activity
20172024
most citedStability of a Szegő-type asymptotics

5 citations · 13 across the 4 of their papers we have counts for

collaborators

5 papers

math.PR2024

On the return probability of the simple random walk on Galton-Watson trees

Peter Müller, Jakob Stern

We consider the simple random walk on Galton-Watson trees with supercritical offspring distribution, conditioned on non-extinction. In case the offspring distribution has finite su…

math.SP2023★ 4 cited

The Widom-Sobolev formula for discontinuous matrix-valued symbols

Leon Bollmann, Peter Müller

We prove the Widom-Sobolev formula for the asymptotic behaviour of truncated Wiener-Hopf operators with discontinuous matrix-valued symbols for three different classes of test func…

math-ph2021★ 5 cited

Stability of a Szegő-type asymptotics

Peter Müller, Ruth Schulte

We consider a multi-dimensional continuum Schrödinger operator which is given by a perturbation of the negative Laplacian by a compactly supported bounded potential. We show th…

math-ph2020★ 4 cited

Localisation for Delone operators via Bernoulli randomisation

Peter Müller, Constanza Rojas-Molina

Delone operators are Schrödinger operators in multi-dimensional Euclidean space with a potential given by the sum of all translates of a given "single-site potential" centred at th…

math-ph2017

Perturbations of continuum random Schrödinger operators with applications to Anderson orthogonality and the spectral shift function

Adrian Dietlein, Martin Gebert, Peter Müller

We study effects of a bounded and compactly supported perturbation on multi-dimensional continuum random Schrödinger operators in the region of complete localisation. Our main emph…