Sublattice symmetry in any 1D quadratic bosonic pairing Hamiltonian automatically implies an effective time-reversal symmetry of the dynamical matrix, enabling a symmetry-protected skin effect distinct from quadrature decoupling.
Title resolution pending
14 Pith papers cite this work. Polarity classification is still indexing.
14
Pith papers citing it
representative citing papers
Phase diagrams of trivial phases in class A non-interacting fermions exhibit topological textures from non-trivial state families, computed via higher Berry phases, with diabolical points hosting robust boundary modes.
A silicon-on-insulator photonic platform implements quantum graphs, enabling non-invasive wave-function imaging via third-harmonic generation and demonstrating contrasting spectral statistics for chaotic versus ergodic graphs that match random matrix theory.
A non-Bloch framework is established for nonlinear eigenvalue problems to reproduce open-boundary spectra and reveal unique phenomena plus topological correspondence.
Local twist operators and a purity-gap-based chiral marker provide practical real-space indicators of topology in finite-temperature mixed states of the SSH model.
2DEG-S hybrids in quantized magnetic field host topologically protected edge states carrying even-integer quantized spin current robust to disorder.
Majorana flat bands in topological superconductors cause the system to form pair density waves or phase crystals that lower free energy by gapping zero-energy states, with the uniform solution never surviving at zero temperature.
A one-dimensional array of periodically modulated defects in scattering states produces tunable emergent topological phases with nontrivial band winding and a stable Thouless charge pump.
In the non-Hermitian Kitaev chain, preserved particle-hole symmetry makes the open-chain topological transition coincide with the periodic one and forces zero-energy Majorana modes to appear as reciprocal localization pairs that cancel the non-Hermitian skin effect.
Certain Hamiltonian deformations preserve the Krylov subspace, yielding generalized Toda equations and allowing imaginary-time dynamics to be recast as real-time unitary evolution, with applications to thermodynamic states and supersymmetric systems.
Nonsymmorphic 1D four-band models with Kramers degeneracy support Z2 and Z4 invariants computed via extended open-path winding numbers, realized in topolectric circuits whose impedance reproduces phase boundaries and zero-energy modes that remain pinned under minimal disorder.
Finite current flux fragilizes the two-mode topological phase in a Kitaev ladder, shown via bulk invariants and edge-edge quantum conditional mutual information.
Sign changes of the new Krylov staggering parameter mark the boundary between edge-localized and bulk-dominated low-energy regimes in the Kitaev chain.
A class-C N-channel quantum network model with random tunneling is mapped to a nonlinear sigma model in the large-N limit, with triplet modes typically massive except under specific conditions, and Zeeman field breaking additional symmetries.
citing papers explorer
-
Symmetry as a route to generalized bosonic Kitaev chains
Sublattice symmetry in any 1D quadratic bosonic pairing Hamiltonian automatically implies an effective time-reversal symmetry of the dynamical matrix, enabling a symmetry-protected skin effect distinct from quadrature decoupling.
-
Textured phase diagrams of featureless insulators
Phase diagrams of trivial phases in class A non-interacting fermions exhibit topological textures from non-trivial state families, computed via higher Berry phases, with diabolical points hosting robust boundary modes.
-
Graphs on chip: a silicon photonics platform
A silicon-on-insulator photonic platform implements quantum graphs, enabling non-invasive wave-function imaging via third-harmonic generation and demonstrating contrasting spectral statistics for chaotic versus ergodic graphs that match random matrix theory.
-
Non-Bloch band theory of nonlinear eigenvalue problems
A non-Bloch framework is established for nonlinear eigenvalue problems to reproduce open-boundary spectra and reveal unique phenomena plus topological correspondence.
-
Characterizing topology at nonzero temperature: Topological invariants and indicators in the extended SSH model
Local twist operators and a purity-gap-based chiral marker provide practical real-space indicators of topology in finite-temperature mixed states of the SSH model.
-
Emergent spin quantum Hall edge states at the boundary of two-dimensional electron gas proximitized by an $s$-wave superconductor
2DEG-S hybrids in quantized magnetic field host topologically protected edge states carrying even-integer quantized spin current robust to disorder.
-
Nonuniform superconducting states from Majorana flat bands
Majorana flat bands in topological superconductors cause the system to form pair density waves or phase crystals that lower free energy by gapping zero-energy states, with the uniform solution never surviving at zero temperature.
-
Emergent topological phase from a one-dimensional network of defects
A one-dimensional array of periodically modulated defects in scattering states produces tunable emergent topological phases with nontrivial band winding and a stable Thouless charge pump.
-
Symmetry and Topology in a Non-Hermitian Kitaev chain
In the non-Hermitian Kitaev chain, preserved particle-hole symmetry makes the open-chain topological transition coincide with the periodic one and forces zero-energy Majorana modes to appear as reciprocal localization pairs that cancel the non-Hermitian skin effect.
-
Krylov Complexity Under Hamiltonian Deformations and Toda Flows
Certain Hamiltonian deformations preserve the Krylov subspace, yielding generalized Toda equations and allowing imaginary-time dynamics to be recast as real-time unitary evolution, with applications to thermodynamic states and supersymmetric systems.
-
One-dimensional topology and topolectrics of nonsymmorphic Kramers degenerate systems
Nonsymmorphic 1D four-band models with Kramers degeneracy support Z2 and Z4 invariants computed via extended open-path winding numbers, realized in topolectric circuits whose impedance reproduces phase boundaries and zero-energy modes that remain pinned under minimal disorder.
-
Current-driven reduction of topological protection in multichannel superconductors
Finite current flux fragilizes the two-mode topological phase in a Kitaev ladder, shown via bulk invariants and edge-edge quantum conditional mutual information.
-
Long-Range Pairing in the Kitaev Model: Krylov Subspace Signatures
Sign changes of the new Krylov staggering parameter mark the boundary between edge-localized and bulk-dominated low-energy regimes in the Kitaev chain.
-
The class C quantum network model with random tunneling and its nonlinear sigma model representation
A class-C N-channel quantum network model with random tunneling is mapped to a nonlinear sigma model in the large-N limit, with triplet modes typically massive except under specific conditions, and Zeeman field breaking additional symmetries.