P. Valettas

activity

20142025

most citedRandom version of Dvoretzky's theorem in

ℓ_{p}^{n}

24 citations · 36 across the 11 of their papers we have counts for

collaborators

Showing 2021 · math.PRShow all

2 papers · 2 filters

math.PR2021

Decompositions of finite high-dimensional random arrays

Pandelis Dodos, Konstantinos Tyros, Petros Valettas

A $d$ -dimensional random array on a nonempty set $I$ is a stochastic process $X = ⟨ X_{s} : s \in (d I) ⟩$ indexed by the set $(d I)$ of all $d$ -elem…

math.PR2021

Concentration estimates for functions of finite high-dimensional random arrays

Pandelis Dodos, Konstantinos Tyros, Petros Valettas

Let $X$ be a $d$ -dimensional random array on $[n]$ whose entries take values in a finite set $X$ , that is, $\boldsymbol{X}=\langle X_s:s\in \binom{[n]}{d}\ra…