Linear Operators: General theory |
From inside the book
Results 1-3 of 18
Page 732
... Math . Rev. 9 , 241 ( 1948 ) . 2. Necessary conditions for the extension of linear operations . Doklady Akad . Nauk ... Studia Math . 14 ( 1953 ) , 79-81 ( 1954 ) . Alexandroff , A. D. 1. Additive set functions in abstract spaces , I ...
... Math . Rev. 9 , 241 ( 1948 ) . 2. Necessary conditions for the extension of linear operations . Doklady Akad . Nauk ... Studia Math . 14 ( 1953 ) , 79-81 ( 1954 ) . Alexandroff , A. D. 1. Additive set functions in abstract spaces , I ...
Page 735
... Math . Acad . Sci . Hungar . 3 , 53–60 ( 1952 ) . ( Russian summary ) 4. On relatively regular operators . Acta Sci ... Studia Math . 3 , 3 . 4 . 174-179 ( 1931 ) . Sur les opérations dans les ensembles abstraits et leur application aux ...
... Math . Acad . Sci . Hungar . 3 , 53–60 ( 1952 ) . ( Russian summary ) 4. On relatively regular operators . Acta Sci ... Studia Math . 3 , 3 . 4 . 174-179 ( 1931 ) . Sur les opérations dans les ensembles abstraits et leur application aux ...
Page 796
... Studia Math . 4 , 33-37 ( 1933 ) . II . ibid . 4 , 41-47 ( 1933 ) . 2. Über konjugierte Exponentenfolgen . Studia Math . 3 , 200-211 ( 1931 ) . 3. Über eine gewisse Klasse von Räumen von Typus B. Bull . Int . Acad . Polon . Sci . Sér ...
... Studia Math . 4 , 33-37 ( 1933 ) . II . ibid . 4 , 41-47 ( 1933 ) . 2. Über konjugierte Exponentenfolgen . Studia Math . 3 , 200-211 ( 1931 ) . 3. Über eine gewisse Klasse von Räumen von Typus B. Bull . Int . Acad . Polon . Sci . Sér ...
Contents
A Settheoretic Preliminaries | 1 |
B Topological Preliminaries | 10 |
Algebraic Preliminaries | 34 |
Copyright | |
59 other sections not shown
Other editions - View all
Common terms and phrases
A₁ Acad additive set function algebra Amer analytic arbitrary B-space ba(S Banach spaces Borel sets ca(S Cauchy sequence compact Hausdorff space compact operator complex numbers contains continuous functions converges convex set Corollary countably additive DEFINITION dense disjoint Doklady Akad E₁ element exists f₁ finite dimensional function defined function f g₁ Hausdorff space Hence Hilbert space homeomorphism implies inequality integral isometric isomorphism K₁ L₁ L₁(S Lebesgue Lemma Let f linear manifold linear map linear operator linear topological space measurable functions measure space metric space Nauk SSSR N. S. neighborhood non-negative o-field o-finite open set operator topology positive measure space Proc PROOF properties proved real numbers reflexive Riesz S₁ scalar semi-group sequentially compact Show subset subspace Suppose theory topological space u-measurable uniformly weak topology weakly compact weakly sequentially compact zero ΕΕΣ