A Baer-Kaplansky Theorem in additive categories
S Crivei, D Keskin Tütüncü, R Tribak - … Symposium on Ring Theory, 2021 - World Scientific
… Kaplansky Theorem in certain classes of additive categories, namely Grothendieck categories
and finitely accessible additive categories… of our Baer-Kaplansky Theorem. We first recall …
and finitely accessible additive categories… of our Baer-Kaplansky Theorem. We first recall …
Kaplansky classes and derived categories
J Gillespie - Mathematische Zeitschrift, 2007 - Springer
… categories the class of flat objects form such Kaplansky classes, and hence induce monoidal
model structures on the associated chain complex categories… Let G : A −→ B be an additive …
model structures on the associated chain complex categories… Let G : A −→ B be an additive …
The Baer-Kaplansky theorem for a class of global mixed groups
ST Files, WJ Wickless - The Rocky Mountain Journal of Mathematics, 1996 - JSTOR
… Our results are apparently examples of Baer-Kaplansky type theorems for global, … additive
category. In this setting the algebra A(G) is just the QC/-endomorphism ring of G . The category …
category. In this setting the algebra A(G) is just the QC/-endomorphism ring of G . The category …
Kaplansky Theorem for completely regular spaces
… The following Kaplansky type theorem can be considered as a generalization of the
Gleason-Kahane-Zelazko Theorem [… We will establish the proof of Theorem 2.2 in several lemmas. …
Gleason-Kahane-Zelazko Theorem [… We will establish the proof of Theorem 2.2 in several lemmas. …
Baer-Kaplansky classes in categories: transfer via functors
S Crivei, DK Tütüncü, R Tribak - Communications in Algebra, 2020 - Taylor & Francis
… Baer-Kaplansky classes in preadditive categories. We show that a fully faithful covariant
additive functor between such categories preserves and reflects Baer-Kaplansky classes. As …
additive functor between such categories preserves and reflects Baer-Kaplansky classes. As …
[PDF][PDF] Unique decomposition and isomorphic refinement theorems in additive categories
CL Walker, RB Warfield Jr - Journal of Pure and Applied Algebra, 1976 - core.ac.uk
… category case. In the first section below we prove a Kruli-Schmidt Theorem for finite
decompositions in any additive category… theorems for infinite direct sums in additive categories …
decompositions in any additive category… theorems for infinite direct sums in additive categories …
Topological methods in valuation theory
I Kaplansky - 1947 - projecteuclid.org
… sort of category argument as is used here. We are also able to prove the theorem in the non-…
Hence F*/N is isomorphic to an additive group of realnumbers. Choose a fixed mapping of F…
Hence F*/N is isomorphic to an additive group of realnumbers. Choose a fixed mapping of F…
Baer–Kaplansky classes in Grothendieck categories and applications
S Crivei, D Keskin Tütüncü - Mediterranean Journal of Mathematics, 2019 - Springer
… objects of an exactly definable additive category \({\mathcal … additive category \({\mathcal
{C}}\), we show that the class of finitely presented objects of \({\mathcal {C}}\) is Baer–Kaplansky …
{C}}\), we show that the class of finitely presented objects of \({\mathcal {C}}\) is Baer–Kaplansky …
Classification theory of Abelian groups, II: Local theory
RB Warfield Jr - Abelian Group Theory: Proceedings of the Oberwolfach …, 2006 - Springer
… is a generalization of Ulm's classification theorem for … Kaplansky's and Mackey's generalization
of Ulm's theorem to … Schmidt theorem to an additive category associated with the category …
of Ulm's theorem to … Schmidt theorem to an additive category associated with the category …
[PDF][PDF] Projective diagrams over partially ordered sets are free
M Hoppner, H Lenzing - J. Pure Appl. Algebra, 1981 - core.ac.uk
… A generalization of Kaplansky’s theorem on projective … in a module category ,fi (ie an abelian
category with coproducts … a small additive category) are just the covariant additive functors …
category with coproducts … a small additive category) are just the covariant additive functors …
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