Linear Operators, Part 1 |
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Page 838
space of , definition , IV.2.24 ( 242 ) properties , IV.15 Annihilator of a set , II.4.17 (
72 ) Arzelą theorem , on continuity of limit function , IV.6.11 ( 268 ) remarks
concerning , ( 383 ) Ascoli - Arzelą theorem , on compactness of continuous
functions ...
space of , definition , IV.2.24 ( 242 ) properties , IV.15 Annihilator of a set , II.4.17 (
72 ) Arzelą theorem , on continuity of limit function , IV.6.11 ( 268 ) remarks
concerning , ( 383 ) Ascoli - Arzelą theorem , on compactness of continuous
functions ...
Page 840
Nelson Dunford, Jacob T. Schwartz. Closed orthonormal system , definition , IV.
14.1 ( 357 ) study of , IV.14 Closed set , definition , 1.4.3 ( 10 ) properties , 1.4.4–5
( 10 ) Closed sphere , II.4.1 ( 70 ) Closed unit sphere , II.3.1 ( 59 ) Closure of a set
...
Nelson Dunford, Jacob T. Schwartz. Closed orthonormal system , definition , IV.
14.1 ( 357 ) study of , IV.14 Closed set , definition , 1.4.3 ( 10 ) properties , 1.4.4–5
( 10 ) Closed sphere , II.4.1 ( 70 ) Closed unit sphere , II.3.1 ( 59 ) Closure of a set
...
Page 844
... definition , III.1.11 ( 100-101 ) Essentially separably valued , definition , III.1.11 (
100-101 ) Euclidean space , definition , IV.2.1 ( 238 ) further properties , IV.15
study of , IV.3 Extended real and complex numbers , definitions , ( 3 ) topology of
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... definition , III.1.11 ( 100-101 ) Essentially separably valued , definition , III.1.11 (
100-101 ) Euclidean space , definition , IV.2.1 ( 238 ) further properties , IV.15
study of , IV.3 Extended real and complex numbers , definitions , ( 3 ) topology of
...
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Contents
Preliminary Concepts | 1 |
The VitaliHahnSaks Theorem and Spaces of Measures | 7 |
B Topological Preliminaries | 10 |
Copyright | |
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Akad algebra Amer analytic applied arbitrary assumed B-space Banach Banach spaces bounded called clear closed complex Consequently contains converges convex Corollary defined DEFINITION denote dense determined differential dimensional disjoint domain element equation equivalent everywhere Exercise exists extension field finite follows function defined function f given Hence Hilbert space identity implies inequality integral interval isomorphism Lebesgue Lemma limit linear functional linear operator linear space Math measure space metric space neighborhood norm open set positive measure problem projection Proof properties proved range reflexive representation respect Russian satisfies scalar seen separable sequence set function Show shown sphere statement subset Suppose Theorem theory topological space topology u-measurable uniform uniformly unique unit valued vector weak weakly compact zero