Linear Operators: Spectral Theory : Self Adjoint Operators in Hilbert Space, Volume 2 |
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Page 2535
Math . Szeged 12 Pars B , 153 - 156 ( 1950 ) . 6 . Introduction to Hilbert space
and the theory of spectral multiplicity . ... Math . 208 , 102 – 112 ( 1961 ) . 12 .
What does the spectral theorem say ? Amer . Math . Monthly 70 , 241 - 247 ( 1963
) .
Math . Szeged 12 Pars B , 153 - 156 ( 1950 ) . 6 . Introduction to Hilbert space
and the theory of spectral multiplicity . ... Math . 208 , 102 – 112 ( 1961 ) . 12 .
What does the spectral theorem say ? Amer . Math . Monthly 70 , 241 - 247 ( 1963
) .
Page 2545
Math . Lit . , Moscow , 1962 . Krein , M . G . ( see also Birman , M . Š . , Brodskii , M
. S . , Gohberg , I . C . , and Iohvidov , I . S . ) 8 . On the trace formula in
perturbation theory . Mat . Sbornik N . S . 33 ( 75 ) , 597 - 626 ( 1953 ) . ( Russian )
Math .
Math . Lit . , Moscow , 1962 . Krein , M . G . ( see also Birman , M . Š . , Brodskii , M
. S . , Gohberg , I . C . , and Iohvidov , I . S . ) 8 . On the trace formula in
perturbation theory . Mat . Sbornik N . S . 33 ( 75 ) , 597 - 626 ( 1953 ) . ( Russian )
Math .
Page 2560
Spectral Theory : Self Adjoint Operators in Hilbert Space Nelson Dunford, Jacob
Theodore Schwartz. Porath , G . 1 . Störungstheorie für abgeschlossene lineare
Transformationen im Banachschen Raum . Math . Nachr . 17 , 62 – 72 ( 1958 ) .
Spectral Theory : Self Adjoint Operators in Hilbert Space Nelson Dunford, Jacob
Theodore Schwartz. Porath , G . 1 . Störungstheorie für abgeschlossene lineare
Transformationen im Banachschen Raum . Math . Nachr . 17 , 62 – 72 ( 1958 ) .
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adjoint operator analytic applications arbitrary assumed B-space Banach space belongs Boolean algebra Borel sets boundary bounded bounded operator Chapter clear closed commuting compact complex condition consider constant contained continuous converges Corollary corresponding countably additive defined Definition denote dense determined differential operator domain elements equation equivalent established example exists extension fact finite follows formula given gives Hence Hilbert space hypothesis identity inequality integral invariant inverse Lemma limit linear linear operator manifold Math Moreover multiplicity norm normal perturbation plane positive preceding present problem projections PROOF properties proved range regular resolution resolvent respectively restriction Russian satisfies scalar type seen sequence shown shows similar spectral measure spectral operator spectrum subset subspace sufficiently Suppose Theorem theory topology unbounded uniformly unique valued vector weakly zero