Bishop-Phelps-Bollobás property for positive operators when the domain is L∞
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Publication:5163941
DOI10.1142/S166436072050023XzbMath1483.46005arXiv1907.08620MaRDI QIDQ5163941
María D. Acosta, Maryam Soleimani-Mourchehkhorti
Publication date: 9 November 2021
Published in: Bulletin of Mathematical Sciences (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1907.08620
Banach lattices (46B42) Positive linear operators and order-bounded operators (47B65) Isometric theory of Banach spaces (46B04)
Related Items (2)
The Bishop–Phelps–Bollobás Theorem: An Overview ⋮ Bishop-Phelps-Bollobás property for positive operators when the domain is \(C_0(L)\)
Cites Work
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- The Bishop-Phelps-Bollobás property for operators from \(c_{0}\) into some Banach spaces
- The Bishop-Phelps-Bollobás theorem for operators from \(c_0\) to uniformly convex spaces
- The Bishop-Phelps-Bollobás theorem for operators
- Characterization of Banach spaces \(Y\) satisfying that the pair \((\ell_\infty^4, Y)\) has the Bishop-Phelps-Bollobás property for operators
- Bishop-Phelps-Bollobás moduli of a Banach space
- A basis of \(\mathbb{R}^n\) with good isometric properties and some applications to denseness of norm attaining operators
- A proof that every Banach space is subreflexive
- 1. Bishop–Phelps–Bollobás property for positive operators between classical Banach spaces
- On the Bishop–Phelps–Bollobás property
- An Extension to the Theorem of Bishop and Phelps
- Monotonicity and rotundity properties in Banach lattices
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