
The d-bar Neumann Problem and Schrödinger Operators
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This book's subject lies in the nexus of partial differential equations, operator theory, and complex analysis. The spectral analysis of the complex Laplacian and the compactness of the d-bar-Neumann operator are primary topics.The revised 2nd edition explores updates to Schrödinger operators with magnetic fields and connections to the Segal Bargmann space (Fock space), to quantum mechanics, and the uncertainty principle.
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Content
- Intro
- Preface to the first edition
- Preface to the second edition
- Contents
- 1 Bergman spaces
- 2 The canonical solution operator to ?
- 3 Spectral properties of the canonical solution operator to ?
- 4 The ?-complex
- 5 Density of smooth forms
- 6 The weighted ?-complex
- 7 The twisted ?-complex
- 8 Applications
- 9 Spectral analysis
- 10 Schrödinger operators and Witten Laplacians
- 11 Compactness
- 12 The ?-Neumann operator and the Bergman projection
- 13 Compact resolvents
- 14 Spectrum of ? on the Fock space
- 15 Obstructions to compactness
- 16 The ?-complex on the Segal-Bargmann space
- Bibliography
- Index
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