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Spectral Analysis of Quantum Hamiltonians

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Cover of 'Spectral Analysis of Quantum Hamiltonians'

Table of Contents

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    Book Overview
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    Chapter 1 Remarks on Sojourn Time Estimates for Periodic Time-dependent Quantum Systems
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    Chapter 2 Continuity of Spectra in Rieffel’s Pseudodifferential Calculus
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    Chapter 3 Stability of Matter
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    Chapter 4 On the Regularity of the Hausdorff Distance Between Spectra of Perturbed Magnetic Hamiltonians
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    Chapter 5 The Topological Bloch-Floquet Transform and Some Applications
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    Chapter 6 Discrete Schrödinger Operators with Random Alloy-type Potential
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    Chapter 7 Operator Domains and SUSY Breaking in a Model of SUSYQM with a Singular Potential
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    Chapter 8 Generalized Euclidean Bosonic String Equations
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    Chapter 9 Resonances for “Large” Ergodic Systems in One Dimension: A Review
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    Chapter 10 Understanding the Random Displacement Model: From Ground State Properties to Localization
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    Chapter 11 On Limiting Eigenvalue Distribution Theorems in Semiclassical Analysis
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    Chapter 12 On Norm Resolvent and Quadratic Form Convergences in Asymptotic Thin Spatial Waveguides
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    Chapter 13 Equilibrium Analysis of a Dissipative Fermion System
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    Chapter 14 A New Formula Relating Localisation Operators to Time Operators
Attention for Chapter 2: Continuity of Spectra in Rieffel’s Pseudodifferential Calculus
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