(Conférence n°2) Une propriété caractéristique des processus linéaires continus. Applications aux opérateurs -radonifiants
(Conférence n°3) Applications radonifiantes dans l'espace des séries convergentes
Connected subgroups of nuclear spaces
Connectedness of Certain Subsets of Locally Convex Spaces.
Consequences of the existence of a non-compact operator between nuclear Köthe spaces.
Consistency and inclusion results for Toeplitz matrices of bounded linear operators
Consistency theory in semiconservative spaces
Constant and variable drop theorems on metrizable locally convex spaces
Constantes de Grothendieck et fonctions de type positif sur les sphères
Construction of standard exact sequences of power series spaces
The following result is proved: Let denote a power series space of infinite or of finite type, and equip with its canonical fundamental system of norms, R ∈ 0,∞, 1 ≤ p < ∞. Then a tamely exact sequence (⁎) exists iff α is strongly stable, i.e. , and a linear-tamely exact sequence (*) exists iff α is uniformly stable, i.e. there is A such that for all K. This result extends a theorem of Vogt and Wagner which states that a topologically exact sequence (*) exists iff α is stable, i.e. .
Constructions des ensembles déterminants pour les fonctions analytiques
Continous Norms on Locally Convex Strict Inductive Limit Spaces.
Continuity and Hypocontinuity for Bilinear Maps.
Continuity of multiplication of distributions.
Continuity of operators on Saks spaces
Continuity of sublinear operators on F-spaces.
Continuous extension of sequentially continuous linear functionals in inductive limits of normed spaces
Continuous linear extension operators on spaces of holomorphic functions on closed subgroups of a complex Lie group
We show that the restriction operator of the space of holomorphic functions on a complex Lie group to an analytic subset V has a continuous linear right inverse if it is surjective and if V is a finite branched cover over a connected closed subgroup Γ of G. Moreover, we show that if Γ and G are complex Lie groups and V ⊂ Γ × G is an analytic set such that the canonical projection is finite and proper, then has a right inverse
Continuous norms on locally convex spaces.
Continuous Position and Existence Sets.