Projects per year
Abstract
We provide sharp lower and upper bounds for the Hausdorff dimension of the intersection of a typical random covering set with a fixed analytic set both in Ahlfors regular metric spaces and in the $d$dimensional torus. In metric spaces, we consider covering sets generated by balls and, in the torus, we deal with general analytic generating sets.
Original language  English 

Article number  paper no. 1 
Pages (fromto)  118 
Number of pages  18 
Journal  Electronic Journal of Probability 
Volume  22 
Early online date  5 Jan 2017 
DOIs  
Publication status  Published  5 Jan 2017 
Bibliographical note
© 2017, The Author(s).Keywords
 math.PR
 math.CA
 math.DS
Projects
 2 Finished

Gaps theorems and statistics of patterns in quasicrystals
1/07/15 → 30/06/18
Project: Research project (funded) › Research

Diophantine approximation, chromatic number, and equivalence classes of separated nets
10/10/13 → 9/07/15
Project: Research project (funded) › Research