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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

Loi du χ²

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Global eigenvalue distribution of matrices defined by the skew-shift

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An Alternate Statistical Lens to Look at Collaboration Data: Extreme Value Theory

Statistical Model of Measurement Noise in Real-World PMU-based Acquisitions

Using Uncertainty Data in Chance-Constrained Trajectory Planning

Influence of curved delamination front on R-curve of DCB specimen

Non-perturbative probability distribution function for cosmological counts in cells

Extremal behaviour of aggregated data with an application to downscaling

Global eigenvalue distribution of matrices defined by the skew-shift

Long-lived coupled peeling ballooning modes preceding ELMs on JET

Characterization of phosphorus species distribution in waste activated sludge after anaerobic digestion and chemical precipitation with Fe3+ and Mg2+

Statistical Aspects of Wasserstein Distances