Results 31 to 40 of about 90,057 (293)

Grothendieck rings for Lie superalgebras and the Duflo–Serganova functor [PDF]

open access: yesAlgebra & Number Theory, 2016
We show that the Duflo-Serganova functor on the category of finite-dimensional modules over a finite-dimensional contragredient Lie superalgebra induces a ring homomorphism on a natural quotient of the Grothendieck ring, which is isomorphic to the ring ...
Crystal Hoyt, Shifra Reif
semanticscholar   +1 more source

Agreement, disagreement and the NP vs. DP debate

open access: yesGlossa, 2020
Of special relevance for the NP vs. DP debate are nominals in which the determiner has other values for number, gender, case and/or person than the noun, for depending on whether such nominals share these values with the noun or with the determiner they ...
Frank Van Eynde
doaj   +2 more sources

Functors Induced by Cauchy Extension of C$^ast$-algebras [PDF]

open access: yesSahand Communications in Mathematical Analysis, 2019
In this paper, we give three functors $mathfrak{P}$, $[cdot]_K$ and $mathfrak{F}$ on the category of C$^ast$-algebras. The functor $mathfrak{P}$ assigns to each C$^ast$-algebra $mathcal{A}$ a pre-C$^ast$-algebra $mathfrak{P}(mathcal{A})$ with completion $
Kourosh Nourouzi, Ali Reza
doaj   +1 more source

t-structures for relative D-modules and t-exactness of the de Rham functor [PDF]

open access: yes, 2018
This paper is a contribution to the study of relative holonomic D-modules. Contrary to the absolute case, the standard t-structure on holonomic D-modules is not preserved by duality and hence the solution functor is no longer t-exact with respect to the
Fiorot, Luisa   +1 more
core   +1 more source

On an adjoint functor to the Thom functor [PDF]

open access: yesProceedings of the American Mathematical Society, 2001
We construct a right adjoint functor to the Thom functor, i.e., to the functor which assigns the Thom space T ξ T\xi to a vector bundle ξ \xi .
openaire   +2 more sources

N-complexes as functors, amplitude cohomology and fusion rules [PDF]

open access: yes, 2006
We consider N-complexes as functors over an appropriate linear category in order to show first that the Krull-Schmidt Theorem holds, then to prove that amplitude cohomology only vanishes on injective functors providing a well defined functor on the ...
A. Connes   +20 more
core   +6 more sources

On the surjectivity of the map of spectra associated to a tensor‐triangulated functor [PDF]

open access: yes, 2017
We prove a few results about the map Spc(F) induced on tensor‐triangular spectra by a tensor‐triangulated functor F . First, F is conservative if and only if Spc(F) is surjective on closed points. Second, if F detects tensor‐nilpotence of morphisms, then
Paul Balmer
semanticscholar   +1 more source

A COMPUTABLE FUNCTOR FROM GRAPHS TO FIELDS [PDF]

open access: yesJournal of Symbolic Logic (JSL), 2015
Fried and Kollár constructed a fully faithful functor from the category of graphs to the category of fields. We give a new construction of such a functor and use it to resolve a longstanding open problem in computable model theory, by showing that for ...
Russell G. Miller   +3 more
semanticscholar   +1 more source

On Finitary Functors

open access: yesTheory and Applications of Categories, 2019
A simple criterion for a functor to be finitary is presented: we call $F$ finitely bounded if for all objects $X$ every finitely generated subobject of $FX$ factorizes through the $F$-image of a finitely generated subobject of $X$. This is equivalent to $F$ being finitary for all functors between `reasonable' locally finitely presentable categories ...
Adámek, Jiří   +3 more
openaire   +4 more sources

Classifying affine line bundles on a compact complex space

open access: yesComplex Manifolds, 2019
The classification of affine line bundles on a compact complex space is a difficult problem. We study the affine analogue of the Picard functor and the representability problem for this functor. Let be a compact complex space with .
Plechinger Valentin
doaj   +1 more source

Home - About - Disclaimer - Privacy