Landau, L. and E. LIFSCHITZ, Second order phase transitions. Phys. Z. Sowjet, 1937. 11: p. 545-563.
[2] Tsui, D.C., H.L. Stormer, and A.C. Gossard, Two-dimensional magnetotransport in the extreme quantum limit. Physical Review Letters, 1982. 48(22): p. 1559.
[3] Wen, X.-G., Mean-field theory of spin-liquid states with finite energy gap and topological orders. Physical Review B, 1991. 44(6): p. 2664.
[4] Chen, X., Z.-C. Gu, and X.-G. Wen, Complete classification of one-dimensional gapped quantum phases in interacting spin systems. Physical review b, 2011. 84(23): p. 235128.
[5] Wen, X.-G., Topological orders in rigid states. International Journal of Modern Physics B, 1990. 4(02): p. 239-271.
[6] Wen, X.-G., Chiral Luttinger liquid and the edge excitations in the fractional quantum Hall states. Physical Review B, 1990. 41(18): p. 12838.
[7] Rokhsar, D.S. and S.A. Kivelson, Superconductivity and the quantum hard-core dimer gas. Physical review letters, 1988. 61(20): p. 2376.
[8] Kalmeyer, V. and R. Laughlin, Equivalence of the resonating-valence-bond and fractional quantum Hall states. Physical review letters, 1987. 59(18): p. 2095.
[9] Kitaev, A.Y., Fault-tolerant quantum computation by anyons. Annals of Physics, 2003. 303(1): p. 2-30.
[10] Wen, X.-G., Topological orders and Chern-Simons theory in strongly correlated quantum liquid. International Journal of Modern Physics B, 1991. 5(10): p. 1641-1648.
[11] Bombin, H. and M.A. Martin-Delgado, Topological quantum distillation. Physical review letters, 2006. 97(18): p. 180501.
[12] Chen, H.-D. and Z. Nussinov, Exact results of the Kitaev model on a hexagonal lattice: spin states, string and brane correlators, and anyonic excitations. Journal of Physics A: Mathematical and Theoretical, 2008. 41(7): p. 075001.
[13] Xu, W.-T. and G.-M. Zhang, Tensor network state approach to quantum topological phase transitions and their criticalities of Z 2 topologically ordered states. Physical Review B, 2018. 98(16): p. 165115.
[14] Xu, W.-T. and G.-M. Zhang, Matrix product states for topological phases with parafermions. Physical Review B, 2017. 95(19): p. 195122.
[15] Scheurer, M.S., et al., Topological order in the pseudogap metal. Proceedings of the National Academy of Sciences, 2018. 115(16): p. E3665-E3672.
[16] Jahromi, S.S., et al., Robustness of a topological phase: Topological color code in a parallel magnetic field. Physical Review B, 2013. 87(9): p. 094413.
[17] Dusuel, S., et al., Robustness of a perturbed topological phase. Physical review letters, 2011. 106(10): p. 107203.
[18] Levin, M.A. and X.-G. Wen, String-net condensation: A physical mechanism for topological phases. Physical Review B, 2005. 71(4): p. 045110.
[19] Knetter, C. and G.S. Uhrig, Perturbation theory by flow equations: dimerized and frustrated S= 1/2 chain. The European Physical Journal B-Condensed Matter and Complex Systems, 2000. 13(2): p. 209-225.
[20] He, H.-X., C. Hamer, and J. Oitmaa, High-temperature series expansions for the (2+ 1)-dimensional Ising model. Journal of Physics A: Mathematical and General, 1990. 23(10): p. 1775.
[21] Helton, J., et al., Spin dynamics of the spin-1/2 kagome lattice antiferromagnet ZnCu 3 (OH) 6 Cl 2. Physical review letters, 2007. 98(10): p. 107204.
[22] Okamoto, Y., H. Yoshida, and Z. Hiroi, Vesignieite BaCu3V2O8 (OH) 2 as a candidate spin-1/2 kagome antiferromagnet. Journal of the Physical Society of Japan, 2009. 78(3): p. 033701-033701.