@article {
author = {Shokri, Abbasali},
title = {Second dual space of little $\alpha$-Lipschitz vector-valued operator algebras},
journal = {Sahand Communications in Mathematical Analysis},
volume = {08},
number = {1},
pages = {33-41},
year = {2017},
publisher = {University of Maragheh},
issn = {2322-5807},
eissn = {2423-3900},
doi = {10.22130/scma.2017.23072},
abstract = {Let $(X,d)$ be an infinite compact metric space, let $(B,\parallel . \parallel)$ be a unital Banach space, and take $\alpha \in (0,1).$ In this work, at first we define the big and little $\alpha$-Lipschitz vector-valued (B-valued) operator algebras, and consider the little $\alpha$-lipschitz $B$-valued operator algebra, $lip_{\alpha}(X,B)$. Then we characterize its second dual space.},
keywords = {Second dual space,$alpha$-Lipschitz operator,Vector-valued operator},
url = {https://scma.maragheh.ac.ir/article_23072.html},
eprint = {https://scma.maragheh.ac.ir/article_23072_37fba52745f4bc2b7c6107415e1dffc2.pdf}
}