On S-quasinormally embedded subgroups of finite groups

By M. Asaad, A. A. Heliel. 2001

89 citations recorded by the source corpus.

Subfields: Artificial Intelligence, Discrete Mathematics and Combinatorics, Electrical and Electronic Engineering

View Paper: https://www.semanticscholar.org/paper/45442aab68c5f560bb7a4c50bcbb34edd64e9a94

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Artificial Intelligence

1. A. Skiba
2. Wenbin Guo
3. Huaquan Wei
4. Yanming Wang
5. Yangming Li
6. Xiaoyu Chen

In Discrete Mathematics and Combinatorics

1. A. Skiba
2. Wenbin Guo
3. Yangming Li
4. Yanming Wang
5. Huaquan Wei
6. Xiaoyu Chen
7. Shirong Li
8. Zhencai Shen

In Electrical and Electronic Engineering

1. A. Skiba
2. Wenbin Guo
3. Huaquan Wei
4. Yangming Li
5. Xiaoyu Chen
6. Yanming Wang

Citations in the corpus

• Some Conditions Under which a Finite Group Belongs to a Baer-Local Formation (2014, background): “(5) If E is soluble and the maximal subgroups of every Sylow subgroup of F E are S-quasinormally embedded in G, then G ∈ (Asaad and Heliel [3]).”
• On c*-normality and its properties (2007, result): “Asaad and Heliel in [1] gave further results within the framework of formation theory.”
• On SS-Quasinormal Subgroups of Finite Groups (2008, background): “This concept was introduced by Kegel (1962) and was investigated by many authors, for example, see Asaad (1998), Asaad and Heliel (2001), Ballester-Bolinches (1989), Ballester-Bolinches and Pedraza Aguilera (1996, 1998).”
• On p-nilpotency of finite groups with some subgroups π-quasinormally embedded (2005, background): “Most recently, Asaad and Heliel proved in [2]: Let G be a group and let p be the smallest prime dividing |G|.”