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20142026
most citedPhase Transition in the Density of States of Quantum Spin Glasses

105 citations · 119 across the 22 of their papers we have counts for

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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-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

Loschmidt Echo for Deformed Wigner Matrices

László Erdős, Joscha Henheik, Oleksii Kolupaiev

We consider two Hamiltonians that are close to each other, , and analyze the time-decay of the corresponding Loschmidt echo $\mathfrak{M}(t) := |\langle ψ_0, \mat…

math-ph2023★ 2 cited

Prethermalization for Deformed Wigner Matrices

László Erdős, Joscha Henheik, Jana Reker +1

We prove that a class of weakly perturbed Hamiltonians of the form , with being a Wigner matrix, exhibits prethermalization. That is, the time evolution generate…

math-ph2014★ 105 cited

Phase Transition in the Density of States of Quantum Spin Glasses

László Erdős, Dominik Schröder

We prove that the empirical density of states of quantum spin glasses on arbitrary graphs converges to a normal distribution as long as the maximal degree is negligible compared wi…