Results 11 to 20 of about 47 (34)

Genotype-phenotype associations in Alström syndrome: a systematic review and meta-analysis. [PDF]

J Med Genet, 2023
Bea-Mascato B, Valverde D.
europepmc   +1 more source

A comparative study of exceptional experiences of clients seeking advice and of subjects in an ordinary population. [PDF]

Front Psychol, 2013
Fach W, Atmanspacher H, Landolt K, Wyss T, Rössler W.   +4 more
europepmc   +1 more source

A scale for assessing the severity of arousal disorders. [PDF]

Sleep, 2014
Arnulf I, Zhang B, Uguccioni G, Flamand M, Noël de Fontréaux A, Leu-Semenescu S, Brion A.   +6 more
europepmc   +1 more source

Health-related quality of life in patients on maintenance hemodialysis: Evidence from southern Iran using EQ-5D-5L and KDQOL-SF. [PDF]

PLoS One
Karami H, Mohammadi N, Shirvani Shiri M, Bordbar N, Mouseli A, Taheri Kondar R, Rezvani A, Vatankhah M.   +7 more
europepmc   +1 more source

Cellular origin(s) of chronic lymphocytic leukemia: cautionary notes and additional considerations and possibilities.

Blood, 2011
Chiorazzi N, Ferrarini M.
europepmc   +1 more source

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On Supersolubility of a Group with Seminormal Subgroups

Siberian Mathematical Journal, 2020
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
A A Trofimuk, Monakhov V S
exaly   +2 more sources

The Supersolvable Residual of a Finite Group Factorized by Pairwise Permutable Seminormal Subgroups

Algebra and Logic, 2021
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
A A Trofimuk
exaly   +3 more sources

On the supersolubility of a finite group factorized into pairwise permutable seminormal subgroups

Colloquium Mathematicum, 2021
A subgroup \(A\) of a finite group \(G\) is called seminormal in \(G\) if there exists a subgroup \(B\) such that \(G = AB\) and \(AX\) is a subgroup of \(G\) for every subgroup \(X\) of \(B.\) The author studies groups \(G = G_1 \cdots G_n\) with pairwise permutable subgroups \(G_1,\dots,G_n\) such that \(G_i\) and \(G_j\) are seminormal in \(G_iG_j\)
A A Trofimuk
exaly   +3 more sources

Finite groups with seminormal Schmidt subgroups

Algebra and Logic, 2007
Summary: 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
V S Monakhov, Monakhov V S
exaly   +2 more sources

Finite groups with a seminormal Hall subgroup

Mathematical Notes, 2006
The paper studies finite groups with a seminormal Hall subgroup. A subgroup \(H\) of a group \(G\) is said to be seminormal in \(G\) if there is a subgroup \(K\) in \(G\) such that \(HK=G\) and the product \(HK_1\) is a proper subgroup of \(G\) for any subgroup \(K_1\) of \(K\) which differs from \(K\). In this case, we refer to the subgroup \(K\) as a
V S Monakhov, Monakhov V S
exaly   +2 more sources