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.
Title resolution pending
4 Pith papers cite this work. Polarity classification is still indexing.
4
Pith papers citing it
years
2026 4verdicts
UNVERDICTED 4representative citing papers
Zeeman QGT is non-Hermitian with anomalous sector giving curvature-flux dual to local pi1 topology at Dirac nodes, matching four symmetry-resolved gyrotropic conductivity components.
Diabolical critical points are stable higher-codimension defects in parameter space of quantum and classical many-body systems, defined by non-trivial winding of nearby equilibrium states.
A curvature-induced force threshold controls laddering onset and arrest in tensioned knits, with propagation velocity scaling linearly with fabric tension due to bending waves and friction.
citing papers explorer
-
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.
-
Dual Quantum Geometric Tensors and Local Topological Invariant
Zeeman QGT is non-Hermitian with anomalous sector giving curvature-flux dual to local pi1 topology at Dirac nodes, matching four symmetry-resolved gyrotropic conductivity components.
-
In search of diabolical critical points
Diabolical critical points are stable higher-codimension defects in parameter space of quantum and classical many-body systems, defined by non-trivial winding of nearby equilibrium states.
-
Laddering of a knitted fabric: a topology-induced failure
A curvature-induced force threshold controls laddering onset and arrest in tensioned knits, with propagation velocity scaling linearly with fabric tension due to bending waves and friction.