1. CMB 2011 (vol 56 pp. 292)
 Dai, MeiFeng

Quasisymmetrically Minimal Moran Sets
M. Hu and S. Wen considered quasisymmetrically minimal uniform Cantor
sets of Hausdorff dimension $1$, where at the $k$th set one removes
from each interval $I$ a certain number $n_{k}$ of open subintervals
of length $c_{k}I$, leaving $(n_{k}+1)$ closed subintervals of
equal length. Quasisymmetrically Moran sets of Hausdorff dimension $1$
considered in the paper are more general than uniform Cantor sets in
that neither the open subintervals nor the closed subintervals are
required to be of equal length.
Keywords:quasisymmetric, Moran set, Hausdorff dimension Categories:28A80, 54C30 

2. CMB 2011 (vol 56 pp. 354)
 Hare, Kathryn E.; Mendivil, Franklin; Zuberman, Leandro

The Sizes of Rearrangements of Cantor Sets
A linear Cantor set $C$ with zero Lebesgue measure is associated with
the countable collection of the bounded complementary open intervals. A
rearrangment of $C$ has the same lengths of its complementary
intervals, but with different locations. We study the Hausdorff and packing
$h$measures and dimensional properties of the set of all rearrangments of
some given $C$ for general dimension functions $h$. For each set of
complementary lengths, we construct a Cantor set rearrangement which has the
maximal Hausdorff and the minimal packing $h$premeasure, up to a constant.
We also show that if the packing measure of this Cantor set is positive,
then there is a rearrangement which has infinite packing measure.
Keywords:Hausdorff dimension, packing dimension, dimension functions, Cantor sets, cutout set Categories:28A78, 28A80 

3. CMB 2011 (vol 55 pp. 172)
 Rhoades, B. E.

Hausdorff Prime Matrices
In this paper we give the form of every multiplicative Hausdorff
prime matrix, thus answering a longstanding open question.
Keywords:Hausdorff prime matrices Category:40G05 

4. CMB 2006 (vol 49 pp. 247)