We define a positive-operator-valued measure E on [0,2π] × R describing the measurement of randomly sampled quadratures in quantum homodyne tomography, and we study its probabilistic properties. Moreover, we give a mathematical analysis of the relation between the description of a state in terms of E and the description provided by its Wigner transform.

Quantum homodyne tomography as an informationally complete positive-operator-valued measure

TOIGO, ALESSANDRO
2009-01-01

Abstract

We define a positive-operator-valued measure E on [0,2π] × R describing the measurement of randomly sampled quadratures in quantum homodyne tomography, and we study its probabilistic properties. Moreover, we give a mathematical analysis of the relation between the description of a state in terms of E and the description provided by its Wigner transform.
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11311/561594
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