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Interval Replacements of Persistence Modules

Asashiba, Hideto et al.
arXiv (All) · Papers
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55n31algebraic-topologyrepresentation-theoryrings-and-algebras
Persistence modules indexed by finite posets arise in topological data analysis. Unlike in the one-parameter case, they need not decompose into interval modules. Interval replacements approximate them by formal differences of interval decomposable modules. Extending earlier work on 2D-grids, we stud
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