scientific article; zbMATH DE number 7367398

DOI10.5831/HMJ.2020.42.3.569zbMath1479.46015MaRDI QIDQ4999824

Sung Guen Kim

Publication date: 2 July 2021

Title: zbMATH Open Web Interface contents unavailable due to conflicting licenses.

zbMATH Keywords

spaces of polynomialsnorming points

Mathematics Subject Classification ID

Geometry and structure of normed linear spaces (46B20) (Spaces of) multilinear mappings, polynomials (46G25)

Related Items (10)

NA(ℒ (nl1 : l1)) = NRA(ℒ (nl1 : l1)) ⋮ Some class of numerical radius peak \(n\)-linear mappings on \(l_p\)-spaces ⋮ Norm attaining multilinear forms on the spaces $c_0$ or $l_1$ ⋮ Numerical radius points of a bilinear mapping from the plane with the l1-norm into itself ⋮ The norming sets of $${{\mathcal {L}}}(^2 {\mathbb {R}}^2_{h(w)})$$ ⋮ Remarks on the norming sets of \({\mathcal L}(^ml_1^n)\) and description of the norming sets of \({\mathcal L}(^3l_1^2)\) ⋮ Unnamed Item ⋮ Unnamed Item ⋮ Unnamed Item ⋮ The norming set of a symmetric bilinear form on the plane with the supremum norm

Cites Work

• The unit ball of \({\mathcal P}(^2\ell_2^2)\)
• A proof that every Banach space is subreflexive
• Norm or Numerical Radius Attaining Multilinear Mappings and Polynomials
• Unnamed Item
• Unnamed Item
• Unnamed Item

This page was built for publication: