For every thread quiver the abelian category of pointwise finite-dimensional representations is hereditary.
An introduction to multiparameter per- sistence
2 Pith papers cite this work. Polarity classification is still indexing.
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UNVERDICTED 2representative citing papers
Galois connections provide a new language that unifies interleavings and matchings in persistent homology and yields a simpler proof of bottleneck stability.
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On the Hereditariness of the Representations of Thread Quivers
For every thread quiver the abelian category of pointwise finite-dimensional representations is hereditary.
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Galois Connections in Persistent Homology
Galois connections provide a new language that unifies interleavings and matchings in persistent homology and yields a simpler proof of bottleneck stability.