Décomposition d'un groupe en produit libre ou somme amalgamée.
Decomposition Theorems for Group Pairs.
Definition and Properties of Direct Sum Decomposition of Groups1
In this article, direct sum decomposition of group is mainly discussed. In the second section, support of element of direct product group is defined and its properties are formalized. It is formalized here that an element of direct product group belongs to its direct sum if and only if support of the element is finite. In the third section, product map and sum map are prepared. In the fourth section, internal and external direct sum are defined. In the last section, an equivalent form of internal...
Définition de l'intégrale de Feynman et processus à sauts
Deformation and rigidity of simplicial group actions on trees.
Deformations and derived categories
In this paper we generalize the deformation theory of representations of a profinite group developed by Schlessinger and Mazur to deformations of objects of the derived category of bounded complexes of pseudocompact modules for such a group. We show that such objects have versal deformations under certain natural conditions, and we find a sufficient condition for these versal deformations to be universal. Moreover, we consider applications to deforming Galois cohomology classes and the étale hypercohomology...
Degree 1 and 2 representations of nilpotent groups and applications to units of group rings.
Depth and the Cohomology of Wreath Products.
Der Eindeutigkeitssatz für Demuskinformationen.
Derival automorphisms of groups and a classification problem.
Des automorphismes continus d'un corps de séries de Puiseux
Descending Chains in Free Products.
Die Anwendung der Polarität auf die direkten Produktzerlegungen einer Gruppe
Die harmonischen Involutionen der Permutationsgruppe P...L2 (K).
Die Struktur der absoluten Galoisgruppe p-adischer Körper.
Die Untergruppen der freien Produkte von beliebigen Gruppen
Diophantine geometry over groups I : Makanin-Razborov diagrams
This paper is the first in a sequence on the structure of sets of solutions to systems of equations in a free group, projections of such sets, and the structure of elementary sets defined over a free group. In the first paper we present the (canonical) Makanin-Razborov diagram that encodes the set of solutions of a system of equations. We continue by studying parametric families of sets of solutions, and associate with such a family a canonical graded Makanin-Razborov diagram, that encodes the collection...
Direct Decompositions of Finitely Generated Torsion-Free Nilpotent Groups.
Direct products with isomorphic lattices
Distinguishing subsets of semi-groups and groups