Linear Operators: General theory |
From inside the book
Results 1-3 of 36
Page 770
... Proc . Second Berkeley Symposium Math . Statistics and Prob . , 189-215 ( 1951 ) . Kaczmarz , S. , and Steinhaus , H ... Proc . Imp . Acad . Tokyo 13 , 93-94 ( 1937 ) . 2 . 3 . 4 . Weak topology and regularity of Banach spaces . Proc ...
... Proc . Second Berkeley Symposium Math . Statistics and Prob . , 189-215 ( 1951 ) . Kaczmarz , S. , and Steinhaus , H ... Proc . Imp . Acad . Tokyo 13 , 93-94 ( 1937 ) . 2 . 3 . 4 . Weak topology and regularity of Banach spaces . Proc ...
Page 791
... Proc . Imp . Acad . Tokyo 18 , 333-335 ( 1942 ) . Nakamura , M. , and Umegaki , H. 1. A remark on theorems of Stone and Bochner . Proc . Japan Acad . 27 , 506–507 ( 1951 ) . Nakano , H. 1 . 2 . 3 . 4 . 5 . 6 . Topology and linear ...
... Proc . Imp . Acad . Tokyo 18 , 333-335 ( 1942 ) . Nakamura , M. , and Umegaki , H. 1. A remark on theorems of Stone and Bochner . Proc . Japan Acad . 27 , 506–507 ( 1951 ) . Nakano , H. 1 . 2 . 3 . 4 . 5 . 6 . Topology and linear ...
Page 821
... Proc . XII Scand . Math . Congress , Lund ( 1953 ) . 3. Commuting spectral measures on Hilbert space . Pacific J. Math . 4 , 355–361 ( 1954 ) . 4 . 5 . 6 . 7 . 8 . On invariant subspaces of normal operators . Proc . Amer . Math . Soc ...
... Proc . XII Scand . Math . Congress , Lund ( 1953 ) . 3. Commuting spectral measures on Hilbert space . Pacific J. Math . 4 , 355–361 ( 1954 ) . 4 . 5 . 6 . 7 . 8 . On invariant subspaces of normal operators . Proc . Amer . Math . Soc ...
Contents
Preliminary Concepts | 1 |
B Topological Preliminaries | 10 |
Algebraic Preliminaries | 34 |
Copyright | |
80 other sections not shown
Other editions - View all
Common terms and phrases
A₁ Acad additive set function algebra Amer analytic arbitrary B-space B₁ 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 ergodic exists f₁ finite dimensional function defined function f 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-integrable u-measurable uniformly weak topology weakly compact weakly sequentially compact zero ΕΕΣ