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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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Indices of non-supersolvable maximal subgroups in finite groups [PDF]
Antonio Beltrán, Changguo Shao
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The problem of zero divisors in convolution algebras of supersolvable Lie groups [PDF]
, 2011 Łukasz Garncarek
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Extending structures, Galois groups and supersolvable associative algebras [PDF]
, 2013 A. L. Agore, G. Militaru
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Another criterion for supersolvability of finite groups [PDF]
, 2022 Marius Tărnăuceanu
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On the supersolvability of a finite group by the sum of subgroup orders [PDF]
, 2021 Marius Tărnăuceanu
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Notes on Solvability andp-Supersolvability of Finite Groups [PDF]
, 2019 Zhang Jia +3 more
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THE LOCAL STRUCTURE OF THE ARTIN ROOT NUMBER. [PDF]
Proc Natl Acad Sci U S A, 1955 Dwork B.
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The zero divisor question for supersolvable groups [PDF]
, 1973 Edward Formanek
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