Conditions For A Realization Functor To Commute With Finite Products.
Conditions suffisantes de résolubilité locale d'opérateurs invariants à gauche sur des groupes nilpotents
Conducteur des répresentations du group elinéaire.
Configurations of points in sets of positive measure and in Baire sets of second category
Confluent Hypergeometric Functions on Tube Domains.
Conformal geometry and spatially homogeneous cosmology
Conformally invariant trilinear forms on the sphere
To each complex number is associated a representation of the conformal group on (spherical principal series). For three values , we construct a trilinear form on , which is invariant by . The trilinear form, first defined for in an open set of is extended meromorphically, with simple poles located in an explicit family of hyperplanes. For generic values of the parameters, we prove uniqueness of trilinear invariant forms.
Conjugacy classes of finite solvable subgroups in Lie groups
Conjugaison topologique des automorphismes et des translations ergodiques de nilvariétés
Conjugate and cut time in the sub-Riemannian problem on the group of motions of a plane
The left-invariant sub-Riemannian problem on the group of motions (rototranslations) of a plane SE(2) is studied. Local and global optimality of extremal trajectories is characterized. Lower and upper bounds on the first conjugate time are proved. The cut time is shown to be equal to the first Maxwell time corresponding to the group of discrete symmetries of the exponential mapping. Optimal synthesis on an open dense subset of the state space is described.
Conjugation-invariant means
Connected abelian complex Lie groups and number fields
In this note we explain a way to associate to any number field some connected complex abelian Lie groups. Further, we study the case of non-totally real cubic number fields, and we see that they are intimately related with the Cousin groups (toroidal groups) of complex dimension and rank .
Connected CM-homomorphisms into
Connected groups with polynomially induced dual.
Connected LCA groups are sequentially connected
We prove that every connected locally compact Abelian topological group is sequentially connected, i.e., it cannot be the union of two proper disjoint sequentially closed subsets. This fact is then applied to the study of extensions of topological groups. We show, in particular, that if is a connected locally compact Abelian subgroup of a Hausdorff topological group and the quotient space is sequentially connected, then so is .
Connected subgroups of nuclear spaces
Connected topological generalized groups.
Connectedness of complete metric groups
Connectivity and Supernormality Results for Hypergroups.
Connectivity in tl-groups