Results 51 to 60 of about 1,123 (134)
A survey of the number of supersolvable subgroups of finite groups [PDF]
, 2022 Primitivo B. Acosta-Humánez +2 more
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SR-groups of Order 2npm with Dihedral Sylow 2-subgroup
Моделирование и анализ информационных систем, 2007 The structure of SR-groups with dihedral Sylow 2-subgroup modulo Frattini subgroup is described. It is proved that if a group О is a non-supersolvable SR-group of order 2npm with dihedral Sylow 2-subgroup, p is Mersenne prime.
V. V. Yanishevskiy
doaj
Branes in Anti de Sitter Space-Time [PDF]
, 1998 An intense study of the relationship between certain quantum theories of gravity realized on curved backgrounds and suitable gauge theories, has been originated by a remarkable conjecture put forward by Maldacena almost one year ago.
Trigiante, M.
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Large Orbits of Supersolvable Linear Groups
Journal of Algebra, 1999 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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Supersolvable closures of finitely generated subgroups of the free group [PDF]
, 2022 Li‐Da Chen, Jianchun Wu
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The pro-supersolvable topology on a free group: deciding denseness [PDF]
, 2023 Claude Marion +2 more
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THE INFLUENCE OF WEAKLY CLOSED SUBGROUPS ON THE SUPERSOLVABILITY OF A FINITE GROUP
, 2022 Tao Zhao, Ling Xue
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On which finite supersolvable groups are subnormally monomial [PDF]
, 2004 James Heginbottom
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M-groups and the supersolvable residual
Mathematische Zeitschrift, 1969 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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Finite groups whose maximal subgroups of order divisible by all the\n primes are supersolvable [PDF]
, 2020 Alexander Moretó
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