NUMERICAL RADIUS POINTS OF L(ml∞n : l∞n )

  • Kim, Sung-guen
Citations

SCOPUS

4

초록

For n ≥ 2 and a real Banach space E, L(nE : E) denotes the space of all continuous n-linear mappings from E to itself. Let (Fomula Presented) where v(T) denotes the numerical radius of T. T is called numerical radius peak mapping if there is (Fomula Presented) that satisfies Nrad (Fomula Presented) . In this paper we classify Nrad(T) for every (Fomula Presented) in connection with the set of the norm attaining points of T. We also characterize all numerical radius peak mappings in (Fomula Presented) with the supremum norm. © 2022 Authors. All rights reserved.

키워드

Norming points; numerical radius; numerical radius attaining mappings; numerical radius peak multilinear mappings; numerical radius points
제목
NUMERICAL RADIUS POINTS OF L(ml∞n : l∞n )
저자
Kim, Sung-guen
DOI
10.53733/179
발행일
2022
유형
Article
저널명
New Zealand Journal of Mathematics
권
53
페이지
1 ~ 10