Results 111 to 120 of about 1,625,403 (282)
Equivariant extensions of *-algebras
A bivariant functor is defined on a category of *-algebras and a category of operator ideals, both with actions of a second countable group $G$, into the category of abelian monoids. The element of the bivariant functor will be $G$-equivariant extensions
Goffeng, Magnus
core
Whittaker categories of quasi-reductive lie superalgebras and quantum symmetric pairs
We show that, for an arbitrary finite-dimensional quasi-reductive Lie superalgebra over ${\mathbb {C}}$ with a triangular decomposition and a character $\zeta $ of the nilpotent radical, the associated Backelin functor $\Gamma _\zeta $
Chih-Whi Chen, Shun-Jen Cheng
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Dg analogues of the Zuckerman functors and the dual Zuckerman functors I
We study the category of dg Harish-Chandra modules (over an arbitrary commutative ring) and construct dg analogues of the induction functor, the production functor, the Zuckerman functor and the dual Zuckerman functor.Comment: 38 ...
Hayashi, Takuma
core
The Nachbin compactification via convergence ordered spaces
We construct the Nachbin compactification for a T3.5-ordered topological ordered space by tailing a quotient of an ordered convergence space compactification.
D. C. Kent, Dongmei Liu
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Towards free localic algebras [PDF]
The purpose of this paper is to establish that the underlying objectfunctor from the models of a Lawvere theory to the base category creates limitsand coequalisers of all parallel pairs of homomorphisms whose underlying pairadmit a split coequaliser.
Nathan Tshakatumba+2 more
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Functors on the category of quasi-fibrations
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
openaire +2 more sources
Peter Freyd, Abeliwi Categories. An Introduction to the Theory of Functors (Harper and Row, 1964), xi+164 pp., $7.00. [PDF]
John Howie
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The main purpose of this paper is to introduce a new structure that is a fuzzy TL-uniform space. We show that our structure generates a fuzzy topological space, precisely, a fuzzy T-locality space.
Khaled A. Hashem, Nehad N. Morsi
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On exact category of $(m, n)$-ary hypermodules [PDF]
We introduce and study category of $(m, n)$-ary hypermodules as a generalization of the category of $(m, n)$-modules as well as the category of classical modules. Also, we study various kinds of morphisms.
Najmeh Jafarzadeh, Reza Ameri
doaj
Some applications of module theory to functor categories [PDF]
Barry Mitchell
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