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Interpolation submanifolds of the unitary group (Q1338925)

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scientific article; zbMATH DE number 695071
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English
Interpolation submanifolds of the unitary group
scientific article; zbMATH DE number 695071

    Statements

    Interpolation submanifolds of the unitary group (English)
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    28 March 1995
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    An interpolation subset in the boundary of a domain is a closed set in which every continuous (resp. smooth) function can be extended as a holomorphic function inside the domain and continuous (resp. smooth) up to the boundary. The purpose of this paper is to give some geometric description for submanifolds in the unitary group \(U(n)\), which is regarded as an \(n^ 2\)-dimensional totally real submanifold in \(\mathbb{C}^{n^ 2}\), to be interpolation sets for the domain obtained by taking the polynomial hull of \(U(n)\).
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    unitary group
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    interpolation sets
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