Weak comultiplication modules over a pullback of commutative local Dedekind domains

The goal point of recent attempts to classify indecomposable modules over non-artinian rings has been pullback rings. The purpose of this paper is to outline a new approach to the classification of indecomposable weak comultiplication modules with finite-dimensional top over certain kinds of pullbac...

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Datum:2018
Hauptverfasser: Atani, Reza Ebrahimi, Atani, Shahabaddin Ebrahimi
Format: Artikel
Sprache:English
Veröffentlicht: Lugansk National Taras Shevchenko University 2018
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Online Zugang:https://admjournal.luguniv.edu.ua/index.php/adm/article/view/764
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Назва журналу:Algebra and Discrete Mathematics

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Algebra and Discrete Mathematics
id admjournalluguniveduua-article-764
record_format ojs
spelling admjournalluguniveduua-article-7642018-04-04T08:31:48Z Weak comultiplication modules over a pullback of commutative local Dedekind domains Atani, Reza Ebrahimi Atani, Shahabaddin Ebrahimi Pullback, Separated modules and representations, Non-separated modules, Weak comultiplication modules, Dedekind domains, Pureinjective modules, Prufer modules 13C05, 13C13, 16D70 The goal point of recent attempts to classify indecomposable modules over non-artinian rings has been pullback rings. The purpose of this paper is to outline a new approach to the classification of indecomposable weak comultiplication modules with finite-dimensional top over certain kinds of pullback rings. Lugansk National Taras Shevchenko University 2018-04-04 Article Article Peer-reviewed Article application/pdf https://admjournal.luguniv.edu.ua/index.php/adm/article/view/764 Algebra and Discrete Mathematics; Vol 8, No 1 (2009) 2415-721X 1726-3255 en https://admjournal.luguniv.edu.ua/index.php/adm/article/view/764/294 Copyright (c) 2018 Algebra and Discrete Mathematics
institution Algebra and Discrete Mathematics
baseUrl_str
datestamp_date 2018-04-04T08:31:48Z
collection OJS
language English
topic Pullback
Separated modules and representations
Non-separated modules
Weak comultiplication modules
Dedekind domains
Pureinjective modules
Prufer modules
13C05
13C13
16D70
spellingShingle Pullback
Separated modules and representations
Non-separated modules
Weak comultiplication modules
Dedekind domains
Pureinjective modules
Prufer modules
13C05
13C13
16D70
Atani, Reza Ebrahimi
Atani, Shahabaddin Ebrahimi
Weak comultiplication modules over a pullback of commutative local Dedekind domains
topic_facet Pullback
Separated modules and representations
Non-separated modules
Weak comultiplication modules
Dedekind domains
Pureinjective modules
Prufer modules
13C05
13C13
16D70
format Article
author Atani, Reza Ebrahimi
Atani, Shahabaddin Ebrahimi
author_facet Atani, Reza Ebrahimi
Atani, Shahabaddin Ebrahimi
author_sort Atani, Reza Ebrahimi
title Weak comultiplication modules over a pullback of commutative local Dedekind domains
title_short Weak comultiplication modules over a pullback of commutative local Dedekind domains
title_full Weak comultiplication modules over a pullback of commutative local Dedekind domains
title_fullStr Weak comultiplication modules over a pullback of commutative local Dedekind domains
title_full_unstemmed Weak comultiplication modules over a pullback of commutative local Dedekind domains
title_sort weak comultiplication modules over a pullback of commutative local dedekind domains
description The goal point of recent attempts to classify indecomposable modules over non-artinian rings has been pullback rings. The purpose of this paper is to outline a new approach to the classification of indecomposable weak comultiplication modules with finite-dimensional top over certain kinds of pullback rings.
publisher Lugansk National Taras Shevchenko University
publishDate 2018
url https://admjournal.luguniv.edu.ua/index.php/adm/article/view/764
work_keys_str_mv AT atanirezaebrahimi weakcomultiplicationmodulesoverapullbackofcommutativelocaldedekinddomains
AT atanishahabaddinebrahimi weakcomultiplicationmodulesoverapullbackofcommutativelocaldedekinddomains
first_indexed 2025-12-02T15:50:22Z
last_indexed 2025-12-02T15:50:22Z
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