Quantum Measurement

Quantum Measurement

Lahti, Pekka; Busch, Paul; Ylinen, Kari; Pellonpaeae, Juha-Pekka

Springer International Publishing AG

08/2016

542

Dura

Inglês

9783319433875

15 a 20 dias

9516

Descrição não disponível.
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.
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Frechet-Riesz theorem;Hilbert-Schmidt operator class;Riesz-Markov-Kakutani representation theorem;Cayley transform;Stone's theorem;Dilation theory;Fourier-Plancherel transform;Measurement schemes;Qubit states;Arthurs-Kelly model;Eight-port homodyne detection;Mach-Zehnder interferometer;Bell inequalities;Yanase condition;Wigner-Araki-Yanase theorem;Quantum logic