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20132026
most citedIrreducibility of the Bloch Variety for Finite-Range Schrödinger Operators

19 citations · 25 across the 8 of their papers we have counts for

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math-ph2026

Poisson eigenvalue statistics and dynamical delocalization for fractional and long-range Anderson models

Peter D. Hislop, Rodrigo Matos, Constanza Rojas-Molina

We study local eigenvalue statistics and dynamical (de)-localization properties for long-range Anderson models, including the fractional Anderson model. These systems are random An…

math-ph2023

On the localization regime of certain random operators within Hartree-Fock theory

Rodrigo Matos

Localization results for a class of random Schrödinger operators within the Hartree-Fock approximation are proved in two regimes: large disorder and weak disorder/extreme energies.…

math-ph2021★ 19 cited

Irreducibility of the Bloch Variety for Finite-Range Schrödinger Operators

Jake Fillman, Wencai Liu, Rodrigo Matos

We study the Bloch variety of discrete Schrödinger operators associated with a complex periodic potential and a general finite-range interaction, showing that the Bloch variety is…

math-ph2020

Spectral and Dynamical contrast on highly correlated Anderson-type models

Rodrigo Matos, Rajinder Mavi, Jeffrey Schenker

We study spectral and dynamical properties of random Schrödinger operators and $H_{\mathrm{Diag}}=-A_{\mathbb{G}_{\mathrm{Di…

math-ph2019★ 5 cited

Localization and IDS Regularity in the Disordered Hubbard Model within Hartree-Fock Theory

Rodrigo Matos, Jeffrey Schenker

Using the fractional moment method it is shown that, within the Hartree-Fock approximation for the Disordered Hubbard Hamiltonian, weakly interacting Fermions at positive temperatu…