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Higher symmetries and anomalies in quantum lattice systems

10 Pith papers cite this work. Polarity classification is still indexing.

10 Pith papers citing it

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2026 9 2025 1

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representative citing papers

Symmetry Spans and Enforced Gaplessness

cond-mat.str-el · 2026-02-12 · unverdicted · novelty 8.0

Symmetry spans enforce gaplessness when a symmetry E embedded into two larger symmetries C and D has no compatible gapped phase that restricts from both.

$K$-Theoretic Obstructions to Linearizing QCA Representations

math.AT · 2026-06-17 · unverdicted · novelty 7.0

Develops K-theoretic obstruction theory for linearizing QCA representations over arbitrary fields, extracting universal classes and computing homotopy types over point/line/plane in the complex unitary case.

Infinite-Order Lattice Chiral Anomalies and CPT

hep-th · 2026-06-10 · unverdicted · novelty 7.0

Lattice CPT symmetry upgrades the Onsager chiral symmetry anomaly from order two to infinite order, better matching the continuum chiral anomaly, with discussion of associated 2+1d SPT phases.

Onsiteability of Higher-Form Symmetries

cond-mat.str-el · 2025-10-27 · unverdicted · novelty 6.0

For finite 1-form symmetries in (2+1)D, onsiteability holds exactly when the 't Hooft anomaly meets an algebraic condition allowing 1-gauging; the symmetry can then be realized as transversal Pauli operators via ancillas and circuits.

When Symmetries Twist: Anomaly Inflow on Monodromy Defects

hep-th · 2026-05-15 · unverdicted · novelty 5.0 · 2 refs

Anomaly inflow on monodromy defects in anomalous symmetry theories defines them as domain walls inducing topological order, yielding protected chiral edge modes and adiabatic pumping of gapless degrees of freedom, verified in chiral symmetry examples on continuum and lattice.

Lieb-Schultz-Mattis Anomalies and Anomaly Matching

cond-mat.str-el · 2026-04-01 · unverdicted · novelty 2.0

The review summarizes Lieb-Schultz-Mattis anomalies and anomaly matching, starting from spin chains and extending to higher dimensions, disordered systems, fermionic systems, and symmetry-protected topological phases.

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