2Department of Mathematics (Brown University 151 Thayer Street Providence, RI 02912 USA - United States)
Brown University (Providence, Rhode Island 02912 - United States)
Abstract : Stable topological invariants are a cornerstone of persistence theory and applied topology, but their discriminative properties are often poorly-understood. In this paper we investigate the injectivity of a rich homology-based invariant first defined in \cite{dey2015comparing} which we think of as embedding a metric graph in the barcode space.
https://hal.inria.fr/hal-01708780 Contributor : Steve OudotConnect in order to contact the contributor Submitted on : Wednesday, February 14, 2018 - 9:57:37 AM Last modification on : Thursday, February 10, 2022 - 5:02:10 PM