6 citations · 8 across the 2 of their papers we have counts for
3 papers
math.AT2017★ 2 cited
Interleaving Distance as a Limit
Killian Meehan, David Meyer
Persistent homology is a way of determining the topological properties of a data set. It is well known that each persistence module admits the structure of a representation of a fi…
math.AT2017★ 6 cited
An Isometry Theorem for Generalized Persistence Modules
Killian Meehan, David Meyer
In recent work, generalized persistence modules have proved useful in distinguishing noise from the legitimate topological features of a data set. Algebraically, generalized persis…
math.RA2016
Universal deformation rings for extensions of finite subgoups of
David C. Meyer
In this paper we expand on previous results, studying the extent to which one can detect fusion in certain finite groups , from information about the universal deformation rings…