Cartan-Thullen theorem for domains spread over ...-spaces.
Characterization of nuclear Fréchet spaces in which every bounded set is polar
Compact homomorphisms between algebras of analytic functions
We prove that every weakly compact multiplicative linear continuous map from into is compact. We also give an example which shows that this is not generally true for uniform algebras. Finally, we characterize the spectra of compact composition operators acting on the uniform algebra , where is the open unit ball of an infinite-dimensional Banach space E.
Compact polynomials between Banach spaces.
Compct polynomials on non-Archimedean Banach spaces
Complementation in spaces of symmetric tensor products and polynomials
For a locally convex space E we prove that the space of n-symmetric tensors is complemented in the space of (n+1)-symmetric tensors endowed with the projective topology. Applications and related results are also given.
Complementation in spaces of symmetric tensor products and polynomials.
Our aim here is to announce some properties of complementation for spaces of symmetric tensor products and homogeneous continuous polynomials on a locally convex space E that have, in particular, consequences in the study of the property (BB)n,s recently introduced by Dineen [8].
Complete holomorphic vector fields on the second dual of Banach space.
Complete polynomial vector fields in a ball.
Complete Spaces of Vector-Valued Holomorphic Germs.
Complex dynamical systems and the geometry of domains in Banach spaces [Book]
Complex dynamical systems on bounded symmetric domains.
Complex Homomorphisms of the Algebras of Holomorphic Functions on Fréchet Spaces.
Composition operators between weighted spaces of holomorphic functions on Banach spaces.
Concerning holomorphy types for Banach spaces
Continuidad De Polinomios En Espacios Vectoriales Topologicos.
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 Reinhardt domains from a Jordan viewpoint
As a natural extension of bounded complete Reinhardt domains in to spaces of continuous functions, continuous Reinhardt domains (CRD) are bounded open connected solid sets in commutative C*-algebras with respect to the natural ordering. We give a complete parametric description for the structure of holomorphic isomorphisms between CRDs and characterize the partial Jordan triple structures which can be associated with some CRDs. On the basis of these results, we test two conjectures concerning...
Convexity in complex analysis
Convolution operators in infinite dimension.