activity
20032025
most citedOn the Fractal Dimension of the Visible Universe

4 citations · 8 across the 5 of their papers we have counts for

collaborators

7 papers

math.PR2025

Hitting Probabilities and the Ekstr{ö}m-Persson conjecture

Esa Järvenpää, Markus Myllyoja, Stéphane Seuret

We consider the Ekst\''om-Persson conjecture concerning the value of the Hausdorff dimension of random covering sets formed by balls with radii and centres…

math.CA2024

Ekström-Persson conjecture regarding random covering sets

Esa Järvenpää, Maarit Järvenpää, Markus Myllyoja +1

We consider the Hausdorff dimension of random covering sets generated by balls and general measures in Euclidean spaces. We prove, for a certain parameter range, a conjecture by Ek…

math.PR2019

Fractal percolation is unrectifiable

Zoltán Buczolich, Esa Järvenpää, Maarit Järvenpää +2

We show that there exists (depending on the parameters) such that the fractal percolation is almost surely purely -unrectifiable for all .

math.CA2018★ 3 cited

Hausdorff dimension of limsup sets of rectangles in the Heisenberg group

Fredrik Ekström, Esa Järvenpää, Maarit Järvenpää

The almost sure value of the Hausdorff dimension of limsup sets generated by randomly distributed rectangles in the Heisenberg group is computed in terms of directed singular value…

math.CA2017

Hausdorff dimension of limsup sets of random rectangles in products of regular spaces

Fredrik Ekström, Esa Järvenpää, Maarit Järvenpää +1

The almost sure Hausdorff dimension of the limsup set of randomly distributed rectangles in a product of Ahlfors regular metric spaces is computed in terms of the singular value fu…

math.CA2017★ 1 cited

Asymptotically sharp dimension estimates for -porous sets

Esa Järvenpää, Maarit Järvenpää, Antti Käenmäki +1

In , we establish an asymptotically sharp upper bound for the upper Minkowski dimension of -porous sets having holes of certain size near every point in orthog…