Some questions concerning Majorana fermions in 2D ( p + ip $\text{p}+\text{ip}$ ) Fermi superfluids
Quantum Frontiers, 2022 Most of the discussion in the literature of the Majorana fermions (M.F.’s) believed to exist in so-called 2D p + ip $\text{p}+\text{ip}$ Fermi superfluids, and in particular of their possible application in topological quantum computing (TQC) has ...
Yiruo Lin, A. J. Leggett
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The boundaries and twist defects of the color code and their applications to topological quantum computation [PDF]
Quantum, 2018 The color code is both an interesting example of an exactly solved topologically ordered phase of matter and also among the most promising candidate models to realize fault-tolerant quantum computation with minimal resource overhead. The contributions of
Markus S. Kesselring +3 more
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High spin-Chern-number insulator in α-antimonene with a hidden topological phase [PDF]
2D Materials, 2022 For a time-reversal symmetric system, the quantum spin Hall phase is assumed to be the same as the Z2 topological insulator phase in the existing literature.
Baokai Wang +5 more
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Determination of topological edge quantum numbers of fractional quantum Hall phases
, 2022 To determine the topological quantum numbers of fractional quantum Hall (FQH) states hosting counter-propagating (CP) downstream ($N_d$) and upstream ($N_u$) edge modes, it is pivotal to study quantized transport both in the presence and absence of edge mode equilibration.
Srivastav, Saurabh Kumar +7 more
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Stacking-dependent topological quantum states in bilayer Mn_{2}Cl_{3}Br_{3}
Physical Review Research, 2023 Stacking-dependent physics is emerging as a fascinating research topic for two-dimensional materials. A variety of novel properties can be achieved by layer stacking according to different modes.
Xinlei Zhao +3 more
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Piezoelectricity and topological quantum phase transitions in two-dimensional spin-orbit coupled crystals with time-reversal symmetry [PDF]
Nature Communications, 2019 Finding new physical responses that signal topological quantum phase transitions is of both theoretical and experimental importance. Here, we demonstrate that the piezoelectric response can change discontinuously across a topological quantum phase ...
Jiabin Yu, Chaoxing Liu
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Observing Topological Invariants Using Quantum Walks in Superconducting Circuits
Physical Review X, 2017 The direct measurement of topological invariants in both engineered and naturally occurring quantum materials is a key step in classifying quantum phases of matter.
E. Flurin +5 more
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Butterflies and topological quantum numbers
, 2001 9 pages, 5 ...
Avron, J. E., Osadchy, D.
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3D quantum Hall effect in a topological nodal-ring semimetal
Quantum Frontiers, 2023 A quantized Hall conductance (not conductivity) in three dimensions has been searched for more than 30 years. Here we explore it in 3D topological nodal-ring semimetals, by employing a minimal model describing the essential physics.
Guang-Qi Zhao +5 more
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Joint entanglement of topology and polarization enables error-protected quantum registers
New Journal of Physics, 2018 Linear-optical systems can implement photonic quantum walks that simulate systems with nontrivial topological properties. Here, such photonic walks are used to jointly entangle polarization and winding number.
David S Simon +2 more
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