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An isomorphic property in spaces of compact operators and some classes of operators on C(K,X).

• Authors : Ghenciu, I¹

• Source: Acta Mathematica Hungarica. Feb2019, Vol. 157 Issue 1, p63-79. 17p.

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The BD property in spaces of compact operators

• Authors : Ghenciu, Ioana

Subjects: 46B20; property $\mathit{BD}$; the Gelfand–Phillips property

• Source: Ann. Funct. Anal. 7, no. 4 (2016), 636-645

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Homological properties of the algebra of compact operators on a Banach space

• Authors : Willis, George A.; The University of Newcastle. Faculty of Science, School of Mathematical and Physical Sciences

Subjects: 46B28, 47L10, 46H05, 46H40, 46M18, 19D55; 46H05; 19D55

• Source: Rocky Mountain J. Math. 48, no. 2 (2018), 687-701

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Quantitative Characterizations of Bounded Compact Approximation Property by Semi-Fredholm Operators.

• Authors : Chen, Dong Yang¹ (AUTHOR) ; Ruan, Ying Bin² (AUTHOR)

• Source: Acta Mathematica Sinica. Jun2023, Vol. 39 Issue 6, p1115-1128. 14p.

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Khinchin's inequality, Dunford--Pettis and compact operators on the space $\pmb{C([0,1],X)}$

• Authors : Popa, Dumitru

Subjects: Mathematics - Functional Analysis; 46B28; 47A80

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The ideal of unconditionally $p$-compact operators

• Authors : Kim, Ju Myung

Subjects: approximation property; 46B50; tensor norm

• Source: Rocky Mountain J. Math. 47, no. 7 (2017), 2277-2293

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On approximation properties related to unconditionally p-compact operators and Sinha-Karn p-compact operators

• Authors : Wirzenius, Henrik

Subjects: Mathematics - Functional Analysis; 46B28; 47B07

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Operators Birkhoff–James Orthogonal to Spaces of Operators.

• Authors : Rao, T. S. S. R. K.¹ (AUTHOR)

• Source: Numerical Functional Analysis & Optimization. 2021, Vol. 42 Issue 10, p1201-1208. 8p.

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On the compact operators case of the Bishop-Phelps-Bollob\'as property for numerical radius

• Authors : Garcia, Domingo; Maestre, Manuel; Martin, Miguel

Subjects: Mathematics - Functional Analysis; Primary: 46B04; Secondary: 46B20

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Khinchin’s inequality, Dunford-Pettis and compact operators on the space C([0, 1], X)

• Authors : Dumitru Popa

Subjects: Mathematics - Functional Analysis; 47B10; 46B28

• Source: Proceedings Mathematical Sciences. 117:13-30

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