activity
20242026
collaborators

5 papers

math-ph2026

On the magnetic perturbation theory for Chern insulators

Horia D. Cornean, Massimo Moscolari

The gauge covariant magnetic perturbation theory is tailored for one-body Schrödinger operators perturbed by long-range magnetic fields. In this work we present a self-contained e…

math-ph2025

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…

math.SP2025

Computing the spectrum and pseudospectrum of infinite-volume operators from local patches

Paul Hege, Massimo Moscolari, Stefan Teufel

We show how the spectrum of normal discrete short-range infinite-volume operators can be approximated with two-sided error control using only data from finite-sized local patches.…

math-ph2024

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-ph2024

From orbital magnetism to bulk-edge correspondence

Horia D. Cornean, Massimo Moscolari, Stefan Teufel

By extending the gauge covariant magnetic perturbation theory to operators defined on half-planes, we prove that for random ergodic magnetic Schrödinger operators, the zero-t…