Biduality in Spaces of Holomorphic Functions
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This paper contains characterizations of the bidual space of some closed subspaces of $\mathcal{H}_b(U)$, the space of holomorphic functions bounded type defined on an open subset $U$ of a Banach space $X$, where $U$ is either a bounded balanced open set or the whole space $X$.
Spaces of differentiable or holomorphic functions on infinite-dimensional spaces, Summability and bases in topological vector spaces, Taylor expansion, Fréchet space, Topological linear spaces of continuous, differentiable or analytic functions, space of all holomorphic functions, \(R\)-Schauder decomposition
Spaces of differentiable or holomorphic functions on infinite-dimensional spaces, Summability and bases in topological vector spaces, Taylor expansion, Fréchet space, Topological linear spaces of continuous, differentiable or analytic functions, space of all holomorphic functions, \(R\)-Schauder decomposition
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