Coweakly Uniserial Modules and Rings Whose (2‐Generated) Modules Are Coweakly Uniserial
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DOI: 10.1155/jom/5057559
Abstract: A module is called weakly uniserial if for any two its submodules at least one of them is embedded in the other. This is a nontrivial generalization of uniserial modules and rings. Here, we introduce… read more here.
Keywords: module; rings whose; uniserial modules; modules rings ... See more keywords
Cellular covers of divisible uniserial modules over valuation domains
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DOI: 10.1515/forum-2023-0351
Abstract: Abstract Cellular covers which originate in homotopy theory are considered here for a very special class: divisible uniserial modules over valuation domains. This is a continuation of the study of cellular covers of divisible objects,… read more here.
Keywords: valuation domains; uniserial modules; divisible uniserial; cellular covers ... See more keywords