On the Structure of Compact Torsion Groups.
Displaying 201 – 220 of 222
On the structure of groups whose non-abelian subgroups are subnormal
Leonid Kurdachenko, Sevgi Atlıhan, Nikolaj Semko (2014)
Open Mathematics
The main aim of this article is to examine infinite groups whose non-abelian subgroups are subnormal. In this sense we obtain here description of such locally finite groups and, as a consequence we show several results related to such groups.
On the Structure of Locally Compact Topological Groups.
T.S. Wu, R.W. Bagley, J.S. Yang (1992)
Mathematica Scandinavica
On the structure of the centralizer of a braid
Juan González-Meneses, Bert Wiest (2004)
Annales scientifiques de l'École Normale Supérieure
On the Structure of the Normal Subgroups of a Group: Nilpotency.
J.C. BEIDLEMAN, D.J.S. ROBINSON (1991)
Forum mathematicum
On the structure of the normal subgroups of a group : supersolubility
James C. Beidleman, Derek J. S. Robinson (1992)
Rendiconti del Seminario Matematico della Università di Padova
On the subgroups of the Picard group.
Yılmaz Özgür, Nihal (2003)
Beiträge zur Algebra und Geometrie
On the verbal width of finitely generated pro- groups.
A Jaikin-Zapirain (2008)
Revista Matemática Iberoamericana
On topologies of free groups
Mihail G. Tkachenko (1984)
Czechoslovak Mathematical Journal
On totally inert simple groups
Martyn Dixon, Martin Evans, Antonio Tortora (2010)
Open Mathematics
A subgroup H of a group G is inert if |H: H ∩ H g| is finite for all g ∈ G and a group G is totally inert if every subgroup H of G is inert. We investigate the structure of minimal normal subgroups of totally inert groups and show that infinite locally graded simple groups cannot be totally inert.
On transitivity of pronormality
Leonid A. Kurdachenko, Igor Ya. Subbotin (2002)
Commentationes Mathematicae Universitatis Carolinae
This article is dedicated to soluble groups, in which pronormality is a transitive relation. Complete description of such groups is obtained.
On universal theories of metabelian groups and the Shmel'kin embedding.
Timoshenko, E.I. (2001)
Sibirskij Matematicheskij Zhurnal
On variants of a theorem of Schur.
Hilton, Peter (2005)
International Journal of Mathematics and Mathematical Sciences
On varieties of completely regular semigroups II.
L. Polák (1987)
Semigroup forum
On varieties of completely regular semigroups III.
Libor Polák (1988)
Semigroup forum
On Virtual Properties and Group Extensions.
Hans Rudolf Schneebeli (1978)
Mathematische Zeitschrift
On zeros of characters of finite groups
Jinshan Zhang, Zhencai Shen, Dandan Liu (2010)
Czechoslovak Mathematical Journal
For a finite group and a non-linear irreducible complex character of write . In this paper, we study the finite non-solvable groups such that consists of at most two conjugacy classes for all but one of the non-linear irreducible characters of . In particular, we characterize a class of finite solvable groups which are closely related to the above-mentioned question and are called solvable -groups. As a corollary, we answer Research Problem in [Y. Berkovich and L. Kazarin: Finite...
On zero-symmetric nearrings with identity whose additive groups are simple
Wen-Fong Ke, Johannes H. Meyer, Günter F. Pilz, Gerhard Wendt (2024)
Czechoslovak Mathematical Journal
We investigate conditions on an infinite simple group in order to construct a zero-symmetric nearring with identity on it. Using the Higman-Neumann-Neumann extensions and Clay’s characterization, we obtain zero-symmetric nearrings with identity with the additive groups infinite simple groups. We also show that no zero-symmetric nearring with identity can have the symmetric group as its additive group.
Opérateurs invariants sur certains immeubles affines de rang 2
Ferdaous Kellil, Guy Rousseau (2007)
Annales de la faculté des sciences de Toulouse Mathématiques
On considère un immeuble de type ou , différents sous-ensembles de l’ensemble des sommets de et différents groupes d’automorphismes de , très fortement transitifs sur . On montre que l’algèbre des opérateurs -invariants agissant sur l’espace des fonctions sur est souvent non commutative (contrairement aux résultats classiques). Dans certains cas on décrit sa structure et on détermine ses fonctions radiales propres. On en déduit que la conjecture d’Helgason n’est pas toujours vérifiée...
Operator Algebras Associated with Free Products of Groups with Amalgamation.
Erik Bédos (1984)
Mathematische Annalen