activity
20182025
most citedA multifractal formalism for Hewitt-Stromberg measures

48 citations · 120 across the 9 of their papers we have counts for

collaborators

10 papers

math.FA2025

Barnsley-Navascués fractal operators on Banach spaces on the Sierpiński gasket

Asheesh Kumar Yadav, Himanshu Kumar, Saurabh Verma +1

In this article, we define fractal operators motivated by the works of Barnsley and Navascués on various function spaces such as energy space, Lebesgue space, and oscillation space…

math.DS2025

Measurability of Multifractal Topological Entropy and Its Role in Multifractal Theory

Tingting Wang, Bilel Selmi, Zhiming Li

In this paper, we consider definitions including -Bowen topological entropy and -packing topological entropy. We systematically explore their proper…

math.DS2024

On the mean -intermediate dimensions

Yu Liu, Bilel Selmi, Zhiming Li

In this paper, we introduce the mean -intermediate dimension which has a value between the mean Hausdorff dimension and the metric mean dimension, and prove the equivalent defin…

math.PR2023★ 1 cited

On the Extreme Value Behavior of -Expansions

Gabriela Ileana Sebe, Dan Lascu, Bilel Selmi

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

math.MG2020★ 38 cited

A review on multifractal analysis of Hewitt-Stromberg measures

Bilel Selmi

We estimate the upper and lower bounds of the HewittStromberg dimensions. In particular, these results give new proofs of theorems on the multifractal formalism which i…

math.DS2019★ 3 cited

On the projections of the multifractal Hewitt-Stromberg dimension functions

Bilel Selmi

The aim of this paper is to study the behavior of the multifractal Hewitt-Stromberg dimension functions under projections in Euclidean space. As an application, we study the multif…