Publication | Closed Access
A Reflexive Space of Holomorphic Functions in Infinitely Many Variables
23
Citations
1
References
1984
Year
Infinite Dimensional AnalysisReflexive Space\Tau _\OmegaHolomorphic FunctionsSet-theoretic TopologyInfinite-dimensional Banach SpaceFunctional AnalysisInfinite Dimensional ProblemComplex Function Theory
We show the existence of an infinite-dimensional Banach space $E$ such that $H(E)$, the space of holomorphic functions on $E$, endowed with the ${\tau _\omega }$ topology is reflexive.
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