most citedLieb-Robinson bounds with exponential-in-volume tails

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6 papers

quant-ph20261 cited

Lieb-Robinson bounds with exponential-in-volume tails

Ben T. McDonough, Chao Yin, Andrew Lucas +1

Lieb-Robinson bounds demonstrate the emergence of locality in many-body quantum systems. Intuitively, Lieb-Robinson bounds state that with local or exponentially decaying interacti…

cond-mat.str-el2025

Non-invertible bosonic chiral symmetry on the lattice

Lukasz Fidkowski, Cenke Xu, Carolyn Zhang

In this work we realize the 3 + 1 dimensional non-invertible chiral symmetry generator as an operator in a many body lattice Hilbert space. A crucial ingredient in…

cond-mat.str-el2025

Anomaly-free symmetries with obstructions to gauging and onsiteability

Wilbur Shirley, Carolyn Zhang, Wenjie Ji +1

We present counterexamples to the lore that symmetries that cannot be gauged or made on-site are necessarily anomalous. Specifically, we construct unitary, internal symmetries of t…

quant-ph2025

SymTFT Approach for Mixed States with Non-Invertible Symmetries

Sakura Schafer-Nameki, Apoorv Tiwari, Alison Warman +1

We develop a general framework for studying phases of mixed states with strong and weak symmetries, including non-invertible or categorical symmetries. The central idea is to consi…

cond-mat.str-el2025

Enforced Gaplessness from States with Exponentially Decaying Correlations

Rahul Sahay, Curt von Keyserlingk, Ruben Verresen +1

It is well known that an exponentially localized Hamiltonian must be gapless if its ground state has algebraic correlations. We show that even certain exponentially decaying correl…

quant-ph2025

Thermalization rates and quantum Ruelle-Pollicott resonances: insights from operator hydrodynamics

Carolyn Zhang, Laimei Nie, Curt von Keyserlingk

In thermalizing many-body quantum systems without conservation laws such as ergodic Floquet and random unitary circuits, local expectation values are predicted to decay to their eq…