Assessment of soft X-rays for detection of fungal infection in stored wheat

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" Assessment of soft X-rays for detection of fungal infection in stored wheat "
Dipali Shridhar Narvankar

Document Type	:	BL
Record Number	:	874439
Main Entry	:	Wong, Yau-Chuen,1935-
Title & Author	:	Introductory Theory of Topological Vector Spaces /\ Yau-Chuen Wong.
Publication Statement	:	New York :: Marcel Dekker, Inc.,, [2018]
Series Statement	:	Monographs and textbooks in pure and applied mathematics ;; 167
Page. NO	:	1 online resource
ISBN	:	0203749804
	:	: 1351436465
	:	: 9780203749807
	:	: 9781351436465
	:	9780824787790
Bibliographies/Indexes	:	Includes bibliographical references and index.
Contents	:	Cover; Half Title; Title Page; Copyright Page; Dedication; Table of Contents; Preface; 1: Hahn-Banach's extension theorem; 2: Banach spaces and Hilbert spaces; 3: Operators and some consequences of Hahn-Banach's extension theorem; 4: The uniform boundedness theorem and Banach's open mapping theorem; 5: A structure theorem for compact sets in a Banach space; 6: Topological injections and topological surjections; 7: Vector topologies; 8: Separation theorems and Krein-Milman's theorem; 9: Projective topologies and inductive topologies; 10: Normed spaces associated with a locally convex space
	:	11: Bounded sets and compact sets in metrizable topological vector spaces12: The bornological space associated with a locally convex space; 13: Vector bornologies; 14: Initial bornologies and final bornologies; 15: von Neumann bornologies and locally convex topologies determined by convex bornologies; 16: Dual pairs and the weak topology; 17: Elementary duality theory; 18: Semi-reflexive spaces and ultra-semi-reflexive spaces; 19: Some recent results on compact operators and weakly compact operators; 20: Precompact seminorms and Schwartz spaces; 21: Elementary Riesz-Schauder's theory
	:	22: An introduction to operator ideals23: An aspect of fixed point theory; 24: An introduction to ordered convex spaces; Special symbols; References; Index
Subject	:	Linear topological spaces.
Subject	:	Linear topological spaces.
Subject	:	MATHEMATICS-- Calculus.
Subject	:	MATHEMATICS-- Mathematical Analysis.
Dewey Classification	:	‭515/.73‬
LC Classification	:	‭QA322‬