On a generalization of the Gronwall-Bellman lemma in partially ordered Banach spaces
β Scribed by Jagdish Chandra; B.A Fleishman
- Publisher
- Elsevier Science
- Year
- 1970
- Tongue
- English
- Weight
- 627 KB
- Volume
- 31
- Category
- Article
- ISSN
- 0022-247X
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π SIMILAR VOLUMES
A problem concerning the cardinality of the cofinal subsets of a partially ordered set is reduced to an open problem irr graph tteory. Let A be an in&it: wdinal, V = Ui,, Vi, I Uiii VJC IVJ (i CA). J\_et G be a graph on V with the proper?y that whenever i <A, x=u ie,cA Vi and IXICIVil, then there is
## Abstract Preordered topological spaces for which the order has a closed graph form a topological category. Within this category we identify the MacNeille completions (coinciding with the universal initial completions) of five monotopological subcategories, namely those of the __T__~0~(__T__~1~,
In this paper we study the action of a bounded linear operator over different kinds of sequences of a Banach space. Our work is mainly devoted to minimal and Mbasic sequences. PLANS and GARC~A CASTELL~N have characterized the boundedneas of a linear operator T by requiring the minimality of any seq