ON c-NORMAL MAXIMAL AND MINIMAL SUBGROUPS OF SYLOW SUBGROUPS OF FINITE GROUPS
By Huaquan Wei. 2001
134 citations recorded by the source corpus.
Subfields: Discrete Mathematics and Combinatorics, Geometry and Topology, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/41f922429f5709a7a22c054d3f802784992724d4
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In Discrete Mathematics and Combinatorics
In Geometry and Topology
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Citations in the corpus
- Weakly s-semipermutable subgroups of finite groups (2011, unknown): “The following corollary is a generalization of results in [20].”
- Some Conditions Under which a Finite Group Belongs to a Baer-Local Formation (2014, background): “(3) If the maximal subgroups of every Sylow subgroup of E are either Squasinormal (Asaad [1]) or c-normal (Wei [38]) in G, then G/E ∈ .”
- On two questions of L. A. Shemetkov concerning hypercyclically embedded subgroups of finite groups (2010, background): “(4) If G=E A F and the maximal subgroups of every Sylow subgroup of F ðEÞ are either all S-quasinormal (Li and Wang [19]), or all c-normal (Wei, Wang and Li [31]), or all c-supplemented (Wei, Wang and Li [29]) in G, then G A F.”
- On c*-normality and its properties (2007, background): “In [12] Wei presented further results within the framework of formation”
- On c -Normal Maximal and Minimal Subgroups of Sylow Subgroups of Finite Groups. II (2003, methodology): “& Lemma 2.4 (Wei, 2001, Theorem 1).”
- On c-supplemented maximal and minimal subgroups of Sylow subgroups of finite groups (2004, methodology): “By minimizing the number of c-normal maximal or minimal subgroups, Wei in 2001 extended the results further to a saturated formation containing the class of supersolvable groups [ 8 ].”