标题
Wire deconstructionism of two-dimensional topological phases
作者
关键词
-
出版物
PHYSICAL REVIEW B
Volume 90, Issue 20, Pages -
出版商
American Physical Society (APS)
发表日期
2014-11-05
DOI
10.1103/physrevb.90.205101
参考文献
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- (2014) Jelena Klinovaja et al. EUROPEAN PHYSICAL JOURNAL B
- Parent Hamiltonian for the non-Abelian chiral spin liquid
- (2014) Martin Greiter et al. PHYSICAL REVIEW B
- Non-Abelian topological insulators from an array of quantum wires
- (2014) Eran Sagi et al. PHYSICAL REVIEW B
- Interacting fermionic topological insulators/superconductors in three dimensions
- (2014) Chong Wang et al. PHYSICAL REVIEW B
- Symmetry-protected topological orders for interacting fermions: Fermionic topological nonlinearσmodels and a special group supercohomology theory
- (2014) Zheng-Cheng Gu et al. PHYSICAL REVIEW B
- Topological protection, disorder, and interactions: Survival at the surface of three-dimensional topological superconductors
- (2014) Matthew S. Foster et al. PHYSICAL REVIEW B
- Time-reversal invariant parafermions in interacting Rashba nanowires
- (2014) Jelena Klinovaja et al. PHYSICAL REVIEW B
- Fractional helical liquids in quantum wires
- (2014) Yuval Oreg et al. PHYSICAL REVIEW B
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- (2014) Jeffrey C. Y. Teo et al. PHYSICAL REVIEW B
- Classification of Interacting Electronic Topological Insulators in Three Dimensions
- (2014) C. Wang et al. SCIENCE
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- (2014) Abolhassan Vaezi Physical Review X
- Universal Topological Quantum Computation from a Superconductor-Abelian Quantum Hall Heterostructure
- (2014) Roger S. K. Mong et al. Physical Review X
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- (2013) Maissam Barkeshli et al. PHYSICAL REVIEW B
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- (2013) Xie Chen et al. PHYSICAL REVIEW B
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- (2013) Abolhassan Vaezi PHYSICAL REVIEW B
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- (2013) Maissam Barkeshli et al. PHYSICAL REVIEW B
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- (2013) Jelena Klinovaja et al. PHYSICAL REVIEW LETTERS
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- (2013) David J. Clarke et al. Nature Communications
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- (2012) Paul Fendley JOURNAL OF STATISTICAL MECHANICS-THEORY AND EXPERIMENT
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- (2012) Salvatore R. Manmana et al. PHYSICAL REVIEW B
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- (2012) Jan Carl Budich et al. PHYSICAL REVIEW B
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- (2012) Maissam Barkeshli et al. Physical Review X
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- (2012) Netanel H. Lindner et al. Physical Review X
- Simplified Topological Invariants for Interacting Insulators
- (2012) Zhong Wang et al. Physical Review X
- Non-Abelian statistics and a hierarchy of fractional spin liquids in spin-Santiferromagnets
- (2011) Burkhard Scharfenberger et al. PHYSICAL REVIEW B
- Classifying quantum phases using matrix product states and projected entangled pair states
- (2011) Norbert Schuch et al. PHYSICAL REVIEW B
- Classification of gapped symmetric phases in one-dimensional spin systems
- (2011) Xie Chen et al. PHYSICAL REVIEW B
- Complete classification of one-dimensional gapped quantum phases in interacting spin systems
- (2011) Xie Chen et al. PHYSICAL REVIEW B
- Fractional topological liquids with time-reversal symmetry and their lattice realization
- (2011) Titus Neupert et al. PHYSICAL REVIEW B
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- (2011) Ari M. Turner et al. PHYSICAL REVIEW B
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- (2011) V. Gurarie PHYSICAL REVIEW B
- Topological phases of fermions in one dimension
- (2011) Lukasz Fidkowski et al. PHYSICAL REVIEW B
- Topological insulators and superconductors: tenfold way and dimensional hierarchy
- (2010) Shinsei Ryu et al. NEW JOURNAL OF PHYSICS
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- (2010) Lukasz Fidkowski et al. PHYSICAL REVIEW B
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- (2010) Frank Pollmann et al. PHYSICAL REVIEW B
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