Abstract
A metric topology is defined on the family of central Cantor sets. In this topology the Hausdorff dimension and the limit capacity depend continuously on the central Cantor set. (author). 2 refs, 1 fig.
Citation Formats
Munoz M, E, and Vera V, J.
On the continuity of limit capacity of central cantor sets.
IAEA: N. p.,
1992.
Web.
Munoz M, E, & Vera V, J.
On the continuity of limit capacity of central cantor sets.
IAEA.
Munoz M, E, and Vera V, J.
1992.
"On the continuity of limit capacity of central cantor sets."
IAEA.
@misc{etde_10119465,
title = {On the continuity of limit capacity of central cantor sets}
author = {Munoz M, E, and Vera V, J}
abstractNote = {A metric topology is defined on the family of central Cantor sets. In this topology the Hausdorff dimension and the limit capacity depend continuously on the central Cantor set. (author). 2 refs, 1 fig.}
place = {IAEA}
year = {1992}
month = {Sep}
}
title = {On the continuity of limit capacity of central cantor sets}
author = {Munoz M, E, and Vera V, J}
abstractNote = {A metric topology is defined on the family of central Cantor sets. In this topology the Hausdorff dimension and the limit capacity depend continuously on the central Cantor set. (author). 2 refs, 1 fig.}
place = {IAEA}
year = {1992}
month = {Sep}
}