Click for new scientific resources and news about Corona[COVID-19]

Paper Information

Title: 

DIFFERENTIABILITY OF BANACH SPACES VIA CONSTRUCTIBLE SETS

Type: PAPER
Author(s): HAGHSHENAS H.*
 
 *FACULTY OF MATHEMATICAL SCIENCES, BIRJAND UNIVERSITY
 
Name of Seminar: SEMINAR ON MATHEMATICAL ANALYSIS AND ITS APPLICATIONS (SMAA18)
Type of Seminar:  CONFERENCE
Sponsor:  FACULTY OF MATHEMATICAL SCIENCES AND COMPUTER, TARBIAT MOALLEM UNIVERSITY
Date:  2009Volume 18
 
 
Abstract: 

The main goal of this paper is to prove that any Banach space X, that every dual ball in X** is weak*−separable, or every weak* − closed convex subset in X** is weak* − separable, or every norm-closed convex set in X*is constructible, admits an equivalent Frechet differentiable norm.

 
Keyword(s): FRECHET DIFFERENTIABILITY, LOCALLY UNIFORMLY CONVEX NORM, ASPLUND SPACES, BIORTHOGONAL SYSTEM, COUNTABLE INTERSECTIONS, CONSTRUCTIBLE SETS
 
 
Yearly Visit 39   pdf-file tarjomyar
 
Latest on Blog
Enter SID Blog