Communications of the
Korean Mathematical Society
CKMS

ISSN(Print) 1225-1763 ISSN(Online) 2234-3024

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The following are papers that have received final approval and are awaiting to be published. They are listed in the order of their initial submission date.
Papers are published in the order of their initial submission date and will be made available under “Current Issue” once scheduled to be included in a print issue.

Note: Please understand the below list is not in the exact publishing order of the papers as the list does not include papers under internal reviewing process nor those that have not been galley proofed by the authors.

Final published versions of all papers are available under “All Issues” and also under “Current Issue” for papers included in the current issue.

* Paper information have been automatically generated from the information submitted by authors in the online submission system.
  • Online first article October 21, 2024

    An extension of a normality criterion leading to a counterexample to the converse of Bloch's principle

    Nikhil Bharti and Kuldeep Singh Charak

    Abstract : In this paper, a criterion for normality of a family of meromorphic functions involving differential polynomials is obtained which generalizes a result of Deng et al (J. Aust. Math. Soc. 91(2011), 313-322). As a consequence, a counterexample to the converse of Bloch's principle is also obtained. In addition, we prove some normality criterion generalizing a result of Chen et al (Acta Math. Sci. 36(2016), 87-93). Wherever possible, examples are provided to demonstrate sharpness of results.

  • Online first article October 21, 2024

    On weakly quasi-$S$-primary ideals

    Samir Guesmi

    Abstract : This article introduces the concept of weakly quasi-$S$-primary ideals, which generalize both weakly $S$-primary and quasi-$S$-primary ideals. We define an ideal $P$ of a ring $R$ to be weakly quasi-$S$-primary if there exists $s \in S$ such that, for all $x, y \in R$, if $0 \neq xy \in P$, then either $sx \in \sqrt{P}$ or $sy \in \sqrt{P}$. We investigate various properties and characterizations of weakly quasi-$S$-primary ideals, and provide numerous examples and counterexamples. We also study the behavior of these ideals under homomorphisms, in rings of fractions, in idealizations, and in amalgamated rings.

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October, 2024
Vol.39 No.4

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