activity
20202025
most citedInstability and nonuniqueness for the Euler equations in vorticity form, after M. Vishik

6 citations · 10 across the 5 of their papers we have counts for

collaborators

5 papers

math.NT2025

Probabilistic interpretation of the Selberg--Delange Method in analytic number theory

Maximilian Janisch

In analytic number theory, the Selberg--Delange Method provides an asymptotic formula for the partial sums of a complex function whose Dirichlet series has the form of a produc…

stat.OT2024

Alternative proof for the bias of the hot hand statistic of streak length one

Maximilian Janisch

For a sequence of random variables taking values or , the hot hand statistic of streak length counts what fraction of the streaks of length , that is, consecu…

math.PR2022

Berry-Esseen-type estimates for random variables with a sparse dependency graph

Maximilian Janisch, Thomas Lehéricy

We obtain Berry-Esseen-type bounds for the sum of random variables with a dependency graph and uniformly bounded moments of order using a Fourier transform approa…

math.AP2021★ 6 cited

Instability and nonuniqueness for the Euler equations in vorticity form, after M. Vishik

Dallas Albritton, Elia Brué, Maria Colombo +4

In this expository work, we present Vishik's theorem on non-unique weak solutions to the two-dimensional Euler equations on the whole space, \[ \partial_t ω+ u \cdot \nabla ω= f \,…

math.PR2020★ 4 cited

Kolmogoroff's Strong Law of Large Numbers holds for pairwise uncorrelated random variables

Maximilian Janisch

Using the approach of N. Etemadi for the Strong Law of Large Numbers (SLLN) from 1981 and the elaboration of this approach by S. Csörgő, K. Tandori and V. Totik from 1983, I give w…