4 citations · 9 across the 4 of their papers we have counts for
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math.AT2020★ 4 cited
Lifespan Functors and Natural Dualities in Persistent Homology
Ulrich Bauer, Maximilian Schmahl
We introduce lifespan functors, which are endofunctors on the category of persistence modules that filter out intervals from barcodes according to their boundedness properties. The…
math.RT2020★ 4 cited
Structure of semi-continuous q-tame persistence modules
Maximilian Schmahl
Using a result by Chazal, Crawley-Boevey and de Silva concerning radicals of persistence modules, we show that every lower semi-continuous q-tame persistence module can be decompos…