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Combinatorial Representation Theory
, 1996 We attempt to survey the field of combinatorial representation theory, describe the main results and main questions and give an update of its current status.
Barcelo, Hélène, Ram, Arun
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On strongly primary monoids and domains. [PDF]
Commun Algebra, 2020 Geroldinger A, Roitman M.
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A characterization of seminormal C-monoids. [PDF]
Boll Unione Mat Ital (2008), 2019 Geroldinger A, Zhong Q.
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A characterization of finite abelian groups via sets of lengths in transfer Krull monoids. [PDF]
Commun Algebra, 2018 Zhong Q.
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ABELIAN VARIETIES OVER FINITE FIELDS. [PDF]
Proc Natl Acad Sci U S A, 1955 Lang S.
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PROOF OF A THEOREM DISCOVERED BY MURNAGHAN. [PDF]
Proc Natl Acad Sci U S A, 1957 Livingstone D.
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Erratum to: “Subnormal, permutable, and embedded subgroups in finite groups”
Open Mathematics, 2012 Beidleman James, Ragland Mathew
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Health-related quality of life in patients on maintenance hemodialysis: Evidence from southern Iran using EQ-5D-5L and KDQOL-SF. [PDF]
PLoS OneKarami H +7 more
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On Supersolubility of a Group with Seminormal Subgroups
Siberian Mathematical Journal, 2020zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Monakhov, V. S., Trofimuk, A. A.
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Finite groups with seminormal Schmidt subgroups
Algebra and Logic, 2007Summary: A non-nilpotent finite group whose proper subgroups are all nilpotent is called a Shmidt group. A subgroup \(A\) is said to be seminormal in a group \(G\) if there exists a subgroup \(B\) such that \(G=AB\) and \(AB_1\) is a proper subgroup of \(G\), for every proper subgroup \(B_1\) of \(B\). Groups that contain seminormal Shmidt subgroups of
Knyagina, V. N., Monakhov, V. S.
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