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- W2012055500 abstract "Let A ∈ L (E) be a contraction. The famous Katznelson-Tzafriri theorem [11, Theorem 1] states that the spectral condition σ (A) γ ⊆ {1} is equivalent to the convergence of the orbit {An(A − I): n = 1, 2, ...} in norm to zero. Assume that the orbit {An(A − I): n = 1, 2, ...} is relatively compact in L(E). Is there a spectral condition equivalent to this compactness? Such problems are studied for strongly continuous bounded representations of locally compact, abelian semigroups of linear operators on Banach spaces." @default.
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- W2012055500 date "1995-09-01" @default.
- W2012055500 modified "2023-09-27" @default.
- W2012055500 title "Stability Properties Characterizing the Spectra of Operators on Banach Spaces" @default.
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