry-protected entangling boundary zero modes in crystalline topological insulators. Journal of Statistical Mechanics, 2014(9), P09014. https://doi.org/10.1088/1742-5468/2014/09/P09014
Effective field theory for the bulk-edge correspondence in a two-dimensional Z2 topological insulator with Rashba interactions
Gomes, P. R. S., Huang, P. H., Chamon, C., & Mudry, C. (2014). Effective field theory for the bulk-edge correspondence in a two-dimensional Z2 topological insulator with Rashba interactions. Physical Review B, 90(11), 115144. https://doi.org/10.1103/PhysRevB.90.115144
Accessing topological order in fractionalized liquids with gapped edges
Iadecola, T., Neupert, T., Chamon, C., & Mudry, C. (2014). Accessing topological order in fractionalized liquids with gapped edges. Physical Review B, 90(20), 205115. https://doi.org/10.1103/PhysRevB.90.205115
 

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