Pages that link to "Item:Q655500"
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The following pages link to A remark on the approximation of \(p\)-compact operators by finite-rank operators (Q655500):
Displaying 41 items.
- Weaker relatives of the bounded approximation property for a Banach operator ideal (Q259088) (← links)
- On \(\alpha\)-nuclear operators with applications to vector-valued function spaces (Q495973) (← links)
- An approximation problem of the finite rank operator in Banach spaces (Q551769) (← links)
- Banach spaces without approximation properties of type \(p\) (Q650316) (← links)
- The dual space of (\(\mathcal L(X, Y), \tau _p\)) and the \(p\)-approximation property (Q709296) (← links)
- Lipschitz operator ideals and the approximation property (Q905951) (← links)
- Density of finite rank operators in the Banach space of \(p\)-compact operators (Q984807) (← links)
- The \(p\)-approximation property in terms of density of finite rank operators (Q1018169) (← links)
- On proximinality and sets of operators. II: Nonexistence of best approximation from the sets of finite rank operators (Q1081776) (← links)
- On proximinality and sets of operators. III: Approximation by finite rank operators on spaces of continuous functions (Q1081777) (← links)
- On the best compact approximation problem for operators between \(L_ p\)- spaces (Q1101630) (← links)
- The approximation property of order (p,q) in Banach spaces (Q1191298) (← links)
- The injective and surjective hulls of the ideal of \((p,q)\)-compact operators and their approximation properties (Q1733771) (← links)
- Grothendieck's nuclear operator theorem revisited with an application to \(p\)-null sequences (Q1760180) (← links)
- Ideals of operators, approximability in the strong operator topology, and the approximation property (Q1884403) (← links)
- Closed ideals in the algebra of compact-by-approximable operators (Q2066266) (← links)
- Quotient algebras of Banach operator ideals related to non-classical approximation properties (Q2079576) (← links)
- The \(E\)-compactness and the \(E\)-approximation property determined by the Banach space \((\sum \ell_p)_q\) (Q2097538) (← links)
- On some measures of non-compactness associated to Banach operator ideals (Q2104957) (← links)
- \(E\)-approximation properties (Q2204989) (← links)
- A note on \(p\)-limited sets (Q2260359) (← links)
- Operator \(p\)-compact mappings (Q2317989) (← links)
- The Banach ideal of \(\mathcal A\)-compact operators and related approximation properties (Q2437041) (← links)
- Rank \(\alpha\) operators on the space \(C(T,X)\) (Q2773348) (← links)
- Oscillation criteria for the higher order nonlinear neutral difference equations with several variable delay arguments (Q2781731) (← links)
- On ‐null sequences and their relatives (Q3450299) (← links)
- (Q4351611) (← links)
- On the compact approximation property (Q4811136) (← links)
- The approximation properties via the Grothendieck <i>p</i>‐compact sets (Q4916113) (← links)
- Almost everywhere convergent sequences of weak∗‐to‐norm continuous operators (Q4999670) (← links)
- The ideal of weakly p-compact operators and its approximation property for Banach spaces (Q5118933) (← links)
- SOME RESULTS OF THE -APPROXIMATION PROPERTY FOR BANACH SPACES (Q5229051) (← links)
- Compactness in the space of $p$-continuous vector-valued functions (Q5237159) (← links)
- THE -APPROXIMATION PROPERTY AND ITS DUALITY (Q5253334) (← links)
- The ideal of $p$-compact operators and its maximal hull (Q5398127) (← links)
- Compact operators which factor through subspaces of <i>l</i><sub><i>p</i></sub> (Q5449659) (← links)
- Uniform factorization for \(p\)-compact sets of \(p\)-compact linear operators (Q5964416) (← links)
- Remarks on j−$j-$eigenfunctions of operators (Q6047385) (← links)
- On approximation properties related to unconditionally <i>p</i>‐compact operators and Sinha–Karn <i>p</i>‐compact operators (Q6073283) (← links)
- The ( <i>E</i> , <i>E</i> )-approximation property for Banach spaces (Q6081487) (← links)
- The ideal of Lipschitz classical \(p\)-compact operators and its injective hull (Q6491256) (← links)