Infinite dimensional holomorphy is the study of holomorphic or analytic func tions over
complex topological vector spaces. The terms in this description are easily stated and …

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NORM OR NUMERICAL RADIUS ATTAINING MULTILINEAR MAPPINGS AND POLYNOMIALS
YUN SUNG CHOI and SUNG GUEN KIM Abstract 1. Introduction Page 1 NORM OR …

THE NORMING SET OF A POLYNOMIAL IN P( Sung Guen Kim 1. Introduction Let n ∈ N,n ≥
2. We write SE for the unit sphere of ar Page 1 Honam Mathematical J. 42 (2020), No. 3, pp …

THE NORMING SET OF A SYMMETRIC 3-LINEAR FORM ON THE PLANE WITH THE l1-NORM
Sung Guen Kim 1. Introduction In 1961 Bishop and Phel Page 1 NEW ZEALAND JOURNAL …

SG Kim THE NORMING SET OF A SYMMETRIC BILINEAR FORM ON THE PLANE WITH THE
SUPREMUM NORM 1. Introduction. Let n ∈ N,n ≥ 2 Page 1 Математичнi Студiї. Т.55, №2 …

For each natural number JV, we give an example of a Banach space X such that the set of
norm attaining iV-linear forms is dense in the space of all continuous JV-linear forms on X …

Connections between the shape of the unit ball of a Banach space and analytic properties of
the Banach space have been studied for many years. In this article, some geometric …

We study the relationship between the residuality of the set of norm attaining functionals on
a Banach space and the residuality and the denseness of the set of norm attaining operators …

Abstract top The Bishop-Phelps Theorem states that the set of (bounded and linear)
functionals on a Banach space that attain their norms is dense in the dual. In the complex …