Add to ORKGAbstract. We estimate the packing measure of Cantor sets associated to non-increasing sequences through their decay. This result, dual to one obtained by Besicovitch and Taylor, allows us to characterize the dimension functions recently found by Cabrelli et al for these sets. 1
AbstractIn this paper we consider a class of symmetric Cantor sets in R. Under certain separation co...
Abstract. We study Hausdorff and packing dimensions of subsets of a coding space with an ultra metri...
We analyze the structure and the regularity of a broad class of Cantor sets. We provide criteria, an...
We estimate the packing measure of Cantor sets associated to nonincreasing sequences through their d...
In this article we study Cantor sets defined by monotone sequences, in the sense of Besicovich and T...
Abstract. A linear Cantor set C with zero Lebesgue measure is associated with the countable collecti...
In this thesis, Hausdorff, packing and capacity dimensions are studied by evaluating sets in the Euc...
Let K be the attractor of a linear iterated function system Sjx = ρjx+bj (j = 1,..., m) on the real ...
We define the Cantor-type set E first, and then the Besicovitch subset Bp of E. We mainly show the d...
We compute the exact Hausdorff and Packing measures of linear Cantor sets which might not be self si...
We define the Cantor-type set E first, and then the Besicovitch subset Bp of E. We mainly show the d...
For every positive, decreasing, summable sequence $a=(a_i)$, we can construct a Cantor set $C_a$ ass...
Besicovitch showed that if a set is null for the Hausdorff measure associated to a given dimension f...
We study a generalization of Mor´an´s sum sets, obtaining information about the h-Hausdorff and h-pa...
Let Q : [1, infinity) --> [1, infinity) be a strictly increasing function with n less than or equ...
AbstractIn this paper we consider a class of symmetric Cantor sets in R. Under certain separation co...
Abstract. We study Hausdorff and packing dimensions of subsets of a coding space with an ultra metri...
We analyze the structure and the regularity of a broad class of Cantor sets. We provide criteria, an...
We estimate the packing measure of Cantor sets associated to nonincreasing sequences through their d...
In this article we study Cantor sets defined by monotone sequences, in the sense of Besicovich and T...
Abstract. A linear Cantor set C with zero Lebesgue measure is associated with the countable collecti...
In this thesis, Hausdorff, packing and capacity dimensions are studied by evaluating sets in the Euc...
Let K be the attractor of a linear iterated function system Sjx = ρjx+bj (j = 1,..., m) on the real ...
We define the Cantor-type set E first, and then the Besicovitch subset Bp of E. We mainly show the d...
We compute the exact Hausdorff and Packing measures of linear Cantor sets which might not be self si...
We define the Cantor-type set E first, and then the Besicovitch subset Bp of E. We mainly show the d...
For every positive, decreasing, summable sequence $a=(a_i)$, we can construct a Cantor set $C_a$ ass...
Besicovitch showed that if a set is null for the Hausdorff measure associated to a given dimension f...
We study a generalization of Mor´an´s sum sets, obtaining information about the h-Hausdorff and h-pa...
Let Q : [1, infinity) --> [1, infinity) be a strictly increasing function with n less than or equ...
AbstractIn this paper we consider a class of symmetric Cantor sets in R. Under certain separation co...
Abstract. We study Hausdorff and packing dimensions of subsets of a coding space with an ultra metri...
We analyze the structure and the regularity of a broad class of Cantor sets. We provide criteria, an...