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- W2950865573 abstract "The notion of a quasi-free Hilbert module over a function algebra $mathcal{A}$ consisting of holomorphic functions on a bounded domain $Omega$ in complex $m$ space is introduced. It is shown that quasi-free Hilbert modules correspond to the completion of the direct sum of a certain number of copies of the algebra $mathcal{A}$. A Hilbert module is said to be weakly regular (respectively, regular) if there exists a module map from a quasi-free module with dense range (respectively, onto). A Hilbert module $mathcal{M}$ is said to be compactly supported if there exists a constant $beta$ satisfying $|phi f | leq beta |phi |_X |f|$ for some compact subset $X$ of $Omega$ and $phi$ in $mathcal{A}$, $f$ in $mathcal{M}$. It is shown that if a Hilbert module is compactly supported then it is weakly regular. The paper identifies several other classes of Hilbert modules which are weakly regular. In addition, this result is extended to yield topologically exact resolutions of such modules by quasi-free ones." @default.
- W2950865573 created "2019-06-27" @default.
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- W2950865573 date "2003-04-07" @default.
- W2950865573 modified "2023-09-27" @default.
- W2950865573 title "Quasi-free resolutions of Hilbert modules" @default.
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