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20232026
most citedFrom decay of correlations to locality and stability of the Gibbs state

7 citations · 8 across the 4 of their papers we have counts for

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math-ph2026

Lieb-Robinson bounds for irreversible dynamics via adaptive Dyson expansion

Carla Rubiliani, Marius Wesle, Tom Wessel

In this note, we study a broad class of time-dependent and irreversible dynamics for quantum spin systems in both finite and infinite volume. We develop a simple and flexible strat…

math-ph2025

Dynamics generated by spatially growing derivations on quasi-local algebras

Stefan Teufel, Marius Wesle, Tom Wessel

We prove global existence and uniqueness of dynamics on the quasi-local algebra of a quantum lattice system for spatially growing derivations $\mathcal{L}_Φ= \sum_x […

math-ph2025

Lieb-Robinson bounds, automorphic equivalence and LPPL for long-range interacting fermions

Stefan Teufel, Tom Wessel

We prove a Lieb-Robinson bound for lattice fermion models with polynomially decaying interactions, which can be used to show the locality of the quasi-local inverse Liouvillian. Th…

math-ph2024★ 1 cited

Equality of magnetization and edge current for interacting lattice fermions at positive temperature

Jonas Lampart, Massimo Moscolari, Stefan Teufel +1

We prove that the magnetization is equal to the edge current in the thermodynamic limit for a large class of models of lattice fermions with finite-range interactions satisfying lo…

math-ph2023★ 7 cited

From decay of correlations to locality and stability of the Gibbs state

Ángela Capel, Massimo Moscolari, Stefan Teufel +1

We show that whenever the Gibbs state of a quantum spin system satisfies decay of correlations, then it is stable, in the sense that local perturbations affect the Gibbs state only…