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Bornologies and Functional Analysis: Introductory Course on the Theory of Duality Topology-Bornology and its Use in Functional Analysis By Henri Hogbe-Nlend
Bornologies and Functional Analysis: Introductory Course on the Theory of Duality Topology-Bornology and its Use in Functional Analysis By Henri Hogbe-Nlend Free & Full Download

Bornologies and Functional Analysis: Introductory Course on the Theory of Duality Topology-Bornology and its Use in Functional Analysis By Henri Hogbe-Nlend
Publisher: No..rth Holl..and 1977 | 156 Pages | ISBN: 0720407125 | PDF | 7 MB
Modern Functional Analysis is the study of infinite-dimensional vector spaces and operators acting between these spaces, based upon the notion of convergence. The main ideas used are those of locally convex topology and of convex bornology. The present course gives, for the first time, an introductory exposition of the theory of Bornology and its use in Functional Analysis.

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or
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