Complemented Infinite Type Power Series Subspaces of Nuclear Fréchet Spaces.
Complemented subspaces with a strong finite-dimensional decomposition of nuclear Köthe spaces have a basis
The following result is proved: Let E be a complemented subspace with an r-finite-dimensional decomposition of a nuclear Köthe space λ(A). Then E has a basis.
Completeness of regular inductive limits.
Concrete subspaces and quotient spaces of locally convex spaces and completing sequences [Book]
Connected subgroups of nuclear spaces
Consequences of the existence of a non-compact operator between nuclear Köthe spaces.
Continous Norms on Locally Convex Strict Inductive Limit Spaces.
Counterexample to a Conjecture of Grothendieck.
Counterexamples in Holomorphic Functions on Nuclear Fréchet Spaces.
Critères de faible compacité en termes du théorème du minimax
Densité de l’espace des fonctions affines continues sur un convexe compact dans l’espace d’une mesure maximale
Description lagrangienne d'un boson scalaire à l'aide d'un triplet nucléaire
Diametral dimension of some pseudoconvex multiscale spaces
Stemming from the study of signals via wavelet coefficients, the spaces are complete metrizable and separable topological vector spaces, parametrized by a function ν, whose elements are sequences indexed by a binary tree. Several papers were devoted to their basic topology; recently it was also shown that depending on ν, may be locally convex, locally p-convex for some p > 0, or not at all, but under a minor condition these spaces are always pseudoconvex. We deal with some more sophisticated...
Die Nuklearität der Ultradistributionsräume und der Satz vom Kern II.
Die richtigen Räume für Analysis im Unendlich-Dimensionalen.
Differentiation in locally convex spaces
Dual characterization of the Dieudonné-Schwartz theorem on bounded sets.
Duale Charakterisierungen der Schwartz-Räume.
Duality of tensor products of converge-free spaces.
Each Schwartz Fréchet space is a subspace of a Schwartz Fréchet space with an unconditional basis