The lower garland of subgroup lattices in linear groups.
Panin, A.A. (2002)
Zapiski Nauchnykh Seminarov POMI
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Displaying similar documents to “Finite subgroups of .”
The lower garland of subgroup lattices in linear groups.
Erratum to: “Solitary quotients of finite groups”
Marius Tărnăuceanu (2013)
Open Mathematics
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In this short note a correct proof of Theorem 3.3 from [Tărnăuceanu M., Solitary quotients of finite groups, Cent. Eur. J. Math., 2012, 10(2), 740–747] is given.
The subgroups of , or how to compute the table of marks of a finite group.
Pfeiffer, Götz (1997)
Experimental Mathematics
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Stabilizers of lattices in Lie groups.
Mosak, Richard D., Moskowitz, Martin (1994)
Journal of Lie Theory
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On the group .
Fajziev, Valerij (2000)
ELA. The Electronic Journal of Linear Algebra [electronic only]
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On certain closed subgroups of .
Lozano-Robledo, Álvaro (2005)
Revista Colombiana de Matemáticas
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Finite Groups Whose Minimal Subgroups are Normal.
Joseph Buckley (1970)
Mathematische Zeitschrift
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On cyclic subgroups of the group .
Shokuev, V. N. (2001)
Vladikavkazskiĭ Matematicheskiĭ Zhurnal
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Metanilpotent Groups Satisfying the Minimal Condition for Normal Subgroups.
Howard L. Silcock (1973/74)
Mathematische Zeitschrift
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Isotype subgroups of mixed groups.
Megibben, Charles, Ullery, William (2001)
Commentationes Mathematicae Universitatis Carolinae
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A proof of property (RD) for cocompact lattices of and .
Lafforgue, Vincent (2000)
Journal of Lie Theory
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About the finite groups whose minimal normal subgroups are union of two conjugacy classes exactly
Antonio Vera López, Juan Vera López (1987)
Extracta Mathematicae
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Primitive characters of subgroups of M-groups.
Gabriel Navarro (1995)
Mathematische Zeitschrift
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Groups satisfying the maximal condition on subnormal non-normal subgroups
Fausto De Mari, Francesco de Giovanni (2005)
Colloquium Mathematicae
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The structure of (generalized) soluble groups for which the set of all subnormal non-normal subgroups satisfies the maximal condition is described, taking as a model the known theory of groups in which normality is a transitive relation.