Pages that link to "Item:Q4977162"
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The following pages link to Ideal structure of the algebra of bounded operators acting on a Banach space (Q4977162):
Displaying 19 items.
- The algebra of bounded linear operators on \(\ell_p \oplus \ell_q\) has infinitely many closed ideals (Q683513) (← links)
- On the ideal structure of some Banach algebras related to convolution operators on \(L^{p}(G)\) (Q1888365) (← links)
- Small operator ideals on the Schlumprecht and Schreier spaces (Q1982492) (← links)
- The ideal of operators factored through a Banach space with a basis (Q2086128) (← links)
- Algebras of diagonal operators of the form scalar-plus-compact are Calkin algebras (Q2185592) (← links)
- Closed ideals of operators on the Tsirelson and Schreier spaces (Q2192343) (← links)
- Banach spaces whose algebra of bounded operators has the integers as their \(K_0\)-group (Q2347138) (← links)
- A Banach space induced by an almost disjoint family, admitting only few operators and decompositions (Q2656124) (← links)
- Classifying the closed ideals of bounded operators on two families of non-separable classical Banach spaces (Q2661269) (← links)
- Trivolutive Banach algebras and their closed ideals (Q2682737) (← links)
- A Banach space with an infinite dimensional reflexive quotient algebra \(\mathcal{L}(X) / \mathcal{SS}(X)\) (Q2699229) (← links)
- When are full representations of algebras of operators on Banach spaces automatically faithful? (Q3298532) (← links)
- (Q3592555) (← links)
- The scalar-plus-compact property in spaces without reflexive subspaces (Q4644952) (← links)
- Unital Banach algebras not isomorphic to Calkin algebras of separable Banach spaces (Q4957667) (← links)
- THE QUOTIENT ALGEBRA OF COMPACT-BY-APPROXIMABLE OPERATORS ON BANACH SPACES FAILING THE APPROXIMATION PROPERTY (Q4983570) (← links)
- Banach spaces for which the space of operators has 2<sup>𝔠</sup>closed ideals (Q5857210) (← links)
- Separable spaces of continuous functions as Calkin algebras (Q6053541) (← links)
- Uniqueness of algebra norm on quotients of the algebra of bounded operators on a Banach space (Q6585642) (← links)