Norm Attaining Bilinear Forms on Spaces of Continuous Functions
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Publication:4225489
DOI10.1017/S0017089500032717zbMath0926.46019OpenAlexW1977190846MaRDI QIDQ4225489
Sung Guen Kim, Yun Sung Choi, R. Payá-Albert, Jerónimo Alaminos
Publication date: 13 January 1999
Published in: Glasgow Mathematical Journal (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1017/s0017089500032717
Spaces of operators; tensor products; approximation properties (46B28) Linear operator approximation theory (47A58) Banach spaces of continuous, differentiable or analytic functions (46E15)
Related Items (11)
Norm or numerical radius attaining polynomials on \(C(K\)) ⋮ The Bishop-Phelps-Bollobás property for operators on \(\mathcal{C}(K)\) ⋮ James type results for polynomials and symmetric multilinear forms ⋮ Multiple summing operators on \(C(K)\) spaces ⋮ Bishop-Phelps-Bollobás property for bilinear forms on spaces of continuous functions ⋮ The Bishop-Phelps-Bollobás property for operators from \(\mathcal C(K)\) to uniformly convex spaces ⋮ A variational approach to norm attainment of some operators and polynomials ⋮ Norm attaining multilinear forms on \(L_{1}(\mu )\) ⋮ A multilinear Lindenstrauss theorem ⋮ The Bishop-Phelps-Bollobás property for bilinear forms and polynomials ⋮ The Bishop-Phelps-Bollobás theorem and Asplund operators
Cites Work
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- Norm attaining operators on some classical Banach spaces
- Norm attaining bilinear forms on \(L^ 1[0,1\)]
- There is no bilinear Bishop-Phelps theorem
- On operators which attain their norm
- Spaces of compact operators
- Weakly Continuous Functions on Banach Spaces not Containing l 1
- A remark on the containment of c0 in spaces of compact operators
- Norm or Numerical Radius Attaining Multilinear Mappings and Polynomials
- Sur Les Applications Lineaires Faiblement Compactes D'Espaces Du Type C(K)
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