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Page 752
... boundary conditions . Comm . Pure Appl . Math . 8 , 203-216 ( 1955 ) . Fenchel , W. ( see Bonnesen , T. ) Feynman , R. P. 1. Space - time approach to non - relativistic quantum mechanics . Rev. Mod . Phys . 20 , no . 2 , 367-387 ( 1948 ) ...
... boundary conditions . Comm . Pure Appl . Math . 8 , 203-216 ( 1955 ) . Fenchel , W. ( see Bonnesen , T. ) Feynman , R. P. 1. Space - time approach to non - relativistic quantum mechanics . Rev. Mod . Phys . 20 , no . 2 , 367-387 ( 1948 ) ...
Page 800
... boundary value problems . Canadian J. Math . 6 , 420-426 ( 1954 ) . 17. Note on a limit - point criterion . J. London Math . Soc . 29 , 126-128 ( 1954 ) . 18. Necessary and sufficient conditions for the existence of negative spectra ...
... boundary value problems . Canadian J. Math . 6 , 420-426 ( 1954 ) . 17. Note on a limit - point criterion . J. London Math . Soc . 29 , 126-128 ( 1954 ) . 18. Necessary and sufficient conditions for the existence of negative spectra ...
Page 818
... boundary conditions . Doklady Akad . Nauk SSSR ( N. S. ) 65 , 433–436 ( 1949 ) . ( Russian ) Math . Rev. 11 , 38-39 ( 1950 ) . 3 . 2. On linear boundary problems for differential equations . Doklady Akad . Nauk SSSR ( N. S. ) 65 , 785 ...
... boundary conditions . Doklady Akad . Nauk SSSR ( N. S. ) 65 , 433–436 ( 1949 ) . ( Russian ) Math . Rev. 11 , 38-39 ( 1950 ) . 3 . 2. On linear boundary problems for differential equations . Doklady Akad . Nauk SSSR ( N. S. ) 65 , 785 ...
Contents
A Settheoretic Preliminaries | 1 |
B Topological Preliminaries | 10 |
Algebraic Preliminaries | 34 |
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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