Extendibility of bilinear forms on Banach sequence spaces

Abstract

We study Hahn-Banach extensions of multilinear forms defined on Banach sequence spaces. We characterize $c_0$ in terms of extension of bilinear forms, and describe the Banach sequence spaces in which every bilinear form admits extensions to any superspace.

References in corpus (1)

• Local complementation and the extension of bilinear mappings

Cited by in corpus (1)

• Diagonal extendible multilinear operators between ${\ell }_p$-spaces