Dan Lascu

activity

20182026

most citedA dependence with complete connections approach to generalized Rényi continued fractions

2 citations · 4 across the 6 of their papers we have counts for

collaborators

Showing 2023Show all

3 papers · 1 filter

math.NT2023★ 1 cited

Hausdorff dimension of exceptional sets arising in $θ$ -expansions

Gabriela Ileana Sebe, Dan Lascu

For a fixed $θ^{2} = 1/ m$ , $m \in N_{+}$ , let $x \in [0, θ)$ and $[a_{1} (x) θ, a_{2} (x) θ, \dots]$ be the $θ$ -expansion of $x$ . Our first goal is to extend for $θ$ -expansions the r…

math.NT2023

On the $ψ$ -mixing coefficients of Rényi-type maps

Gabriela Ileana Sebe, Dan Lascu

Via dependence with complete connections we investigate the $ψ$ -mixing coefficients of the sequence $(a_{n})_{n \in N}$ of incomplete quotients and also of the doubly infini…

math.PR2023★ 1 cited

On the Extreme Value Behavior of $ϑ$ -Expansions

Gabriela Ileana Sebe, Dan Lascu, Bilel Selmi

The main objective of this paper is to develop extreme value theory for $ϑ$ -expansions. We establish the limit distribution of the maximum value in a $ϑ$ -continued…

Hausdorff dimension of exceptional sets arising in θ-expansions

On the ψ-mixing coefficients of Rényi-type maps

On the Extreme Value Behavior of ϑ-Expansions

Hausdorff dimension of exceptional sets arising in $θ$ -expansions

On the $ψ$ -mixing coefficients of Rényi-type maps

On the Extreme Value Behavior of $ϑ$ -Expansions