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Global eigenvalue distribution of matrices defined by the skew-shift

Marius Christopher Lemm

We consider large Hermitian matrices whose entries are defined by evaluating the exponential function along orbits of the skew-shift

\binom{j}{2} \omega+jy+x \mod 1

for irrational

\omega

. We prove that the eigenvalue distribution of these matrices conv ...

2019

The relative contributions of private information sharing and public information releases to information aggregation

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Chattez avec Graph Search

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Global eigenvalue distribution of matrices defined by the skew-shift

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An Analysis of the Distribution of Inter-Flash Time Intervals in the Area of the Santis Tower

On the distribution of squarefree integers in arithmetic progressions

Bayesian Differential Privacy for Machine Learning

Estimating species distribution and abundance in river networks using environmental DNA

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Global eigenvalue distribution of matrices defined by the skew-shift

Design Space of Modular Slab Systems with Discrete Stiffness Distribution and Irregular Column Layout