Wyniki wyszukiwania

1

OnCSQ-normal subgroups of finite groups

100%

Xu Y., Li X.

Open Mathematics

|

2016

|

tom 14

|

nr 1

801-806

EN

We introduce a new subgroup embedding property of finite groups called CSQ-normality of subgroups. Using this subgroup property, we determine the structure of finite groups with some CSQ-normal subgroups of Sylow subgroups. As an application of our results, some recent results are generalized.

2

Solitary quotients of finite groups

64%

Tărnăuceanu M.

Open Mathematics

|

2012

|

tom 10

|

nr 2

740-747

EN

We introduce and study the lattice of normal subgroups of a group G that determine solitary quotients. It is closely connected to the well-known lattice of solitary subgroups of G, see [Kaplan G., Levy D., Solitary subgroups, Comm. Algebra, 2009, 37(6), 1873–1883]. A precise description of this lattice is given for some particular classes of finite groups.

3

Erratum to: “Solitary quotients of finite groups”

64%

Tărnăuceanu M.

Open Mathematics

|

2013

|

tom 11

|

nr 2

376-377

EN

In this short note a correct proof of Theorem 3.3 from [Tărnăuceanu M., Solitary quotients of finite groups, Cent. Eur. J. Math., 2012, 10(2), 740–747] is given.

Ograniczanie wyników

3 Open Mathematics

2 Tărnăuceanu M.

1 Li X.

1 Xu Y.

1 2016

1 2013

1 2012

OnCSQ-normal subgroups of finite groups

Solitary quotients of finite groups

Erratum to: “Solitary quotients of finite groups”