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- W652000803 abstract "Preface CHAPTER 1: REGULAR EXTENSIONS Linear Operators Spectrum of a Linear Operator Hermitian Operators Symmetric Operators Regular Extensions of Hermitian Operators Dissipative Extensions of Hermitian Operators Accretive Operators CHAPTER 2: REGULAR EXTENSIONS WITH RESTRICTIONS Self-Adjoint Bound-Preserving Extensions of Semibounded Symmetric Operators. Theorem and Hypothesis of Von Neumann Proof of the Von Neumann Hypothesis (Friedrichs Method) Self-Adjoint Norm-Preserving Extensions of Hermitian Contractions Normal Norm-Preserving Extensions of Hermitian Contractions Krein's Proof of the Von Neumann Hypothesis Squared Symmetric Operators Self-Adjoint Bound-Preserving Extensions of Semibounded Hermitian Operators Regular U-Invariant Extensions of Hermitian Operators Canonical Dissipative Extensions of Hermitian Operators CHAPTER 3: BOUNDARY-VALUE SPACES OF HERMITIAN OPERATORS Definition and General Properties of Boundary-Value Spaces Description of Regular-Extensions of Hermitian Operators in Terms of Boundary-Value Spaces Characteristic Functions of Hermitian Operators Spectral Properties of Regular Extensions CHAPTER 4: EXAMPLES AND APPLICATIONS Quasidifferential Operators Boundary-Value Spaces for Model of Zero-Range Potentials with Internal Structure Some Properties of Nonperturbed Operators Abstract Wave Equation Elements of the Lax-Phillips Scattering Theory for -Perturbed Abstract Wave Equation References Subject Index Notation" @default.
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- W652000803 date "1998-12-31" @default.
- W652000803 modified "2023-09-24" @default.
- W652000803 title "Regular Extensions of Hermitian Operators" @default.
- W652000803 doi "https://doi.org/10.1515/9783112313992" @default.
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