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20232026
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math-ph2026

Anomalous rate of eigenstate thermalisation at singularities of the density of states

László Erdős, Joscha Henheik, Volodymyr Riabov

We prove the Eigenstate Thermalisation Hypothesis (ETH), also known as Quantum Unique Ergodicity (QUE), for large mean-field random matrices with general correlation st…

math-ph2026

On a Rosenzweig-Porter-type model

Giorgio Cipolloni, László Erdős, Joscha Henheik

We consider a very general Rosenzweig-Porter-type model, , where is an arbitrary Hermitian matrix and is a standard Wigner matrix. We precisely trace the locali…

math-ph2025

Uniform-in-temperature locality estimates for weakly interacting quantum systems

Arka Adhikari, Joscha Henheik, Marius Lemm +1

The locality of thermal quantum states has emerged as a key input for applications to thermalization, response theory, and efficient simulability. Locality is either captured by th…

math-ph2025

Normal Typicality and Dynamical Typicality for a Random Block-Band Matrix Model

László Erdős, Joscha Henheik, Cornelia Vogel

We prove normal typicality and dynamical typicality for a (centered) random block-band matrix model with block-dependent variances. A key feature of our model is that we achieve in…

math-ph2024

Multi-band superconductors have enhanced critical temperatures

Joscha Henheik, Edwin Langmann, Asbjørn Bækgaard Lauritsen

We introduce a multi-band BCS free energy functional and prove that for a multi-band superconductor the effect of inter-band coupling can only increase the critical temperature, ir…

math-ph2024

Response theory for locally gapped systems

Joscha Henheik, Tom Wessel

We introduce a notion of a \emph{local gap} for interacting many-body quantum lattice systems and prove the validity of response theory and Kubo's formula for localized perturbatio…