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Monomial Expansions in Infinite Dimensional Holomorphy

1989
Let E and F denote locally convex spaces over C and let U denote an open subset of E. A function f: U→F is called holomorphic if a it is continuous, b. for each a ∈ U, υ ∈ E and \( \phi \in F' \) the mapping \( \lambda \in \mathbb{C} \to \phi o f(a + \lambda v) \) is holomorphic as a function of one complex variable on its domain of ...
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∧(α)-nuclearity in infinite dimensional holomorphy

Mathematische Nachrichten, 1982
M. Börgens, R. Meise, D. Vogt
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Infinite Dimensional Holomorphy and Applications

1977
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Holomorphy in convergence spaces

Applied Categorical Structures, 1993
exaly  

Position Operators and Localizability of Quantum Systems Described by Finite- and Infinite-Dimensional Wave Equations

Reviews of Modern Physics, 1968
exaly