Results 31 to 40 of about 229,870 (85)

A NOTE ON PRIMITIVE SUBGROUPS OF FINITE SOLVABLE GROUPS

, 2013
Xuanli He, S. Qiao, Yanming Wang
semanticscholar   +1 more source

Counting supersolvable and solvable group orders

Research in Mathematics
Edward Bertram, Guanhong Li
openaire   +1 more source

A generalization of Hall-complementation in finite supersolvable groups

, 1969
H. Bechtell
semanticscholar   +1 more source

Rings having solvable adjoint groups

, 1970
P. Bhattacharya, S. Jain
semanticscholar   +1 more source

A note on finite solvable $K$-groups

, 1966
H. Bechtell
semanticscholar   +1 more source

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GBRDs over supersolvable groups and solvable groups of order prime to 3

Designs, Codes and Cryptography, 2012
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Abel, R. Julian R., Combe, Diana, Nelson, Adrian M., Palmer, William D.   +3 more
semanticscholar   +4 more sources

Some characterizations of $\pi$-solvable and supersolvable groups using $\theta$-pairs

Publicationes Mathematicae Debrecen, 2002
Summary: For a finite group \(G\), \(D_p(G)\) is a generalization of the Frattini subgroup of \(G\). We obtain some results on \(\pi\)-solvable and supersolvable groups with the help of \(D_p(G)\) using \(\theta\)-pairs.
Dutta, T. K., Sen, P.
openaire   +2 more sources

Finite groups whose maximal subgroups of order divisible by all the primes are supersolvable

Monatshefte für Mathematik (Print), 2021
We study finite groups G with the property that for any subgroup M maximal in G whose order is divisible by all the prime divisors of | G |, M is supersolvable.
A. Moretó
semanticscholar   +2 more sources

On the embedding of finite solvable groups

Communications in Algebra, 2022
In 1969, Seitz proved that every finite solvable group can be (isomorphically) embedded in a monomial group with the same derived length (fitting length, supersolvable length).
Gurleen Kaur
semanticscholar   +1 more source

Criteria for the p-solvability and p-supersolvability of finite groups

Mathematical Notes, 2013
A subgroup \(A\) of a finite group \(G\) \textit{covers} the maximal pair \((K,H)\), where \(K\) and \(H\) are subgroups of \(G\) such that \(K\) is a maximal subgroup of \(H\), if \(AH=AK\) and \textit{avoids} \((K,H)\) if \(A\cap K=A\cap H\). Every permutable subgroup covers or avoids every maximal pair, but the converse is not true in general.
Liu, Yufeng, Guo, Wenbin, Kovaleva, V. A., Skiba, A. N.   +3 more
openaire   +1 more source