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Table of Contents
Introduction
Part I Mathematics
Rudiments of Hilbert Space Theory
Classes of Compact Operators
Operator Integrals and Spectral Representations: the Bounded Case
Operator Integrals and Spectral Representations: the Unbounded Case
Miscellaneous Algebraic and Functional Analytic Techniques
Dilation Theory
Positive Operator Measures: Examples
Part II Elements
States, Effects and Observables
Measurement
Joint Measurability
Preparation Uncertainty
Measurement Uncertainty
Part III Realisations
Qubits
Position and Momentum
Number and Phase
Time and Energy
State Reconstruction
Measurement Implementations
Part IV Foundations
Bell Inequalities and Incompatibility
Measurement Limitations due to Conservation Laws
Measurement Problem
Axioms for Quantum Mechanics
Index.
Part I Mathematics
Rudiments of Hilbert Space Theory
Classes of Compact Operators
Operator Integrals and Spectral Representations: the Bounded Case
Operator Integrals and Spectral Representations: the Unbounded Case
Miscellaneous Algebraic and Functional Analytic Techniques
Dilation Theory
Positive Operator Measures: Examples
Part II Elements
States, Effects and Observables
Measurement
Joint Measurability
Preparation Uncertainty
Measurement Uncertainty
Part III Realisations
Qubits
Position and Momentum
Number and Phase
Time and Energy
State Reconstruction
Measurement Implementations
Part IV Foundations
Bell Inequalities and Incompatibility
Measurement Limitations due to Conservation Laws
Measurement Problem
Axioms for Quantum Mechanics
Index.