A Riemann manifold structure of the spectra of weighted algebras of holomorphic functions
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文摘
In this paper we give general conditions on a countable family V of weights on an unbounded open set U in a complex Banach space X such that the weighted space HV(U) of holomorphic functions on U has a Fréchet algebra structure. For such weights it is shown that the spectrum of HV(U) has a natural analytic manifold structure when X is a symmetrically regular Banach space, and in particular when .

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