Positivity properties for spherical functions of maximal Young subgroups [PDF]
R. M. Green
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Some results on compact convergence semigroups defined by filters
In this paper the concept of convergence defined by filters is used and applied in the study of semigroups. Special emphasis is placed on compact convergence semigroups and their properties.
Phoebe Ho, Paul Plummer, Shing So
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Complete Reducibility in Good Characteristic
Let $G$ be a simple algebraic group of exceptional type, over an algebraically closed field of characteristic $p \ge 0$. A closed subgroup $H$ of $G$ is called $G$-completely reducible ($G$-cr) if whenever $H$ is contained in a parabolic subgroup $P$ of $
Litterick, Alastair J., Thomas, Adam R.
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MAXIMAL RANK SUBGROUPS AND STRONG FUNCTORIALITY OF THE ADDITIVE EIGENCONE [PDF]
Michael Schuster
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Maximal subgroups of finite classical groups and their geometry
We survey some recent results on maximal subgroups of finite classical groups.
Antonio Cossidente
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Green’s relations for 2 × 2 matrices over linearly ordered abelian groups [PDF]
We consider semigroups of 2 Ã 2 matrices over linearly ordered abelian groups with respect to multiplication, which is defined similarly to tropical algebra. We study Greenâs relations on such semigroups.
Marilyn Kutti, Valdis Laan
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Theoretical Researches about u-Maximal Subgroups and Its Applications in Charactering IntuG
Let G be a finite group and u be the class of all finite supersoluble groups. A supersoluble subgroup U of G is called u-maximal in G if for any supersoluble subgroup V of G containing U, V=U.
Li Zhang, Zheng-Qun Cai
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On maximal finite irreducible subgroups of 𝐺𝐿(𝑛,𝑍). I. The five and seven dimensional cases [PDF]
Wilhelm Plesken, Michael Pohst
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Finite groups with partially σ-subnormal subgroups in short maximal chains [PDF]
Viktoria S. Zakrevskaya
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The conjugacy diameters of non-abelian finite p-groups with cyclic maximal subgroups
Let $ G $ be a group. A subset $ S $ of $ G $ is said to normally generate $ G $ if $ G $ is the normal closure of $ S $ in $ G. $ In this case, any element of $ G $ can be written as a product of conjugates of elements of $ S $ and their inverses.
Fawaz Aseeri , Julian Kaspczyk
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