Almost-Finite, Compact, and Inessential Operators

DOI10.2307/2035016zbMath0117.34201OpenAlexW4238695918MaRDI QIDQ5727912

David C. Kleinecke

Publication date: 1963

Full work available at URL: https://doi.org/10.2307/2035016

zbMATH Keywords

functional analysis

Related Items (23)

B^# Modular Annihilator Algebras ⋮ Riesz operators and Fredholm perturbations ⋮ Improjective linear relations ⋮ An Internal Characterization of Inessential Operators ⋮ Questions concerning matrix algebras and invariance of spectrum ⋮ Closed ideals of operators on the Tsirelson and Schreier spaces ⋮ Equivalence after extension and Schur coupling do not coincide on essentially incomparable Banach spaces ⋮ Characterizations of inessential linear relations ⋮ On further properties of improjective operators ⋮ Riesz Points of the Spectrum of an Element in a Semisimple Banach Algebra ⋮ On Riesz and inessential operators ⋮ On the Ideals of Strictly Singular and Inessential Operators ⋮ On the operators which are invertible modulo an operator ideal ⋮ Intrinsic characterizations of perturbation classes on some Banach spaces ⋮ Riesz theory in Banach algebras ⋮ Equivalence after extension and Schur coupling coincide for inessential operators ⋮ Inessential operators in Banach spaces ⋮ Closed ideals in the algebra of compact-by-approximable operators ⋮ A characterization of Riesz operators ⋮ Relative regularity and Fredholm theory in semi-prime algebras with identity ⋮ Unnamed Item ⋮ Compact and inessential perturbations of operators with closed range ⋮ Characterizations of the essential spectrum of F. E. Browder

Cites Work

• Difference algebras of linear transformations on a Banach space
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