The norming set of a symmetric \(n\)-linear form on the plane with a rotated supremum norm for \(n=3, 4, 5\)

DOI10.4134/ckms.c230286MaRDI QIDQ6617102

Sung Guen Kim

Publication date: 10 October 2024

Published in: Communications of the Korean Mathematical Society (Search for Journal in Brave)

zbMATH Keywords

norming pointssymmetric multilinear forms on \(\ell_{(\infty, \theta)}^2\)

Mathematics Subject Classification ID

(Spaces of) multilinear mappings, polynomials (46G25) Isometric theory of Banach spaces (46B04)

Cites Work

• The norming set of a symmetric bilinear form on the plane with the supremum norm
• A proof that every Banach space is subreflexive
• Norm or Numerical Radius Attaining Multilinear Mappings and Polynomials
• The norming set of a symmetric 3-linear form on the plane with the $l_1$-norm
• The norming sets of $${{\mathcal {L}}}(^2 {\mathbb {R}}^2_{h(w)})$$
• The norming sets of ℒ( 2ℓ1 2) and ℒS( 2ℓ1 3)
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