Characterization of nuclear Fréchet spaces in which every bounded set is polar
Characterization of Nuclear Spaces Means of Additive Subgroups.
Characterization of subspaces and quotients of nuclear -spaces
Characterization of the extremal rays of the cones of positive elements in tensor algebras
Characterizations of balayages.
Characterizations of Conjugate Locally Convex Spaces.
Characterizations of nearly-openness.
Characterizations of seminorms given by continuous linear functionals on normed linear spaces and applications to Gel'fand measures.
Characterizations of the Completely Regular Topological Spaces X for Which C (X) is a Dual Ordered Vector Space.
Characterizations of ultrabarrelledness and barrelledness involving the singularities of families of convex mappings.
Characterizing discrete vector lattices
Characterizing Fréchet-Schwartz spaces via power bounded operators
We characterize Köthe echelon spaces (and, more generally, those Fréchet spaces with an unconditional basis) which are Schwartz, in terms of the convergence of the Cesàro means of power bounded operators defined on them. This complements similar known characterizations of reflexive and of Fréchet-Montel spaces with a basis. Every strongly convergent sequence of continuous linear operators on a Fréchet-Schwartz space does so in a special way. We single out this type of "rapid convergence" for a sequence...
Characterizing wirkfelder of certain classes of summability methods.
Charakterisierung der Quotientenräume von s und eine Vermutung von Martineau
Charakterisierung der Unterraüme eines nuklearen stabilen Potenzreihenraumes von endlichen Typ
Charakterisierung der Unterraüme und Quotienteräume der nuklearen stabilen Potenzreihenraüme von unendlichem Typ
Charakterisierung der Unterräume von s.
Charakterisierungen zeilenendlicher Matrizen mit abzählbarem Spektrum.
Charges, poids et mesures de Lévy dans les espaces vectoriels localement convexes
Choice principles in Węglorz’ models
Węglorz' models are models for set theory without the axiom of choice. Each one is determined by an atomic Boolean algebra. Here the algebraic properties of the Boolean algebra are compared to the set theoretic properties of the model.