Results 121 to 130 of about 96,536 (270)
Relating Translation functor and Jacquet functor via Chan-Wong's comparison functor [PDF]
arXivKei Yuen Chan and Kayue Daniel Wong constructed a functor from the category of Harish-Chandra modules of $\GL(n, \C)$ to the category of modules over graded Hecke algebra $\H_m$ of type A. This functor has several nice properties, such as compatible with parabolic inductions, and preserving standard and irreducible objects.
arxiv
Abelian categories and definable additive categories [PDF]
arXiv, 2012 We consider three (2-)categories and their (anti-)equivalence. They are the category of small abelian categories and exact functors, the category of definable additive categories and interpretation functors, the category of locally coherent abelian categories and coherent morphisms. These categories link algebra, model theory and "geometry".
arxiv
Harmonic analysis for functors on categories of Banach spaces of distributions [PDF]
, 1973 Thomas Donaldson
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Functors on the category of quasi-fibrations
Topology and its Applications, 2008 AbstractWe consider the following questions: when can we extend a continuous endofunctor on Top the category of topological spaces to a fibrewise continuous endofunctor on Top(2) the category of continuous maps? If this is true, does such fibrewise continuous endofunctor preserve fibrations? In this paper, we define Fib the topological category of cell-
Norio Iwase, Michihiro Sakai
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Functors between Reedy model categories of diagrams [PDF]
arXiv, 2015 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
Some applications of module theory to functor categories [PDF]
, 1978 Barry Mitchell
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Perverse schobers and Orlov equivalences. [PDF]
Eur J Math, 2023 Koseki N, Ouchi G.
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Compact Functors and their Duals in Categories of Banach Spaces [PDF]
, 1971 Kenneth L. Pothoven
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The definable content of homological invariants II: Čech cohomology and homotopy classification
Forum of Mathematics, PiThis 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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