Toric code decodability under coherent X/Z errors is dual to Majorana monitored dynamics whose symmetry class (D or DIII) dictates whether the generic transition is a measurement-induced entanglement transition or a topological transition between area-law phases.
hub
\ Schnyder , author Akira \ Furusaki , \ and\ author Andreas W
3 Pith papers cite this work, alongside 2,358 external citations. Polarity classification is still indexing.
3
Pith papers citing it
2,358
external citations · OpenAlex
hub tools
citation-role summary
background 1
citation-polarity summary
years
2026 3roles
background 1polarities
background 1representative citing papers
In a two-parameter family of quadratic bosonic Hamiltonians from a modified bosonic SSH model, topological phase transitions occur along lines of Krein collisions and topological classification holds in both stable and unstable regimes via symplectic Berry phase and index theory.
Higher-winding phases with multiple Majorana pairs per end in 1D non-Hermitian topological superconductors are mapped with the Schur-Cohn zero-counting method and confirmed in open-boundary spectra.
citing papers explorer
-
Decoding coherent errors in toric codes on honeycomb and square lattices: duality to Majorana monitored dynamics and symmetry classes
Toric code decodability under coherent X/Z errors is dual to Majorana monitored dynamics whose symmetry class (D or DIII) dictates whether the generic transition is a measurement-induced entanglement transition or a topological transition between area-law phases.
-
Decoupling band topology from criticality in bosonic systems
In a two-parameter family of quadratic bosonic Hamiltonians from a modified bosonic SSH model, topological phase transitions occur along lines of Krein collisions and topological classification holds in both stable and unstable regimes via symplectic Berry phase and index theory.
-
Higher-winding phases in one-dimensional non-Hermitian topological superconductors
Higher-winding phases with multiple Majorana pairs per end in 1D non-Hermitian topological superconductors are mapped with the Schur-Cohn zero-counting method and confirmed in open-boundary spectra.