Sequential ends of metric spaces
We develop an analog to the ends of a metric space for the category of coarse metric spaces and show that it is equivalent to a previously defined coarse invariant.
math.MG↗
arXiv subjects
Michael DeLyser
Publications and source records attributed to Michael DeLyser.
A coarse invariant for all metric spaces
"An invariant of metric spaces under bornologous equivalences" gives an invariant and "A coarse invariant" extends the invariant to coarse equivalences. In both papers the invariant is defined for a class of metric spaces called sigma stable. This paper extends the invariant to all metric spaces and also gives an example of a space that is not sigma stable.
math.GN↗