activity
20132026
most citedRandom Matrices with Slow Correlation Decay

95 citations · 482 across the 12 of their papers we have counts for

collaborators

18 papers

nlin.AO2026

Analysis of inverse stochastic resonance: Effects of neural excitability and timescale separation

Marius E. Yamakou, Torben Krüger, Hermann Schulz-Baldes

We analyze inverse stochastic resonance (ISR) in a bistable FitzHugh--Nagumo neuron driven by additive noise in the voltage variable, focusing on how neural excitability and timesc…

math.PR2019

Scattering in quantum dots via noncommutative rational functions

László Erdős, Torben Krüger, Yuriy Nemish

In the customary random matrix model for transport in quantum dots with internal degrees of freedom coupled to a chaotic environment via channels, the density of t…

math.PR2018★ 9 cited

Cusp Universality for Random Matrices I: Local Law and the Complex Hermitian Case

László Erdős, Torben Krüger, Dominik Schröder

For complex Wigner-type matrices, i.e. Hermitian random matrices with independent, not necessarily identically distributed entries above the diagonal, we show that at any cusp sing…

math.PR2018

Local laws for polynomials of Wigner matrices

László Erdős, Torben Krüger, Yuriy Nemish

We consider general self-adjoint polynomials in several independent random matrices whose entries are centered and have the same variance. We show that under certain conditions the…

math.PR2018★ 35 cited

Correlated Random Matrices: Band Rigidity and Edge Universality

Johannes Alt, László Erdős, Torben Krüger +1

We prove edge universality for a general class of correlated real symmetric or complex Hermitian Wigner matrices with arbitrary expectation. Our theorem also applies to internal ed…

math.PR2017★ 12 cited

Power law decay for systems of randomly coupled differential equations

Laszlo Erdos, Torben Krüger, David Renfrew

We consider large random matrices with centered, independent entries but possibly different variances. We compute the normalized trace of for functions anal…