On the Fitting length of
On the Fixed-Point Set and Commutator Subgroup of an Automorphism of a Group of Finite Rank
On the graph on a Weyl group being an interval graph.
On the group .
On the group of automorphisms of finite wreath products
On the group of reduced identities of relatively free solvable groups.
On the group S L 2 over orders of arithmetic type.
On the homeotopy group of the non orientable surface of genus three.
On the homology of Lie groups made discrete.
On the ideal triangulation graph of a punctured surface
We study the ideal triangulation graph of an oriented punctured surface of finite type. We show that if is not the sphere with at most three punctures or the torus with one puncture, then the natural map from the extended mapping class group of into the simplicial automorphism group of is an isomorphism. We also show that the graph of such a surface , equipped with its natural simplicial metric is not Gromov hyperbolic. We also show that if the triangulation graph of two oriented punctured...
On the inverse braid and reflection monoids of type .
On the inverse limit of free nilpotent groups.
On the Isomorphism Problem for Integral Group-Rings of Circle-Groups.
On the isomorphism problem in the class of extensions of a free group by an infinite cyclic group.
On the Jakubík Problem on radical classes of lattice ordered groups
On the Jones polynomial of closed 3-braids.
On the Kneser-Tits problem.
On the lattice automorphisms of certain simple algebraic groups
On the lattice of pronormal subgroups of dicyclic, alternating and symmetric groups
In this paper, the structures of collection of pronormal subgroups of dicyclic, symmetric and alternating groups are studied in respect of formation of lattices and sublattices of . It is proved that the collections of all pronormal subgroups of and S do not form sublattices of respective and , whereas the collection of all pronormal subgroups of a dicyclic group is a sublattice of . Furthermore, it is shown that and ) are lower semimodular lattices.
On the linearity problem for mapping class groups.