RedZeD introduces a new algorithm for persistent homology of Vietoris-Rips filtrations using Reduction to Zero Differentials and active enumeration that speeds up the persistence pairing algorithm in many cases.
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A dedicated global model structure for K-linear ∞-local systems is constructed via simplicial chain complexes, monoidal for base 1-types under the external tensor product.
Authors construct ring involution structures on quotients of Real bordism, orient Lubin-Tate theory via truncated Brown-Peterson spectra, and characterize equivalences after chromatic localization.
The pushout of entangled and parameterized quantum information in monoidal categories yields the external tensor product on flat K-theory bundles.
Short proof of Real Snaith equivalences via Wilson spaces yields E6 orientations, recovers E2ρ-structure on Real BP, and computes THR(KUR) and THR(MUPR) using a norm-inverted variant via nilpotence.
Characterizes the strong identity condition for almost-canonically seminormed rings via orthogonal expansions, projectivity of canonical modules, and Morita equivalences from Zhu algebras, equating smoothing to Morita equivalence for CFT-type VOAs.
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