Results 51 to 60 of about 1,123 (133)
Inductive and divisional posets
Abstract We call a poset factorable if its characteristic polynomial has all positive integer roots. Inspired by inductive and divisional freeness of a central hyperplane arrangement, we introduce and study the notion of inductive posets and their superclass of divisional posets.
Roberto Pagaria +3 more
wiley +1 more source
Large Orbits of Supersolvable Linear Groups
The study of regular orbits of linear groups plays an important role in representation theory, particularly that of solvable groups because a chief factor of a solvable group \(G\) is an irreducible \(G\)-module. Existence of regular orbits has had applications to Brauer's conjectures on height zero characters and block size as well as length-type ...
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A survey of the number of supersolvable subgroups of finite groups [PDF]
Primitivo B. Acosta-Humánez +2 more
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New characterizations for supersolvability of fusion system and $p$-nilpotency of finite groups [PDF]
Shengmin Zhang, Zhencai Shen
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Supersolvable closures of finitely generated subgroups of the free group [PDF]
Li‐Da Chen, Jianchun Wu
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The pro-supersolvable topology on a free group: deciding denseness [PDF]
Claude Marion +2 more
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On the supersolvability of a finite group by the sum of subgroup orders [PDF]
Marius Tărnăuceanu
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Finite groups whose maximal subgroups of order divisible by all the\n primes are supersolvable [PDF]
Alexander Moretó
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On Supersolvability Of Finite Groups With P-Subnormal Subgroups [PDF]
Viktoryia N. Kniahina +1 more
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M-groups and the supersolvable residual
A finite group G is an M-group (monomial group) if each irreducible complex character of G is induced from a linear character of a subgroup of G. It is well known that M-groups are always solvable and that certain types of solvable groups are M-groups. In [5] Dornhoff proved a theorem implying that the class of M-groups is rather large.
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