Triebel-Lizorkin capacity and Hausdorff measure in metric spaces
arXiv:1910.03920
Abstract
We provide a upper bound for Triebel-Lizorkin capacity in metric settings in terms of Hausdorff measure. On the other hand, we also prove that the sets with zero capacity have generalized Hausdorff -measure zero for a suitable gauge function
to appear in Math. Slovaca