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A model structure on the category of diffeological spaces

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arxiv 1311.5668 v7 pith:GKKXJKIM submitted 2013-11-22 math.AT

classification math.AT
keywords categorymodelspacesstructurediffeologicalconstructequivalencesequivalent
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We construct a model category structure on the category of diffeological spaces which is Quillen equivalent to the model structure on the category of topological spaces based on the notions of Serre fibrations and weak homotopy equivalences.

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  1. Ontology Neural Network and ORTSF: A Framework for Topological Reasoning and Delay-Robust Control

    cs.RO 2025-06 reject novelty 4.0 of 10

    A proposed ONN+ORTSF architecture claims to unify topological semantic reasoning with delay-robust control, but the theoretical guarantees are not rigorously established and the empirical validation is fitted and cont...

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