Results 141 to 150 of about 1,642,029 (305)
Functors between Reedy model categories of diagrams [PDF]
If $D$ is a Reedy category and $M$ is a model category, the category $M^{D}$ of $D$-diagrams in $M$ is a model category under the Reedy model category structure. If $C \to D$ is a Reedy functor between Reedy categories, then there is an induced functor of diagram categories $M^{D} \to M^{C}$. Our main result is a characterization of the Reedy functors $
arxiv
Triples on Reflective Subcategories of Functor Categories [PDF]
David C. Newell
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Promonoidal functor categories [PDF]
AbstractIn this article a completion process for promonoidal categories is used to determine a sufficient condition for the existence of a promonoidal convolution structure on the category of functors between two promonoidal categories. This, in turn, leads to a partial closed structure on the 2-category of promonoidal categories, promonoidal functors,
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Some applications of module theory to functor categories [PDF]
Barry Mitchell
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Perverse schobers and Orlov equivalences. [PDF]
Koseki N, Ouchi G.
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Compact Functors and their Duals in Categories of Banach Spaces [PDF]
Kenneth L. Pothoven
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The definable content of homological invariants II: Čech cohomology and homotopy classification
This is the second installment in a series of papers applying descriptive set theoretic techniques to both analyze and enrich classical functors from homological algebra and algebraic topology.
Jeffrey Bergfalk+2 more
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An adjunction hypothesis between qualia and reports. [PDF]
Tsuchiya N, Saigo H, Phillips S.
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As composites of constant, (co)product, identity, and powerset functors, Kripke polynomial functors form a relevant class of $\mathsf{Set}$-functors in the theory of coalgebras. The main goal of this paper is to expand the theory of limits in categories of coalgebras of Kripke polynomial functors to the context of quantale-enriched categories.
arxiv