A new variant of Hildebrandt's theorem for the Weyl spectrum in Banach spaces
Abstract
The main purpose of this paper is to establish a new variant of the Hildebrandt's theorem for the Weyl spectrum in a separable Banach space. This theorem asserts that the convex hull of
the Weyl spectrum of an operator $T$ is equal to the intersection
of the Weyl numerical spectra of operators that are similar to $T$.
the Weyl spectrum of an operator $T$ is equal to the intersection
of the Weyl numerical spectra of operators that are similar to $T$.
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