Duality Theory in Locally convex spaces[MatSciRep:53]

Krishnamurthy, V.

dc.contributor.author	Krishnamurthy, V.
dc.date.accessioned	2010-03-19T10:39:00Z
dc.date.available	2010-03-19T10:39:00Z
dc.date.issued	2010-03-19T10:39:00Z
dc.date.submitted	1963
dc.identifier.uri	https://dspace.imsc.res.in/xmlui/handle/123456789/173
dc.description.abstract	Prof. V. Krishnamurthy, a Visiting Lecturer of the Institute, from BITS Pilani.	en_US
dc.description.tableofcontents	Chapter I : Preliminaries; Proposition(s);Chapter II: Basic Theorems of duality theory; Proposition; Alaoglu Bourbaki theorem 2.5; Proposition; Banach Mackey Theorem 2.14; Theorem2.15; Proposition 2.16. Chapter III: Topologies on E; Table I; Table II. Chapter IV Conjugate locally convex spaces; Dixmier's results; Theorem(s).Luxemberg's theorem 4.2; Theorem(s). References.	en_US
dc.relation.isbasedon	1. G. Kothe: Topologische Lineare Raume I. Springer (1960); 2. A. Grothendieck: Espaces Vectonells Topologiques Sao Paulo (1964); 3. J. Dixmier: Sur un theorem de Banach, Duke. Math. J. 15 (1057-1071) (1948); 4. V. Krishnamurthy : Conjugate Locally convex spaces, Math.Zeit. 87, 334-344 (1965).	en_US
dc.subject	Duality Theory	en_US
dc.subject	Matscience Report 53	en_US
dc.title	Duality Theory in Locally convex spaces[MatSciRep:53]	en_US
dc.type.institution	Institute of Mathematical Sciences	en_US
dc.description.pages	34p.	en_US
dc.type.mainsub	Mathematics	en_US