Results 51 to 60 of about 5,418,532 (71)
In this BSc thesis we consider the concept of solvable groups. It turns out that this concept is one of the most important ones in group theory, since these groups in a sense correspond to groups that can be constructed from cyclic groups of prime order.
Kos, Blaž
core
Ends of groups : a computational approach [PDF]
We develop ways in which we can find the number of ends of automatic groups and groups with solvable word problem. In chapter 1, we provide an introduction to ends, splittings, and computa- tion in groups. We also remark that the `JSJ problem'
Clow, Andrew David Menzies
core
A survey of the number of supersolvable subgroups of finite groups
In this paper we survey a new criteria for solvability of finite groups in terms of number of supersolvable (also known as polycyclic) and non-supersolvable subgroups.
Acosta-Humánez, Primitivo B. +2 more
core
Groups with hypercyclic proper quotient groups
We continue the investigation of (solvable) groups all proper subgroups of which are hypercyclic. The monolithic case is studied completely; in the nonmonolithic case, however, one should impose certain additional conditions.
Soules, P., Kurdachenko, L.A.
core +2 more sources
On the Prime Divisors of Conjugacy Lengths of Solvable Groups
Suppose that G is a finite group. We prove that if G/F (G) is solvable of odd order or supersolvable; and G does not contain abelian normal non-central Sylow subgroups, then |cρ(G)| ≤ 3cσ(G). Let m be the total number of abelian Sylow subgroups and n the
Liguo He
core
Proceedings of the Conference on Transformation Groups
Conference on Transformation Groups
core
Epidemiology of gallstone disease in Italy: comparison between a rural and urban female population
RESEARCH GROUPS, STEFANUTTI, Claudia
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The cohomology of virtually torsion-free solvable groups of finite rank
Lorensen, Karl, Kropholler, P.H.
core +1 more source
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GBRDs over supersolvable groups and solvable groups of order prime to 3
Designs, Codes, and Cryptography, 2012zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Diana Combe, Julian Abel
exaly +4 more sources
Counting Abelian, nilpotent, solvable, and supersolvable group orders
Archiv Der Mathematik, 1978exaly +3 more sources

