Linear Operators, Part 2 |
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Page 2534
... Amer . Math . Soc . 70 , 517–521 ( 1964 ) . Grothendieck , A. 3. Produits tensoriels topologiques et espaces nucléaires . Memoirs Amer . Math . Soc . no . 16 , 1955 . 6. The trace of certain operators . Studia Math . 20 , 141–143 ( 1961 ) ...
... Amer . Math . Soc . 70 , 517–521 ( 1964 ) . Grothendieck , A. 3. Produits tensoriels topologiques et espaces nucléaires . Memoirs Amer . Math . Soc . no . 16 , 1955 . 6. The trace of certain operators . Studia Math . 20 , 141–143 ( 1961 ) ...
Page 2541
... Amer . Math . Soc . 12 , 93-98 ( 1961 ) . Théorème de Titchmarsh sur la convolution et opérateurs de Volterra . Séminare d'Analyse , dirigé par P. Lelong 1962/63 . Paris , 1963 . Direct proofs of spectral representation theorems . J ...
... Amer . Math . Soc . 12 , 93-98 ( 1961 ) . Théorème de Titchmarsh sur la convolution et opérateurs de Volterra . Séminare d'Analyse , dirigé par P. Lelong 1962/63 . Paris , 1963 . Direct proofs of spectral representation theorems . J ...
Page 2565
... Amer . Math . Soc . 68 , 509- 511 ( 1962 ) . Schäffer , J. J. ( see also Halmos , P. R. ) 3. More about invertible operators without roots . Proc . Amer . Math . Soc . 16 , 213- 219 ( 1965 ) . Schatten , R. 2. Norm ideals of completely ...
... Amer . Math . Soc . 68 , 509- 511 ( 1962 ) . Schäffer , J. J. ( see also Halmos , P. R. ) 3. More about invertible operators without roots . Proc . Amer . Math . Soc . 16 , 213- 219 ( 1965 ) . Schatten , R. 2. Norm ideals of completely ...
Contents
SPECTRAL OPERATORS | 1924 |
The Canonical Reduction of a Spectral Operator | 1939 |
Bounded Spectral Operators in Hilbert Space | 1947 |
Copyright | |
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A₁ adjoint operator algebra of projections Amer analytic arbitrary B-algebra B*-algebra B₁ Banach space Boolean algebra Borel sets boundary conditions bounded Borel function bounded linear operator bounded operator closed operator commuting compact complex numbers complex plane converges Corollary countably additive Definition denote dense differential operator Doklady Akad domain eigenvalues elements equation exists finite number follows from Lemma formal differential operator formula function f H₁ H₂ Hence Hilbert space hypothesis identity inequality integral invariant inverse L₁ Lebesgue Lemma Math multiplicity Nauk SSSR norm operators in Hilbert perturbation polynomial PROOF properties prove quasi-nilpotent resolution Russian S₁ satisfies scalar type operator scalar type spectral Section sequence shows spectral measure spectral operator spectral theory spectrum subset subspace Suppose trace class type spectral operator unbounded uniformly bounded unique vector zero