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- W2800893695 abstract "Let $mathfrak{n}$ be a nonempty, proper, convex subset of $mathbb{C}$. The $mathfrak{n}$-maximal operators are defined as the operators having numerical ranges in $mathfrak{n}$ and are maximal with this property. Typical examples of these are the maximal symmetric (or accretive or dissipative) operators, the associated to some sesquilinear forms (for instance, to closed sectorial forms), and the generators of some strongly continuous semi-groups of bounded operators. In this paper the $mathfrak{n}$-maximal operators are studied and some characterizations of these in terms of the resolvent set are given." @default.
- W2800893695 created "2018-05-17" @default.
- W2800893695 creator A5029373422 @default.
- W2800893695 date "2018-05-04" @default.
- W2800893695 modified "2023-09-27" @default.
- W2800893695 title "Maximal operators with respect to the numerical range" @default.
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- W2800893695 hasPublicationYear "2018" @default.
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